Electronically translocatable optical stylet

Abstract

A composite interferometer and electro-optical prism provide a means to control the position of a spot of light to read and write data on an optical disc. In this invention each light ray from a spectral source of a cone of light rays is regenerated into a plurality of light rays by an interferometer. These rays are transmitted through an electro-optic crystal and focused by a lens into a constructive interference fringe on an optical disc. A voltage across the electro-optical crystal and magnetic field inside the spectral source define the position of the constructive interference fringe on the disc.

Description

BACKGROUND OF THE INVENTION

1. Field of the Invention

Fields of the inventions are: Data Storage, Compact Disc, and Optical Storage

Fields of search are: 235/375, 462; 250/201.5; 350/166, 355, 356, 375, 381, 383, 385, 386, 387, 388, 392; 359/245, 248, 250, 276, 281; 360/18, 24, 32, 33.1, 39, 72.01, 72.02; 369/44.23, 44.41, 44.42, 44.37, 59, 102, 111, 112, 124, 275.1, 275.3,

2. Description of the Prior Art

Current optical disc data pickup systems employ an electro-mechanical gimbal optical system to track and read the data band spiral. These gimbal systems use a single diode laser. In the more conventional system the laser beam is diffracted into three beams. In this approach the center beam reads the data while the outer beams track the spiral. Tracking errors generated by the tracking beams produce a mechanical torque to swivel the optical system so as to bring the reading beam to the center of the data spiral.

Techniques are also known wherein the light probe employed to track and read the data band spiral is delivered to the surface of the disc by an optical fiber. In this approach the fiber is in a permanent magnet inside an electro-magnet. An electrical current in the electro-magnet causes the permanent magnet to move. This causes the fiber to move thus translating the light probe across the surface of the disc.

Techniques are known whereby a constructive interference fringe can be produced and its position controlled by an electric field:

3,506,334	Apr., 1970	A. Korpel
5,071,253	Dec., 1991	R. Chase

Techniques are known whereby digital data can be recorded on and read from an optical compact disc:

5,587,983	Dec., 1996	J. Bailey
5,646,920	Jul., 1997	W. Raczynski

SUMMARY OF THE INVENTION

This invention uses an interferometer in combination with an electro-optic prism to generate an Electronically translocatable Optical Stylet. A converging pencil of light rays is injected into the interferometer where it is regenerated into a plurality of diverging pencils of light rays. These diverging pencils are collected and converged into a constructive interference fringe on the surface of an optical data storage disc. The location of this fringe on the disc is controlled by controlling the wavelength of the light and the voltage applied across the electro-optic prism.

It is the prime objective of this invention to provide a precision electronically controlled spot of light to track and read data from an optical data storage disc.

It is another objective of this invention to provide a precision electronically controlled spot of light to write data on an optical data storage disc.

It is a further objective of this invention to provide precision control of a spot of light that has no moving mechanical components.

It is an additional objective of this invention to provide an optical probe compatible with a multitude of optical data storage disc formats such as the compact disc and the digital viedo disc.

BRIEF DESCRIPTION OF THE DRAWINGS

FIG. 1 shows a perspective view of the Electronically Translocatable Optical Stylet produced by a spectral point source generator 100 , stylet generator 200 , and focusing lens 300 reading and writing data on optical disc 400 .

FIG. 1 a shows an optical ray trace of FIG. 1 .

FIG. 1 b shows a typical spectral point source generator 10 shown in FIG. 1 employing laser 110 .

FIG. 1 c shows the point source of FIG. 1 b with an electrical coil 105 encircling laser 110 .

FIG. 2 shows a perspective view of a stylet generator 200 with an input pencil of light rays 195 and an output bundle of light rays 295 .

FIG. 2 a shows a cross-sectional view of the components of stylet generator 200 shown in FIG. 2 identifying the individual elements.

FIG. 2 b shows an optical ray trace through stylet generator 200 shown in FIG. 2

FIG. 3 is a cross-sectional view of disc 400 at radii 410 showing data bands 450 a, 450 b, 450 c.

FIG. 4 shows fringe 500 reconstructed in the center of a pit at band 450 c.

FIG. 4 a shows fringe 500 reconstructed in the center of a pit at band 450 a.

FIG. 4 b shows fringe 500 reconstructed on the left edge of a pit at band 450 a.

FIG. 4 c shows fringe 500 reconstructed on the right edge of a pit at band 450 a.

DESCRIPTION OF THE PREFERRED EMBODIMENTS

Basic configuration of the Electronically Translocatable Optical Stylet is seen in FIG. 1 . Configured herein to the specifications of the Digital Video Disc (DVD) it comprises a point source optical system 100 , an stylet generator 200 , a converging lens 300 to form constructive interference fringe 500 at data band 450 on optical disc 400 . Lens 600 is provided to collect and focus light from data band 450 on photo detector 700 . The intersection of the plane of incidence of stylet generator 200 and disc 400 is shown as line 410 .

FIG. 1 b shows a typical point source optical system 100 that produces a converging cone of light rays 195 . Cone 195 is technically referred to as pencil of light rays 195 or simply “pencil 195 ” and produces point source 199 .

In this embodiment, source 100 employs a Helium-Neon laser spectral source 110 to produce a beam of parallel light rays 115 . The wavelength of these rays is 632.8 nanometers. Beam 115 is collected by lens 120 and converted to diverging pencil 125 . Pencil 125 is collected by lens 130 and converted to beam 135 . Beam 135 is collected by lens 190 and converted to converging pencil 195 that produces point of light 199 . The converging input cone angle of pencil 195 as 10.710 milliradians (36′49.1″).

In addition, FIG. 1 shows the central ray 191 c and an off axis ray 191 x of pencil 195 .

FIG. 2 shows a three dimensional view of style generator 200 that regenerates pencil 195 into a plurality of pencils of rays 295 . This plurality of pencils, having transited stylet generator 200 , is technically known as bundle 295 .

Stylet generator 200 consists of substrate 210 , total reflecting film 230 , waveguide 250 , partially reflecting film 270 , and electro-optic cover 290 . Pencil 195 is injected into waveguide 250 by locating point 199 at entrance face 253 . Pencil 195 is orthogonal to face 253 .

A FIG. 2 a shows a cross-sectional view of stylet generator 200 in the plane of incidence. Stylet generator 200 consists of a:

1. Substrate 210 is Fused Silica (SiO 2 ) configured as a 4 millimeter wide, 131.1 millimeter long, and 2 millimeter thick parallelopiped.

2. Electrical conductor 210 e of Aluminum (Al) is 0.1 nano-meters thick and vapor deposited on face 218 of Substrate 210 , a

3. Total reflection film 230 of Magnesium Fluoride (MgF 2 ) whose index of refraction is 1.38. Film 230 is a 2.000 micrometers thick and vapor deposited on Electrical Conductor 210 e, a

4. Waveguide 250 is a Zinc Selinide (ZnSe) crystal whose index of refraction is 2.5918. Waveguide 250 is configured as a chisel shaped prism with two sets of opposing parallel faces. Face 258 is the obverse face 4 millimeters wide by 131 millimeters long. It is parallel to face 253 , the reverse face, which is 4 millimeters wide by 131.1 milli-meters long. Both face 253 and face 258 are optically flat to λ/20. The spacing between face 253 and face 258 is 519.958 micrometers. In FIG. 2 b face 255 is beveled so as to make angle 200 a, with respect to face 253 , equal to 608.313 milliradians (34°51′13.5″). This face is optically flat to λ/20. Beveled face 255 is the waveguide entrance face. Face 258 is the waveguide exit face. Face 253 is the total reflection face and is in optical contact with film 230 , a

5. Partial reflection film 270 is Magnesium Fluoride (MgF 2 ) whose index is 1.38. Film 270 is 527.2 nanometers thick. It is vapor deposited on face 258 of waveguide 250 . This controls the amount of energy in any incident ray that leaks into cover 290 at each reflection, a

6. Cover 290 is Potassium di-Hydrogen-Deuterium Phosphate (KD*P), an electro-optical material, whose index of refraction is 1.502. In addition KD*P has a dielectric constant of 44.5 mm/mm and an electro-optic coefficient of 3.22×10 −8 mm/volt. Cover 290 is configured as a parallelopiped 4 millimeters wide by 30 millimeters long and 5.049 millimeters thick. Face 293 is the entrance face. Face 299 is the exit face. Face 293 is orthogonal to exit Face 299 . Face 293 and face 299 are optically flat to λ/20. Face 293 is in optical contact with Film 270 .

7. Electrical conductor 290 e is Aluminum (Al) 0.100 nanometers thick. It is vapor deposited on face 298 of cover 290 .

FIG. 2 b shows the basic interferometric process in stylet generator 200 by the action of the first three reflections of a ray inside waveguide 250 . This ray trace employs the following terms:

1. Entrance face of waveguide 250 is face 255 ,

2. Normal to entrance face 255 is normal 255 n,

3. Interface between waveguide 250 and film 230 are faces 238 and 253 ,

4. Normal to face 235 is normal 235 n,

5. Interface between waveguide 250 and film 270 are faces 258 and 273 ,

6. Interface between film 270 and cover 290 are faces 278 and 293 ,

7. Normal to face 278 is normal 278 n,

8. Normal to exit face 299 is normal 299 n,

9. The Goos-Hänchen total reflection boundary is shown as line 235.

With no electric field between film 210 e and film 290 e the ray trace proceeds as follows:

1. Ray 191 c is incident normal to face 255 .

2. Ray 191 c enters waveguide 250 to become ray 251 ra.

3. Ray 251 ra transits waveguide 250 and is incident on face 253 at angle 251 aa with respect to normal 235 n generating an evanescent wave inside film 230 . Angle 251 aa is −608.313 milliradian (−34°51′13.5″). (Note: a negative sign denotes counter-clockwise rotation)

4. Ray 251 ra penetrates Film 230 , in accordance with the Goos-Hänchen Shift [see Kogelnik, H., “Goos-Hänchen Shift” Topics in Applied Physics Vol. 7 Integrated Optics 25, Springer-Verlag, Berlin, Germany(1979)], to boundary 235 , at a depth of 187.192 nanometers where it is totally reflected back into waveguide 250 as ray 251 rb.

5. Ray 251 rb transits Waveguide 250 and is incident on face 258 at angle 251 ab. (Note: angle 251 ab equals angle 251 aa ) Here it generates an evanescent wave that penetrates film 270 . When this evanescent wave reaches face 278 , 0.5% of the energy in ray 251 rb is transmitted into cover 290 as ray 291 ra and 99.5% is reflected back into waveguide 250 as ray 251 rc at angle 251 ab. Angle 291 aa, between ray 291 ar and normal 278 n, is 1.404065 radians (80°26′49.2″).

6. Ray 251 rc transits waveguide 250 and is incident on film 230 at face 253 where it again generates an evanescent wave that penetrates film 230 to boundary 235 to be totally reflected back into waveguide 250 as ray 251 rd.

7. Ray 251 rd transits waveguide 250 and is incident on Face 258 where it generates an evanescent wave that penetrates film 270 . When this evanescent wave reaches face 278 , 0.5% of the energy in ray 251 rd is transmitted into cover 290 as ray 291 rb and 99.5% is reflected back into waveguide 250 as ray 251 re. The energy in ray 291 rb is 0.4975% of the energy in ray 251 ra and the energy in ray 251 re is 99.0025% of the energy in ray 251 ra. Thus 0.9975% of the energy in ray 251 ra is in ray 291 ra and ray 291 rb.

8. Ray 251 re transits waveguide 250 and is incident on film 230 at face 253 where it generates an evanescent wave that penetrates film 230 to boundary 235 to be totally reflected back into waveguide 250 as ray 251 rf.

9. Ray 251 rf transits waveguide 250 and is incident on Face 258 where it generates an evanescent wave that penetrates Film 270 . When this evanescent wave reaches face 278 , 0.5% of the energy in ray 251 rf is transmitted into cover 290 as ray 291 rc and 99.5% is reflected back into waveguide 250 as ray 251 rg. The energy in ray 291 rc is about 0.495% of the energy in ray 251 ra and the energy in ray 251 rg 99.025% of the energy in ray 251 ra. Thus about 0.975% of the energy in ray 251 ra is in rays 291 ra, 291 rb, and 291 rc.

10. Rays 291 ra, 291 rb, and 291 rc transit cover 290 and are incident on Face 299 . The angle between rays 291 ra, 291 rb, and 291 rc and normal 299 n is 291 ab which is 166.731 milliradians (9°33′10.8″).

11. Rays 291 ra, 291 rb, and 291 rc exit face 299 to become rays 295 ra, 295 rb, and 295 rc. The angle 295 aa between ray 295 ra and normal 299 n is 251.928 milliradians (14°26′3.9″).

12. Rays 291 ra, 291 rb, and 291 rc are the first three of a sequence of 41 parallel phased related geometrically degraded amplitude rays regenerated from ray 191 c. This sequence is only one of a plurality of sequences of rays that constitute bundle 295 . The optical path difference between sequential rays is 2.2148 micrometers. This is 3500 times the wavelength of the rays and is called the order number.

FIG. 1 a is an optical ray trace of FIG. 1 showing bundle 295 being collected by lens 300 and converted into converging pencil 395 to form constructive interference fringe 500 on disc 400 . FIG. 3 shows a crossectional view of area 420 from disc 400 wherein pencil 395 is incident on data band 450 c. Also see FIG. 4 showing fringe 500 overlapping band 450 c. Optical axis 305 , of lens 300 , orthogonal to both face 299 and disc 400 .

Lens 300 , Numerical Aperture NA 0.698, produces fringe 500 as a 406 nanometers diameter constructive interference fringe. Rays reflected from fringe 500 diverge as pencil 595 and are collected by lens 600 which converges them as pencil 695 onto photo diode 700 .

In FIG. 3 , fringe 500 is displaced from focal point 399 . This displacement lies in the plane of incidence. The magnitude is defined by the following factors:

1. thickness of waveguide 250 ,

2. angles of rays entering waveguide 250 ,

3. index of refraction of waveguide 250 ,

4. index of refraction of cover 290 ,

5. focal length of lens 300 , and

6. wavelength of ray 191 c.

Thus the magnitude of the displacement, or location, of fringe 500 from point 399 can be changed by changing any of these parameters. In this embodiment both the index of refraction of cover 290 and the wavelength of the rays are controlled to control the location of fringe 500 .

For this configuration with zero voltage between electrical conductors 210 e and 290 e the displacement of fringe 500 from point 399 is 900.888 micrometers.

When the electric potential between conductors 210 e and 290 e is 3.687 kilovolts the index of refraction of cover 290 decreases to 1.50196 causing angle 291 aa to increase to 1.404223 radians (80°27′21.8″). Angle 291 ab now decrease to −166.573 milliradians (−9°22′38.2″) causing angle 295 aa to decrease to −251.687 milliradians (−14°25′14.1″) which results in the distance between fringe 500 and point 399 becoming 899.988 micrometers.

In this manner an increase in the electrical potential between conductors 210 e and 290 e of 3.687 kilovolts has caused a decrease in the distance between fringe 500 and point 399 of 900 nanometers.

Alternately when the voltage between conductors 210 e and 290 e is zero and a 4.3566 kilogauss magnetic field is impressed on source 110 by an electric current in coil 105 , see FIG. 1 c, the emitted radiation is split into two wavelengths. One wavelength is 632.792 nanometers and is right circularly polarized while the other is 632.808 nanometers and is left circularly polarized. FIG. 1 c shows quarter wave plate 150 that serves to convert circularly polarized light into linearly polarized light. Plate 150 is oriented so that the 632.792 nanometer radiation is in the plane of incidence of interferometer 200 and the 632.808 nanometer is orthogonal to it.

Input ray 191 x whose wavelength is 632.792 nanometers incidence on face 255 at an angle of −47.879 microradians (−9.9″) to emerge inside the waveguide at an angle −18.473 microradians (−3.84″). Ray 191 x is incidence on face 278 at an angle of 608.331 milliradians (35°1′48.3″) so as to exit face 293 at an angle of 1.404223 radians (80°27′21.8″). Ray 191 x is in turn incidence of face 299 at an angle of 166.573 milliradians (9°32′38.2″). Thus exiting cover 290 at an angle of −251.687 milliradians (−14°25′14.1″). This causes ray 191 x to be regenerated as constructive interference fringe 500 at data band 450 c which is 988.988 micrometers from point 399 . This is the same distance achieved by applying 3.687 kilovolts in the previous case.

Those rays whose wavelength is 632.808 nanometers are polarized orthogonal to the plane of incidence causing all of the energy in ray 251 rb to be reflected back into waveguide 250 at face 258 . Thus none of the energy of the 632.808 nanometer radiation leaks into cover 290 .

A hybrid integration of the preceding electrical and magnetic techniques for changing the position of fringe 500 would employ a 2.1788 kilogauss magnetic field on source 110 and a 1.8439 kilovolt eletric field between conductors 210 e and 290 e. In this approach the wavelength of ray 191 x is 632.796 nanometers and enter waveguide 250 at an angle of −24.0 nanoradians (−4.9″). Ray 191 x is then incident on face 253 at an angle of −608.322 milliradians (−35°1′45.6″) so as to enter cover 290 at an angle of 1.404144 radians (80°27′5.5″). Ray 191 x is then incident on face 299 at an angle of −166.652 milliradians (−9°32′54.5″) and exits cover 290 at an angle of −251.807 milliradians (−14°25′39.0″). As before this causes ray 191 x to be regenerated as constructive interference fringe 500 at data band 450 c which is 988.988 micrometers from point 399 .

The center of fringe 500 can now be moved±150 nanometers, from the center to the right or left side of data band 450 a, by changing the voltage from 1.8439 kilovolts to 1.22294 kilovolts. This is ±614.5 volts oscillation about a bias of 1.8439 kilovolts. Alternately the magnetic field can changed from 1.4525 kilogauss to 2.9048 kilogauss. This would be a ±726.1 gauss oscillation about an initial 2.1788 kilogauss field.

Changing the wavelength of the input rays can be accomplished by using either of two optical phenomenon, the Stark Effect or the Zeeman Effect. Both are well documented concepts wherein an electric field (Stark effect) or a magnetic field (Zeeman effect) inside a spectral source changes the energy level (wavelength) of the emitted radiation. Employing either of these effect permits electronically tuning the wavelength of the rays of pencil 195 and thus electronically relocating fringe 500 .

The operational Electronically Translocatable Optical Stylet is configured with the plane of incidence of interferometer 200 passing through axis 401 and intercepting disc 400 along radii 410 . Interferometer 200 exit Face 299 normal 299 n is perpendicular to disc 400 . The angle between lens 300 axis 305 and interferometer 200 normal 295 n is −251.687 radians (−14°25′14.1″). Lens 300 has a 3.5 millimeter focal length at FN f/0.716 (NA 0.698 Numerical Aperture) with focal point 399 located at the surface of disc 400 . Spectral source 110 is a Helium-Neon laser whose wavelength is 632.8 nanometers so that the order number of sequential rays in beam 395 is 3500 waves.

FIG. 3 is a cross-sectional view of disc 400 along radii 410 showing data bands 450 a, 450 b, and 450 c. In this Electronically Translocatable Optical Stylet system the “center-to-center” spacing of these data bands is 740 nanometers, which is the same as the commercial Digital Video Disc. Shown here are optical axis 305 , point 399 at angle 295 aa which is now the angle of the central ray of pencil 395 . Point 399 is located at data band 450 a. The distance between point 399 and fringe 500 is 1.48 micrometers which is twice the pitch of the data band spiral. Thus fringe 500 has being constructed at band 450 c, see FIG. 4 . Band 450 c is now considered to be the fiducial band.

The Electronically Translocatable Optical Stylet can be employed in either of three operational modes. One is a relatively inexpensive single fringe system which is less accurate and but well suited to the audio and sub-professional personal computer markets. A more accurate and expensive system for the professional audio engineer and general personal computer market would employ two fringes. The most expensive system having the highest data capacity and ultimate performance capability employs three fringes.

In the first, or single fringe mode, the fringe tracks the data band spiral and reads the data. This single fringe device can also inscribe data in the disc's virgin surface.

The basic procedure involves oscillating fringe 500 over the pits of band 450 a. Fringe oscillations generate an error voltage in the electronics. This error voltage is used to change either the electric field across cover 290 or the magnetic field impressed on source 110 . Thus should fringe 500 drift off band 450 a the electronics would sense the error, analyze the output signal and calculate the magnitude and direction of the misalignment between the centers of the pit and fringe. The electronics would, within the time constant of the circuit, change either the electric or magnetic fields to cause fringe 500 to be centered on band 450 a thus tracking the band. Data carried on the band would be extracted from the electronic signal by analyzing the presents or absence of an error voltage.

The single fringe mode can both track and read data as well as inscribe data on the virgin surface of an optical disc. This is accomplished by applying a bias voltage across films 210 e and 290 e so as to locate fringe 500 on a data band 450 a that has data inscribed thereon. The Electronically Translocatable Optical Stylet tracks this band during the time no pit is being inscribed in the virgin surface. During the time a pit is being inscribed the voltage across films 210 e and 290 e is changed to relocate fringe 500 to virgin band 450 b where the appropriate pits are “burnt in”. After one revolution of the disc this newly inscribed band 450 b becomes band 450 a being tracked by fringe 500 .

In the second, or dual fringe mode, one fringe tracks the data band spiral and reads the data while the second fringe inscribe data in the disc's virgin surface thus creating a new band spiral.

In this mode the first fringe, is the tracking fringe, while the second fringe, is the stylet fringe. In this mode a bias voltage is applied across films 210 e and 290 e so as to position both tracking fringes over band 450 a. A magnetic field is applied to one of the sources in order to change the wavelength thus causing the stylus fringe to be positioned over band 450 b.

As before the tracking procedure involves employing an oscillating voltage across films 210 e and 290 e to oscillate tracking fringe over the pits in band 450 a. This generates an error voltage that is used to change the bias electric field across films 210 e and 290 e.

Thus should the tracking fringe 500 t “drift off” band 450 a the electronics would sense the error, analyze the output signal and calculate the magnitude and direction of the misalignment between the centers of the pit and the tracking fringe. The electronics would, within the time constant of the circuit, change the electric field bias to cause the tracking fringe to track band 450 a and the stylus fringe to overlay virgin band 450 b.

The stylus fringe would now inscribe the appropriate pits in the virgin band 450 b.

Data carried on the band would be extracted from the electronic signal by analyzing the presents or absence of an error voltage.

In the third, or triple fringe mode, two fringes track and read the data band spiral. The third fringe inscribes “pits” in the disc's virgin surface.

In this mode the first two, fringes are tracking fringes, while the second, fringe is the fringe. In this mode a bias voltage is applied across films 210 e and 290 e so as to position all three fringes over band 450 a. A magnetic field is applied to one of the sources in order to change its wavelength and causing fringe 500 s to be positioned over band 450 b.

As before the tracking procedure involves employing an oscillating voltage across films 210 e and 290 e to oscillate tracking fringes over the pits in band 450 a. This generates an error voltage that is used to change the bias electric field across films 210 e and 290 e.

Thus should the tracking fringe drift off band 450 a the electronics would sense the error, analyze the output signal and calculate the magnitude and direction of the misalignment between the centers of the pit and the center of the tracking fringes. The electronics would, within the time constant of the circuit, change the electric field to cause both tracking fringes to track band 450 a and the stylus fringe to overlay virgin band 450 b.

The stylus fringe would now inscribe the appropriate pits in the virgin band 450 b.

Data carried on the band would be extracted from the electronic signal by analyzing the presents or absence of an error voltage.

To make the Electronically Translocatable Optical Stylet totally compatible with all of the current CD and DVD systems it is only necessary to make two simple adjustments in the electronic system. These are the:

1. bias voltage and

2. modulation voltage and/or magnetic field

Since stylet generator 200 is a hybrid Lummer-Gehrke Interferometer and an electro-optic cell it does not require a coherent light source and can be adapted to any spectral source and is thus capable of multiple spectral operations.

Further, since the Lummer-Gehrke Interferometer was originally created to study the ultra-violet region of the optical spectrum it is ideally suited for use with non-coherent ultra-violet light, such as 253.7 nanometer. A preliminary analysis shows that a 12 centimeter disc would be capable of storing well over 100 GB of data.

The following is a sequence of computation that exhibit how the Electronically Translocatable Optical Stylet is designed. They further show the effect on the position of the interference fringe due to different voltages across the electro-optic Cover and different magnetic fields inside the spectral source.

ETOS CD-ROM/R

This program designs and analysizes a CD-DVD compatable ETOS reader & writer.

Physical Constants

C = speed of light (microns/second)		C = 3 · 10 14
n e = environment external index		n e = 1.0
of the cdxtl
n c = index of the Cover (KD*P)		n c = 1.502
n o = orthnogal index of the Cover		n o = 1.502
(KD*P)
n g = index of the Waveguide (ZnSe)		n g = 2.5918
n r = index of the Reflection Control		n r = 1.38
Film (MgF 2 )
n S = index of the Substrate (SiO 2 )		n S = 1.45845
λS = waveglength of the source		λS = .6328
(HeNe laser) (microns)
νS = frequency of the source (HeNe laser) (hertz)	$$ V ⁢ s = C λS	νS = 4.741 · 10 14
r = electro-optic coefficient		r = 3.22 · 10 −8
(mm/volts)
ε = dielectric constant		ε = 44.5
Zk = Zeeman constant		Zk = 7.142857 · 10 −7

System Parameters

β = bevel angle of the Entrance Face (radians) β is TBD
ξ = angle of the ray entering the Waveguide (radians) ξ is TBD
Φ = angle of the ray inside the Waveguide (radians) Φ is TBD
Θ = specified angle of the ray inside the Cover (radians) Φ is TBD
φ = angle of the ray at the before exiting the Cover (radians) φ is TBD
ζ = angle of the ray exiting the Cover (radians) ζ is TBD
L = length of the Waveguide (millimeters) L := 30
Tc = thickness of the Cover (millimeters) Tc is TBD
Tg = thickness of the Waveguide (microns) Tg is TBD
Teff = effective thickness of the Waveguide (microns) Teff is TBD
Tr = thickness of the Reflection Control Film (microns) Tr := 0.5272
Ts = thickness of the Substrate (millimeters) Ts := 2
R = reflection coefficient of the Reflection Control Film R is TBD
W = width of the Waveguide (mm): W := 4.0
fl = focal length of the lens (millimeters) fl := 3.5
Tp = data track pitch (millimeters) Tp := 0.00045
dp = diameter of the pit (millimeters) dp = 0.0003
                                 Φmax =  0.61814
                                 Θmax =  1.570627
                                 φmax =  0.000169
                                 ζmax =  0.000254
Dmax :=  fl · tan(ζmax)          Dmax =  0.000888
Dmax :=  fl · tan(ζmax)          Dmax =  0.000888
DRF :=  Dmax +  2000 · Tp        DRF =  0.900888
                                 ζRF =  0.251928
                                 φRF =  0.166731168
                                 ΘRF =  1.404065158
                                 ΦRF =  0.608312571
                                 tom =  0.148763477
ΨRF :=  3500
Teff :=  ΨRF · tom               Teff =  520.672
Tc :=  L · cot(ΘRF)              Tc =  5.049
tc :=  Tc · cos(ζRF)             tc =  4.889
                                 FN =  0.715829
                                 NA =  0.698491

Depth of Ray Peneration into the Reflecting Film (Goos-Hanchen Effect) $$ dr := λ ⁢   ⁢ S 2 · π · ( n g · sin ⁡ ( Φ ⁢   ⁢ RF ) ) 2 - n r 2 dr = 0.187192 Tg := Teff - dr - Tr Tg = 519.9578

Distance Between Sequential Rays Exiting the Waveguide (Goos-Hanchen Effect) $$ ds := Teff · tan ⁡ ( Φ ⁢   ⁢ RF ) 1000 ⁢   ⁢ ds = 0.3262601

Number of Rays in the Array $$ p := floor ⁢   ⁢   ( L 2 · ds ) ⁢   ⁢ p = 41

Frustrated Total Internal Reflection Constants $$ a := n g · cos ⁡ ( Φ ⁢   ⁢ RF ) a = 2.127 b := ( n g · sin ⁡ ( Φ ⁢   ⁢ RF ) ) 2 - ( n r 2 ) b = 0.538022 c := n c · cos ⁡ ( Φ ⁢   ⁢ RF ) c = 1.233 δ := 4 · π · b · Tr λ ⁢   ⁢ S δ = 5.633 R := ( e δ + e - δ ) · ( ( a 2 + b 2 ) · ( b 2 + c 2 ) ) + 2 · ( ( a 2 - b 2 ) · ( b 2 - c 2 ) - 4 · a · b 2 · c ) ( e δ + e - δ ) · ( ( a 2 + b 2 ) · ( b 2 + c 2 ) ) + 2 · ( ( a 2 - b 2 ) · ( b 2 - c 2 ) + 4 · a · b 2 · c ) R = 0.995

Constructive Interference Fringe Constants $$ F := 4 · R ( 1 - R ) 2 F = 159179.951243 G := 4 · R p ( 1 - R p ) 2 G = 94.361174

Constructive Interference Fringe 3 db Beam Width

δΨ  :=  0.1
i :=  0, 1 . . . 2000
                                 Ψ                                                                        0                                                                     =  3499.95 Ψ                                                                        2000                                                                     =  3500.15
                                 I                                                                        0                                                                     =  8.493 · 10                                                                        −4 I                                                                        2000                                                                     =  6.232568158 · 10                                                                        −4
Lim                                                                        i                                                                     :=  if(I                                                                        i                                                                     <  0.5, 0, 1)
Trailing 3db point of the constructive interference fringe ψt :=  3500.005
TOL :=  .0000001
                                 ΨRFt3db =  3500.01082033
Leading 3db point of the constructive interference fringe ψl :=  3499.985
                                 ΨRFl3db =  3499.98917967
ΔΨRF3db :=  ΨRFt3db −  ΨRFl3db   ΔΨRF3db =  0.021640653
                                 ΦRFT3db =  0.608308132
                                 ΦRFl3db =  0.60831701
                                 ΘRFt3db =  1.404027
                                 ΘRFl3db =  1.404103
                                 ζRFt3db =  0.251985892
                                 ζRFl3db =  0.251870031
Stylus Fringe 3db beam width in disc space
ΔζRF3db :=  ζRFt3db −  ζRFl3db   ΔζRF3db =  0.000115862
Diameter (3db) of the Stylus Fringe on the surface of the disc
df :=  ΔζRF3db · fl              df =  0.000406

Input Beam Angle Trailing Fringe
                      ΨtRF =  3501.01082
                      ΦtRF =  0.607897741
                      ξtRF =  0.001075157
Input Beam Angle Leading Fringe
                      ΨlRF =  3498.98918
                      ΦlRF =  0.608727154
                      ξlRF =  −0.001074517
ΔξRF :=  ξtRF −  ξlRF ΔξRF =  0.002149673
Output Beam Angle Trailing Fringe
                      ΘtRF =  1.400562
                      ζtRF =  0.257289
Output Beam Angle Leading Fringe
                      ΘlRF =  1.40764
                      ζlRF =  0.246463
ΔζRF :=  ζtRF −  ζlRF ΔζRF =  0.010825917

Single Fringe System

Fringe Probe located at the center of the pit

DsFP :=  DRF −  2 · Tp DsFP =  0.899988
                       ζsFP =  0.251687
                       φsFP =  0.166573
                       ΘsFP =  1.404223
                       ΦsFP =  0.608331
                       ηsFP =  1.50196
                       VsFP =  3687.133854
                       λsFP =  0.632791859
                       νsFP =  4.740895 · 10                                                                        14
ΔνsFP :=  νsFP −  νS   ΔνsFP =  6.099 · 10                                                                        9
HsFP :=  Zk · (ΔνsFP)  HsFP =  4.356608 · 10                                                                        3
                       λZsFP =  0.632808141

Fringe Probe located at the trailing edge of the pit

                        DsFtP =  0.900138
                        ζsFtP =0.251727
                        φsFtP =  0.1666
                        ΘsFtP =  1.404197
                        ΦsFtP =  0.608328
                        ηsFtP =  1.501967
                        VsFtP =  3072.824311
                        λsFtP =  0.632793215
                        νsFtp =  4.740885 · 10                                                                        14
ΔνsFtP :=  νsFtP −  νS  ΔνsFtP =  5.083 · 10                                                                        9
HsFtP :=  Zk · (ΔνsFtP) HsFtP =  3.630722 · 10                                                                        3
                        λZsFtP =  0.632807

Fringe Probe located at the leading edge of the pit

                        DsFlP =  0.899838
                        ζsFlP =  0.251647
                        φsFlP =  0.166547
                        ΘsFlP =  1.404249
                        ΦsFlP =  0.608334
                        ηsFlP =  1.501954
                        VsFlP =  4301.358
                        λsFlP =  0.6327905
                        νsFlP =  4.740906*10                                                                        14
ΔνsFlP :=  νsFlP −  νS  ΔνsFlP =  7.115*10                                                                        9
HsFlP :=  Zk · (ΔνsFlP) HsFlP =  5.082407*10                                                                        3
                        λZsFlP =  0.632809

Multiple Fringe Single Probe System

DSF :=  DRF −  Tp            DSF =  0.900438
                             ζSF =  0.251807
                             φSF =  0.166652
                             ΘSF =  1.404144
                             ΦSF =  0.608322
                             ηSF =  1.50198
                             VSF =  1843.949882
ζμδFP :=  ζRF +  ζsFP −  ζSF ζμδFP =  0.251807
                             φμδFP =  0.166652
                             ΘμδFP =  1.404144
                             ΦμδFP =  0.608322
                             λμδFP =  0.632796
                             νμδFP =  4.740865 · 10                                                                        14
ΔνμδFP :=  νμδFP −  νS       ΔνμδFP =  3.050358 · 10                                                                        9
HμδFP :=  Zk · (ΔνμδFP)      HμδFP =  2178.827142
νμδFP :=  νS −  ΔνμδFP       νμδFP =  4.740804 · 10                                                                        14
                             λZμδFP = 0.632804

Mutiple Fringe Dual Probe System

Center of the Trailing Fringe Probe located at the trailing edge of the pit

                        DmFtP =  0.900588
                        ζmFtP =  0.251848
                        φmFtP =  0.166679
                        ΘmFtP =  1.404118
                        ΦmFtP =  0.608319
                        ηmFtP =  1.501987
                        VmFtP =  1229.385012
                        λmFtP =  0.632797
                        νmFtP =  4.740855 · 10                                                                        14
ΔνmFtP :=  νmFtP −  νS  ΔνmFtP =  2.033567 · 10                                                                        9
HmFtP :=  Zk · (ΔνmFtP) HmFtP =  1452.547554

Center of the Leading Fringe Probe located at the leading edge of the pit

DmFlP                                :=                                                                  DRF                                  -                                  Tp                                  -                                                                      dp                                    2 DmF1P = 0.900288
ζmFlP                                :=                                                                  atan                                  ⁡                                                                      (                                                                          DmFlP                                      fl                                                                        ) ζmF1P = 0.251767
φmFlP                                :=                                                                  asin                                  (                                                                                                                                                    n                                        e                                                                            ·                                                                              sin                                        ⁡                                                                                  (                                          ζmFlP                                          )                                                                                                                                                                                            n                                      o                                                                                                        ) φmF1P = 0.166626
ΘmFlP                                :=                                                                                                      π                                    2                                                                    -                                  φmFlP θmF1P = 1.40417
ΦmFlP                                :=                                                                  asin                                  (                                                                                                                                                    n                                        c                                                                            ·                                                                              sin                                        ⁡                                                                                  (                                          ΘmFlP                                          )                                                                                                                                                                                            n                                      g                                                                                                        ) ΦmF1P = 0.608325
ηmFlP                                :=                                                                                                                                            n                                      g                                                                        ·                                                                          sin                                      ⁡                                                                              (                                        ΦRF                                        )                                                                                                                                                                                  sin                                    ⁡                                                                          (                                      ΦmFlP                                      ) ηmF1P = 1.501973
VmFlP                                :=                                                                                                      2                                    ·                                                                          (                                                                                                                        n                                          c                                                                                -                                        ηmFlP                                                                            )                                                                        ·                                    Tc                                                                                                        r                                    ⁣                                                                          ·                                                                              n                                        c                                        3 VmF1P = 2458.429651
λmFlP                                :=                                                                                                                                            2                                      ·                                      Teff                                      ·                                                                              n                                        g                                                                            ·                                      cos                                                                        ⁢                                                                                                                                                   ⁢                                                                          (                                      ΦmFlP                                      )                                                                                                        ΨRF λmF1P = 0.632795
νmFlP                                :=                                                                  C                                  λmFlP vmF1P = 4.740875 · 10                                                                        14
ΔvmF1P := vmF1P − vS             ΔvmF1P = 4.06665 · 10                                                                        9
HmF1P := Zk · (ΔvmF1P)           HmF1P = 2904.750159
ζμδmFtP := ζRF + ζsFtP − ζSF     ζμδmFtP = 0.251847572
φμδmFtP                                :=                                                                  asin                                  (                                                                                                                                                    n                                        e                                                                            ⁡                                                                              (                                        ζμδmFtP                                        )                                                                                                                                                    n                                      o                                                                                                        ) ΦμδmFtP = 0.166679
ΘμδmFtP                                :=                                                                                                      π                                    2                                                                    -                                  φμδmFtP θμδmFtP = 1.404118
ΦμδmFtP                                :=                                                                  asin                                  (                                                                                                                                                    n                                        c                                                                            ·                                                                              sin                                        ⁡                                                                                  (                                          ΘμδmFtP                                          )                                                                                                                                                                                            n                                      g                                                                                                        ) ΦμδmFtP = 0.608319
λμδmFtP                                :=                                                                                                                                            2                                      ·                                      Teff                                      ·                                                                              n                                        g                                                                            ·                                      cos                                                                        ⁢                                                                                                                                                   ⁢                                                                          (                                      ΦμδmFtP                                      )                                                                                                        ΨRF λμδmFtP = 0.632797285
νμδmFtP                                :=                                                                  C                                  λμδmFtP vμδmFtP = 4.740855 · 10                                                                        14
ΔvμδmFtP := vμδmFtP − vS         ΔvμδmFtP = 2.033693 · 10                                                                        9
HμδmFtP := Zk · (ΔvμδmFtP)       HμδmFtP = 1452.637678
vZμδmFtP := vS + ΔvμδmFtP        vZμδmFtP = 4.740855 · 10                                                                        14
λZμδmFtP                                :=                                                                  C                                  νZμδmFtP λZμδmFtP = 0.632797
ζμδmF1P := ζRF + ζsF1P − ζSF     ζμδmF1P = 0.251767
φμδmFlP                                :=                                                                  asin                                  (                                                                                                                                                    n                                        e                                                                            ·                                                                              sin                                        ⁡                                                                                  (                                          ζμδmFlP                                          )                                                                                                                                                                                            n                                      o                                                                                                        ) φμδmF1P = 0.166626
ΘμδmFlP                                :=                                                                                                      π                                    2                                                                    -                                  φμδmFlP θμδmF1P = 1.40417
ΦμδmFlP                                :=                                                                  asin                                  (                                                                                                                                                    n                                        c                                                                            ·                                                                              sin                                        ⁡                                                                                  (                                          ΘμδmFlP                                          )                                                                                                                                                                                            n                                      g                                                                                                        ) ΦμδmF1P = 0.608325
λμδmFlP                                :=                                                                                                                                            2                                      ·                                      TEFF                                      ·                                                                              n                                        g                                                                            ·                                      cos                                                                        ⁢                                                                                                                                                   ⁢                                                                          (                                      ΦμδmFlP                                      )                                                                                                        ΨRF λμδmF1P = 0.632795
νμδmFlP                                :=                                                                  C                                  λμδmFlP vμδmF1P = 4.740875 · 10                                                                        14
ΔvμδmF1P := vμδmF1P − vS         ΔvμδmF1P = 4.066903 · 10                                                                        9
HμδmF1P := Zk · (ΔvμδmF1P)       HμδmF1P = 2904.930335
vZμδmF1P := vS + ΔvμδmF1P        vZμδmF1P = 4.740875 · 10                                                                        14
λZμδmFlP                                :=                                                                  C                                  νZμδmFlP λZμδmF1P = 0.632795
ξsFP                                :=                                                                  asin                                  ⁡                                                                      (                                                                                                                                                            n                                          g                                                                                ·                                                                                  sin                                          ⁡                                                                                      (                                                                                          ΦRF                                              -                                              ΦsFP                                                                                        )                                                                                                                                                                                                      n                                        e                                                                                                              ) ξsFP = −4.787919 · 10                                                                        −5
ξsFtP                                :=                                                                  asin                                  (                                                                                                                                                    n                                        g                                                                            ·                                                                              sin                                        ⁡                                                                                  (                                                                                      ΦRF                                            -                                            ΦsFtP                                                                                    )                                                                                                                                                                                            n                                      e                                                                                                        ) ξsFtP = −3.990187 · 10                                                                        −5
ξsFlP                                :=                                                                  asin                                  ⁡                                                                      (                                                                                                                                                            n                                          g                                                                                ·                                                                                  sin                                          ⁡                                                                                      (                                                                                          ΦRF                                              -                                              ΦsFlP                                                                                        )                                                                                                                                                                                                      n                                        e                                                                                                              ) ξsF1P = −5.585549 · 10                                                                        −5
ξSF                                :=                                                                  asin                                  ⁡                                                                      (                                                                                                                                                            n                                          g                                                                                ·                                                                                  sin                                          ⁡                                                                                      (                                                                                          ΦRF                                              -                                              ΦSF                                                                                        )                                                                                                                                                                                                      n                                        e                                                                                                              ) ξSF = −2.394417 · 10                                                                        −5
ξφμδFP                                :=                                                                  asin                                  ⁡                                                                      (                                                                                                                                                            n                                          g                                                                                ·                                                                                  sin                                          ⁡                                                                                      (                                                                                          ΦRF                                              -                                              ΦφμδFP                                                                                        )                                                                                                                                                                                                      n                                        e                                                                                                              ) ξφμδFP = −2.394566 · 10                                                                        −5
ξmFtP                                :=                                                                  asin                                  ⁡                                                                      (                                                                                                                                                            n                                          g                                                                                ·                                                                                  sin                                          ⁡                                                                                      (                                                                                          ΦRF                                              -                                              ΦmFtP                                                                                        )                                                                                                                                                                                                      n                                        e                                                                                                              ) ξmFtP = −1.59638 · 10                                                                        −5
ξmFlP                                :=                                                                  asin                                  ⁡                                                                      (                                                                                                                                                            n                                          g                                                                                ·                                                                                  sin                                          ⁡                                                                                      (                                                                                          ΦRF                                              -                                              ΦmFlP                                                                                        )                                                                                                                                                                                                      n                                        e                                                                                                              ) ξmF1P = −3.192353 · 10                                                                        −5
ξμδFP                                :=                                                                  asin                                  ⁡                                                                      (                                                                                                                                                            n                                          g                                                                                ·                                                                                  sin                                          ⁡                                                                                      (                                                                                          ΦRF                                              -                                              ΦμδFP                                                                                        )                                                                                                                                                                                                      n                                        e                                                                                                              ) ξμδFP = −2.394566 · 10                                                                        −5
ξμδmFtP                                :=                                                                  asin                                  ⁡                                                                      (                                                                                                                                                            n                                          g                                                                                ·                                                                                  sin                                          ⁡                                                                                      (                                                                                          ΦRF                                              -                                              ΦμδmFtP                                                                                        )                                                                                                                                                                                                      n                                        e                                                                                                              ) ξμδmFtP = −1.596479 · 10                                                                        −5
ξμδmFlP                                :=                                                                  asin                                  ⁡                                                                      (                                                                                                                                                            n                                          g                                                                                ·                                                                                  sin                                          ⁡                                                                                      (                                                                                          ΦRF                                              -                                              ΦμδmFlP                                                                                        )                                                                                                                                                                                                      n                                        e                                                                                                              ) ξμδmF1P = −3.192551 · 10                                                                        −5
νsFP := ΦRF − ΦsFP               νsFP = −0.000018473
νsFtP := ΦRF − ΦsFtP             νsFtP = −0.000015495
νsF1P := ΦRF − ΦsF1P             νsF1P = −0.000021551
νSF := ΦRF − ΦSF                 νSF = −0.000009238
νμδFP := ΦRF − ΦμδFP             νμδFP = −0.000009239
νmFtP := ΦRF − ΦmFtP             νmFtP = −0.000006159
μmF1P := ΦRF − ΦmF1P             νmF1P = −0.000012317
νμδFP := ΦRF − ΦμδFP             νμδFP = −0.000009239
νμδFtP := ΦRF − ΦμδmFtP          νμδFtP = −0.00000616
νμδF1P := ΦRF − ΦμδmF1P          νμδF1P = −0.000012318

Claims

1. An optical device to read data on an optical disc and inscribe data recorded on said optical disc comprising in combination:a) means for generating one of a cone of light rays and a pencil of rays: b) an interferometer regenerating said pencil of rays into one of a plurality of pencils of rays and a bundle of rays; c) means for deflecting said bundle of rays; d) means for converging said bundle of rays into a constructive interference fringe on said optical disc; e) means for collecting light rays from said optical disc on a light sensor.

2. The apparatus of claim 1 wherein the means for generating said pencil of rays is a spectral source.

3. The apparatus of claim 2 wherein the said spectral source is a visible source.

4. The apparatus of claim 2 wherein the said spectral source is an ultra violet source.

5. The apparatus of claim 1 wherein the interferometer is a Lummer-Gehrcke interferometer.

6. The apparatus of claim 1 wherein the interferometer is a Fabry-Perot interferometer.

7. The apparatus of claim 1 wherein the means for regenerating said pencil of rays is a leaky asymmetric slab waveguide.

8. The apparatus of claim 1 wherein the means for deflecting said bundle of rays is an electro-optical cell means.

9. The apparatus of claim 8 wherein the location of said constructive interference fringe is a function of the strength of an electric field inside said electro-optic means for deflecting said bundle of rays.

10. The apparatus of claim 1 wherein the means for regenerating said pencil of rays is optically coupled to the means for deflecting said bundle of rays.

11. The apparatus of claim 1 wherein the location of said constructive interference fringe is a function of the wavelength of said constructive interference fringe.

12. The apparatus of claim 11 wherein the wavelength of said constructive interference fringe is controlled by the strength of a magnetic field inside the means for generating said pencil of rays.

13. The apparatus of claim 11 wherein the wavelength of said set of rays is controlled by the strength of an electric field inside the means for generating said pencil of rays.

14. The apparatus of claim 1 wherein the means for regenerating said pencil of rays is an electro-optic interferometer.

15. The apparatus of claim 14 wherein the location of said constructive fringe is a function of the strength of an electric field inside said electro-optic interferometer.

16. The apparatus of claim 1 wherein the means for deflecting said bundle of rays is a magneto-optical cell means.

17. The apparatus of claim 16 wherein the location of said constructive interference fringe is a function of the strength of a magnetic field inside said magneto-optic means for deflecting said bundle of rays.

18. The apparatus of claim 1 wherein said means for generating a pencil of rays are multiple means for generating multiple pencils of rays.

19. The apparatus of claim 18 wherein one of the multiple pencils of rays is an optical probe employed to track and read data on said optical disc and any number of said pencils of rays are optical scribes employed to inscribe data on said optical disc.

20. The apparatus of claim 19 wherein two of the pencils of rays are optical probes employed to track and read data on said optical disc and one is an optical scribe employed to inscribe data on said optical disc.

21. The apparatus of claim 18 wherein the multiple pencils of rays can be independently controlled on said optical disc by separately controlling the strength of electric or magnetic fields inside means for generating said pencils of rays.

22. The apparatus of claim 18 wherein all of said pencils of rays can be collectively controlled on said optical disc by controlling the strength of either an electric or magnetic field inside said means for deflecting said pencils of rays.

23. The apparatus of claim 1 wherein the means for collecting light rays from said optical disc is a lens.

24. The apparatus of claim 1 wherein the location of said interference fringe is a function of the angle of said rays inside said means for regenerating said pencil of rays.

25. The apparatus of claim 1 wherein the means for converging the bundle of rays is a lens.

26. The apparatus of claim 1 wherein the means for generating a pencil of rays are three means for generating three pencils of rays.

27. The apparatus of claim 1 wherein the means for generating said pencil of rays is a laser.

28. A method of tracking a data track spiral on an optical disc comprising the steps of:a) producing multiple constructive interference fringes on said optical disc; b) positioning said multiple constructive interference fringes orthogonally across said data track spiral; c) detecting and interpreting signals from said optical disc; d) defining the center of said data track spiral relative to the center of said multiple constructive interference fringes; and e) generating an error voltage to control the positions of said multiple constructive interference fringes.

29. A method of reading data on an optical disc inscribed with data comprising the steps of:a) producing a constructive interference fringe on said optical disc; b) detecting said light rays from said optical disc produced by said constructive interference fringe; and c) interpreting intensity variations in said detected light rays.

30. The method of claim 29, wherein the constructive interference fringe is produced by a Fabry-Perot Interferometer.

31. The method of claim 29, wherein the constructive interference fringe is produced by a Lummer-Gehrcke Interferometer.

32. A method of inscribing multiple data track spirals on an optical disc comprising the steps of:a) tracking an inscribed data track spiral on said optical disc; b) producing multiple variable intensity constructive interference fringes on virgin areas of said optical disc; c) controlling the distance between a tracking fringe following the inscribed data track spiral and said multiple variable intensity constructive interference fringes on said optical disc.

33. A method of inscribing a data track spiral on an optical disc comprising the steps of:a) producing a variable intensity constructive interference fringe on the virgin area of said optical disc; b) controlling the radial position of said variable intensity constructive interference fringe on said optical disc. c) varying the intensity of said variable intensity constructive interference fringe to inscribe said data track spiral.

34. A method of inscribing multiple data track spirals on an optical disc comprising the steps of:a) producing multiple variable intensity constructive interference fringes on virgin areas of said optical disc for inscribing said data track spirals; b) controlling the radial position of said variable intensity constructive interference fringes on said optical disc. c) varying the intensity of each said variable intensity constructive interference fringes to inscribe said data track spirals.

35. A method of reading multiple data track spirals on an optical disc inscribed with data comprising the steps of:a) producing multiple constructive interference fringes on said optical disc; b) detecting light rays from said optical disc produced by said multiple constructive interference fringe; and c) interpreting intensity variations in said detected light rays.

36. The method of claim 35, wherein the constructive interference fringe is produced by a Lummer-Gehrcke Interferometer.

37. The method of claim 35, wherein the constructive interference fringe is produced by a Fabry-Perot Interferometer.

38. A method of tracking a data track spiral on an optical disc comprising the steps of:a) generating phased related geometrically degraded amplitude rays; b) producing a constructive interference fringe from said phased related geometrically degraded amplitude rays on said optical disc; c) oscillating said constructive interference fringe orthogonally across said data track spiral; d) detecting and interpreting variations in light intensity from said optical disc; and e) generating an error voltage to change the position of said constructive interference fringe on said optical disc.

39. A method of inscribing a data track spiral on an optical disc comprising the steps of:a) tracking an inscribed data track spiral on said optical disc; b) producing a variable intensity constructive interference fringe on the virgin area of said optical disc; c) controlling the distance between a tracking fringe following an inscribed data track spiral and said variable intensity constructive interference fringe on said optical disc.