The present invention relates to the field of leveling thermal stress and tension variations which develop in MEMS devices comprised of different materials. More particularly, the present invention relates to leveling thermal stress variations within a MEMS device by manipulating the effective thermal coefficient of expansion related stress variations over temperature in a first layered member to approximate the effective thermal coefficient of expansion related stress variations over temperature of a second layered member.
MEMS technology involves the process of designing and building micro-sized mechanical and/or electrical structures with technology generally developed for 5V CMOS processes common to IC fabrication. In one area of MEMS device fabrication, typically referred to as surface micro-machining, layers of semiconductor, metal, and insulator materials are utilized to build structures which can be activated by electrostatic, electromagnetic, thermal, or pneumatic means, among others. A balancing force to these externally imposed forces is often provided by the mechanical properties of the structures, such as the spring force in deflected beams, bridges, or membrances. Such MEMS devices are projected to be used in areas of biomedical engineering, aerospace, automotive, data storage, or optical telecommunications, where they are used as dispensers, sensors, actuators, read/write heads, or optical signal processing.
According to the embodiment illustrated in
The deformable ribbons 134 of grating light valve™ light modulators are representative of a feature common to some MEMS devices. Because most MEMS devices are partly mechanical in nature, they typically involve an electrically or thermally induced mechanical motion of some sort. Moreover, mechanical motion within MEMS devices typically causes elastic material deformation, as illustrated by the ribbons in
The ribbon 134 is fabricated to exhibit an inherent tension defining a natural resonant frequency, and requiring a specific force necessary to deflect the ribbon 134 relative to the substrate surface 119, as illustrated in FIG. 2. Static equilibrium is maintained as the electrostatic force between ribbon 134 and substrate 124 is balanced by the tensile force in ribbon 134. The force between the ribbon 134 and the substrate 119 is transmitted through the end connection point 135 and the center anchor 136 according to the embodiment shown in FIG. 1.
The voltage required to fully deflect the ribbon, known as the switching voltage or pull-down voltage, is typically on the order of about 15-25 volts in certain conventional embodiments. However, the tension within the ribbon across the substrate does not remain constant over a range of temperatures. It typically reduces when the temperature increases and increases as the temperatures decreases. This has a variety of undesirable effects, one of which is that the changing tension causes the pull-down voltage required to fully deflect the ribbon to change as the temperature changes. The fundamental resonance frequency which depends on ribbon characteristics also changes as the tension changes over a range of temperatures. Because damping time is largely a function of the ribbon mass, the damping time remains largely constant in spite of temperature changes, and is typically in the range of about 0-10 μsec in conventional approaches. There is therefore a desire for a method and apparatus for athermalizing a MEMS design to achieve a constancy of operation over an operational temperature range. More specifically, a desire exists for a method and apparatus for athermalizing the ribbon of a grating light valve™ light modulator to maintain a constancy of tension over an operational temperature range. There is further a desire for a method and apparatus for leveling the deflection voltage of a MEMS device over an operational temperature range. Additionally, there is a desire for leveling the resonant frequency of a MEMS device over an operational temperature range.
The present invention is directed to a method and apparatus for leveling the aggregate forces within a MEMS structure over an operational temperature range. The present invention is also directed to a method and apparatus for athermalizing a MEMS component to achieve a constancy of operation over an operational temperature range. The present invention is particularly adapted to athermalizing a ribbon in a grating light valve™ light modulator such that it maintains a constancy of tension over an operational temperature range. The present invention is also directed to a method and apparatus for reducing the variations in the deflection force required to deflect a movable MEMS member. The present invention is particularly adapted to reducing the variation in pull-down voltage of a ribbon in a grating light valve™ light modulator over an operational temperature range. The present invention is further directed to reducing variation in the resonant frequency of a movable MEMS member over an operational temperature range.
A MEMS device comprises a first member coupled to a second member, the first member having a first aggregate thermal coefficient of expansion represented by a first value and a second member having a second aggregate thermal coefficient of expansion represented by a second value. A method of athermalizing the MEMS device over an operational temperature range, comprises the step of reducing a difference between the value representing the first aggregate thermal expansion and the second value representing the second aggregate thermal expansion by adjusting the first member to exhibit a third value for its thermal expansion. As an aspect of the present invention, the thermal expansion of the second member is established as a zero coefficient reference value, such that thermal expansion greater than the reference are distinguished by a positive sign, and thermal expansion less than the reference are distinguished by a negative sign. According to one embodiment of the present invention, an athermalization layer comprising a thermal coefficient of expansion whose value has a sign opposite the sign of the first value is added to the first member during a fabrication process. According to an alternative embodiment, a material already present within the first member having a thermal coefficient of expansion with the same sign as the first member is reduced in quantity. The steps of adding an athermalization layer and reducing an amount of an existing material may be used in conjunction.
U.S. Pat. No. 5,311,360 entitled “METHOD AND APPARATUS FOR MODULATING A LIGHT BEAM” and U.S. Pat. No. 5,841,579 entitled “FLAT DIFFRACTION GRATING LIGHT VALVE to Bloom et al. and U.S. Pat. No. 5,661,592 entitled “METHOD OF MAKING AN APPARATUS FOR A FLAT DIFFRACTION GRATING LIGHT VALVE” to Bornstein et al., and U.S. Pat. No. 5,808,797 entitled “Method and Apparatus for Modulating a Light Beam” to Bloom, et al. are herein incorporated by reference.
Reference will now be made in detail to the preferred embodiments of the invention, examples of which are illustrated in the accompanying drawings.
Fribbon=Σ(σAl+σSi3N4+σOx) 1)
In equation 1 above, the tension within the ribbon is seen to be equal to the tension within the aluminum layer 128 plus the tension within the resilient layer 126, also known as the ribbon layer, and typically comprised of silicon nitride. In some cases there can be an oxide layer 130 (
In addition to the opposing forces of the ribbon and the substrate, those skilled in the art will recognize that stress exists between each layer 126, 128 of the ribbon 134, and between each layer 120, 122 of the substrate 119. Because the various layers have distinct coefficients of thermal expansion, the stress varies as temperature varies.
As discussed above, the component layers have different thermal coefficients of expansion. However, when the laminate boundaries of the ribbon 134 and substrate 119 remain intact, it is possible to represent or model the ribbon 134 and the substrate 119 as having a single thermal coefficient of expansion. The process of aggregating the various degrees of thermal expansion comprising the substrate layers 120 and 122, for example, (
This aggregate value is respectively represented by the value αsub for the substrate 119, and by the value αribbon for the ribbon 134.
As discussed above, the ribbon 134 can be represented as having a single thermal coefficient of expansion, αribbon, which can be determined by weighted averaging of thermal coefficients of expansion of the respective layers αSi3N4, αAl and/or αSiO2 referring to the thermal coefficients of expansion of the resilient 126, aluminum 128 and/or oxide 130 layers (
Although the relationship of the ribbon 134 to the substrate 119 may advantageously be modeled by representing a single coefficient of expansion for the substrate 119 and the ribbon 134 respectively, some calculations and analyses are advantageously performed by representing the forces and coefficients of expansion in the ribbon layer independently. As noted in equation 1 above, the ribbon tension σribbon can be represented as a sum of the individual tensions of the component layers, Σ(σAl+αSi3N4+σOx). Although the present invention includes alternative embodiments of normalizing the aggregate thermal coefficient of expansion αsub of the substrate 119 to the thermal coefficient of expansion αribbon of the ribbon 134, the preferred embodiment involves normalizing the thermal coefficient of expansion αribbon of the ribbon 134 to the substrate αsub. In performing analysis according to the preferred embodiment, it is advantageous to normalize the thermal coefficient of expansion of the substrate αsub at the reference value of zero, with thermal coefficient expansions of individual ribbon layers such as αSi3N4 and αAl by positive numbers and negative numbers depending on whether their thermal coefficient of expansion is greater or less than αsub.
Because the thermal coefficient of expansion αAl of aluminum is greater than the reference αsub, being designated by a positive number, as the temperature increases, the aluminum will expand more than the substrate, increasing the compressive component of stress σAl contributed by the aluminum layer 128 within the ribbon 134. By itself, the increasing compressive stress σAl of the aluminum, averaged against the overall tension of the ribbon 134 would have the effect of reducing the tension in the ribbon 134. The resilient layer 126 or ribbon layer, being made of silicon nitride, typically comprises a thermal coefficient of expansion αSi3N4 having a negative coefficient with respect to the reference coefficient αSUB of the substrate 119. Accordingly, as the temperature increases, the substrate 119 will expand more than the resilient layer 126. Although the resilient layer 126 is technically expanding, it may therefore be thought of as contracting relative to the substrate, thereby increasing the tensile component of stress σSi3N4 within the ribbon 134. As discussed above, however, as long as the surface connection between the aluminum 128 and resilient 126 layers remains intact, the relative expansion of the aluminum layer 128 is partially balanced against the relative contraction of the resilient layer 126. Accordingly, just as the individual tensions could be aggregated according to equation 1, the relative coefficient of thermal expansion can be averaged into a representative coefficient, defining the coefficient of thermal expansion of the ribbon 134 relative to the substrate 119. As discussed above, a representative coefficient of thermal expansion αribbon of the ribbon 134 must take into consideration not only the component thermal expansion coefficients αSi3N4, αAl of the component resilient 126 and aluminum 128 layers of the ribbon 134, but other factors such as the thickness, modulus, and tension of the component layers. Limiting the ribbon to two layers for purposes of simplicity of illustration, a representative or aggregate thermal coefficient of expansion αribbon of the ribbon 134 can only be given in relation to the variable that is affected, i.e., tension, ribbon resonance frequency, or damping time.
The lower limit of Aluminum thickness is determined mostly by process conditions. Thin aluminum often suffers from voiding (sections of aluminum disappear) or hillocking (aluminum tends to bunch up at specific locations). At the same time, reflectivity will reduce at low aluminum thickness, resulting in unacceptable device performance. However, thicknesses below 40 nanometers are not likely to serve most purposes, and a thickness of about 45 to 60 nanometers is generally preferred.
As discussed above, using the thermal coefficient of expansion αsub of the substrate 208 as a reference of zero, the thermal coefficient of expansion of the aluminum layer 206 is positive, and the thermal coefficient of expansion αSi3N4 of the resilient layer 204 is negative. Accordingly, athermalization may be achieved by thinning the aluminum layer 206, increasing the thickness of the resilient layer 204, or both. Because a reduction of the thickness of the aluminum layer sufficient to reach athermalization between the ribbon and substrate would leave the aluminum layer 206 too thin for many applications, to athermalize the ribbon 202 with respect to the substrate, in conjunction with the thinning of the aluminum layer 206, the thickness of the resilient layer 204 can be adjusted to assure maximum aluminum reflectivity. At the proper relative values, the combination of thinning the aluminum layer and thickening the silicon nitride layer has the effect of athermalizating the ribbon 202. Although either the aluminum thickness or the silicon nitride thickness may be considered as the independent variable, for purposes of uniformity and simplicity, the aluminum thickness is herein presented as an independent variable, and the silicon nitride thickness is presented as a “compensating” thickness or dependent variable.
The contributory effect of the resilient layer 204 on the aggregate thermal expansion of the ribbon 202 is roughly proportional to the thickness of the resilient layer 204. Accordingly, by increasing the thickness of the resilient layer 204 to a thickness in the range of about 150 to 250 nanometer range, in conjunction with the thinning of the aluminum layer 206, the aggregate thermal coefficient of expansion αribbon of the ribbon is athermalized with respect to the thermal coefficient of expansion αsub of the substrate 208. Again, however, there are practical limits to the thickness which is sustainable by the resilient layer 204. The resilient layer 204 is comprised of a resilient material such as Low Pressure Chemical Vapor Deposited Silicon Nitride (LPCVD), which exhibits an elasticity and resiliency, such that it seeks to restore the ribbon to an undeflected position when the pull-down voltage is turned off. Accordingly, the process of thickening the resilient layer 204 makes the ribbon 202 more difficult to deflect, and a higher pull down voltage is required. In most applications, the requirement of a higher voltage to achieve full deflection is a disadvantage.
According to
Another effect of the decreased-aluminum/increased-resilient-layer embodiment is that, by increasing the thickness of the resilient layer, the mass of the ribbon is increased, making it more resistant to the damping effects of the air or gas it engages during oscillation. Depending on the aluminum thickness and corollary resilient layer thickness, the damping time increases by approximately 50%.
The athermalization layer of the decreased-aluminum/increased-resilient-layer embodiment discussed above comprises an increase in the thickness of the resilient layer to athermalize the ribbon with respect to the substrate. The resilient layer is advantageously comprised of an LPCVD silcon nitride described earlier. According to one embodiment of the present invention illustrated in
An advantage of the silicon dioxide layer embodiment is that its tension and elasticity are lower than that of the resilient silicon nitride layer, and accordingly, it does not raise the pull down voltage. In fact, experimental evidence indicates that the suppleness of the ribbon achieved by the silicon dioxide technique actually decreases the pull-down voltage by 35%. Because of the greater mass resulting from the silicon dioxide layer, however, the resonance frequency is slowed from about 1140 kHz to 275 kHz. Whether or not the slower frequency is a disadvantage depends on a particular application. In the fabrication process, individual ribbons are “cut” from a continuous sheet, typically by chemically etching a series of parallel gaps in the sheet, thereby defining a series of elongated ribbons separated by gaps. Increased ribbon thickness puts more demands on the ribbon gap lithographic process and etch chemistry, causing the gaps to be wider with increasing ribbon thickness. As the size of the gap between the ribbons increases, the higher gap-to-ribbon aspect ratio allows for a greater loss of incoming radiation through the gaps.
Wherein S(p) is tension as a function of the percent “p” of the ribbon surface covered by aluminum, w is the width of the ribbon, t is the thickness of the layer, E is Young's modulus of elasticity, and σ represents stress in pascals.
The effective linear mass of the ribbon can be determined according to equation 3:
M(p)=(3/8 p5−15/8 p4+5/2 p3)ρAl·w·tAlρSi3N4·w·tSi3N4 3)
wherein M(p) is the effective mass as a function of the percent of the ribbon surface covered by aluminum and ρ is the density of a material referenced by the subscript. Using the equations of effective linear mass and effective ribbon tension, the resonant frequency can be represented in equation 4:
ν(p)={3.162/(2·π·L)}·sqrt((S(p)/(M(p)) 4)
wherein 3.162 is selected as the square root of ten, ν(p) is the frequency as a function of the percent of the ribbon surface covered by aluminum and L is the ribbon length. Using the equation of effective linear mass, the damping time is represented by equation 5:
τ(p)=(π3·d3·M(p)/(48·ηeff·w) 5)
wherein τ(p) is the damping constant as a function of the percent “p” of the ribbon surface covered with aluminum, d is the distance from the substrate electrode to the resilient layer in the ribbon, and ηeff is the dynamic viscosity of the gas damping the ribbon, usually measured in micro poise.
Within the reduced aluminum/poly silicon embodiment, two embodiments are envisioned for protecting the poly silicon from etching. According to the thin-coat embodiment, the resilient layer of a standard thickness, such as 100 nm, is beneath poly-silicon. The poly-silicon rests on top of the resilient layer. The aluminum layer rests on top of the poly-silicon layer. The exposed portions of the poly-silicon layer 244 adjacent the narrow aluminum conduit are then coated with a very thin coating of silicon nitride 250. Because it is important that the aluminum layer 242 and the poly-silicon layer 244 are the same potential, the thin coating 250 of silicon nitride should not extend under the aluminum, but only on the exposed areas of the poly-silicon layer 244. Because the thin coating of silicon nitride 250 may be much thinner than the actual resilient layer 246, the thin-coat layer 250 serves to protect the poly-silicon 244 from chemical etching, but has little effect on adding to the resilience of the ribbon.
As an alternative to the thin-coat embodiment,
To fully protect the poly-silicon 256 from etching, the preferred embodiment of
While the invention was described in conjunction with the preferred embodiments, it will be understood that they are not intended to limit the invention to these embodiments. On the contrary, the invention is intended to cover alternatives, modifications and equivalents, which may be included within the spirit and scope of the invention as defined by the appended claims. Accordingly, the figures and detailed description recited herein are not intended to limit the present invention, but are merely intended to illustrate a particular implementation of the present invention, and to enable those skilled in the art to utilize the principles of the invention set forth herein.
Although the present invention is applicable to any MEMS device, application of the present invention to a grating light valve™ light modulator will be used for exemplary purposes throughout much of this description. Those skilled in the art will recognize that the invention discussed herein and the appended claims are applicable to many MEMS devices wherein motion, range of motion, tension, compression, angles of orientation, and other physical properties are affected by members comprising disparate thermal coefficients of expansion.
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32 33 195 | Mar 1983 | DE |
43 23 799 | Jan 1994 | DE |
197 23 618 | Dec 1997 | DE |
197 51 716 | May 1998 | DE |
198 46 532 | May 2000 | DE |
0 089 044 | Sep 1983 | EP |
0 261 901 | Mar 1988 | EP |
0 314 437 | Oct 1988 | EP |
0 304 263 | Feb 1989 | EP |
0 306 308 | Mar 1989 | EP |
0 322 714 | Jul 1989 | EP |
0 627 644 | Sep 1990 | EP |
0 417 039 | Mar 1991 | EP |
0 423 513 | Apr 1991 | EP |
0 436 738 | Jul 1991 | EP |
0 458 316 | Nov 1991 | EP |
0 477 566 | Apr 1992 | EP |
0 488 326 | Jun 1992 | EP |
0 499 566 | Aug 1992 | EP |
0 528 646 | Feb 1993 | EP |
0 530 760 | Mar 1993 | EP |
0 550 189 | Jul 1993 | EP |
0 610 665 | Aug 1994 | EP |
0 627 644 | Dec 1994 | EP |
0 627 850 | Dec 1994 | EP |
0 643 314 | Mar 1995 | EP |
0 654 777 | May 1995 | EP |
0 658 868 | Jun 1995 | EP |
0 658 830 | Dec 1995 | EP |
0 689 078 | Dec 1995 | EP |
0 801 319 | Oct 1997 | EP |
0 851 492 | Jul 1998 | EP |
1 003 071 | May 2000 | EP |
1 014 143 | Jun 2000 | EP |
1 040 927 | Oct 2000 | EP |
2 117 564 | Oct 1983 | GB |
2 118 365 | Oct 1983 | GB |
2 266 385 | Oct 1993 | GB |
2 296 152 | Jun 1996 | GB |
2 319 424 | May 1998 | GB |
53-39068 | Apr 1978 | JP |
55-111151 | Aug 1980 | JP |
57-31166 | Feb 1982 | JP |
57-210638 | Dec 1982 | JP |
60-49638 | Mar 1985 | JP |
60-94756 | May 1985 | JP |
60-250639 | Dec 1985 | JP |
61-142750 | Jun 1986 | JP |
61-145838 | Jul 1986 | JP |
63-234767 | Sep 1988 | JP |
63-305323 | Dec 1988 | JP |
1-155637 | Jun 1989 | JP |
40-1155637 | Jun 1989 | JP |
2219092 | Aug 1990 | JP |
4-333015 | Nov 1992 | JP |
7-281161 | Oct 1995 | JP |
3288369 | Mar 2002 | JP |
WO 9013913 | Nov 1990 | WO |
WO 9212506 | Jul 1992 | WO |
WO 9302269 | Feb 1993 | WO |
WO 9309472 | May 1993 | WO |
WO 9318428 | Sep 1993 | WO |
WO 9322694 | Nov 1993 | WO |
WO 9409473 | Apr 1994 | WO |
WO 9429761 | Dec 1994 | WO |
WO 9511473 | Apr 1995 | WO |
WO 9602941 | Feb 1996 | WO |
WO 9608031 | Mar 1996 | WO |
WO 9641217 | Dec 1996 | WO |
WO 9641224 | Dec 1996 | WO |
WO 9722033 | Jun 1997 | WO |
WO 9726569 | Jul 1997 | WO |
WO 9805935 | Feb 1998 | WO |
WO 9824240 | Jun 1998 | WO |
WO 9841893 | Sep 1998 | WO |
WO 9907146 | Feb 1999 | WO |
WO 9912208 | Mar 1999 | WO |
WO 9923520 | May 1999 | WO |
WO 9934484 | Jul 1999 | WO |
WO 9959335 | Nov 1999 | WO |
WO 9963388 | Dec 1999 | WO |
WO 9967671 | Dec 1999 | WO |
WO 0004718 | Jan 2000 | WO |
WO 0007225 | Feb 2000 | WO |
WO 0104674 | Jan 2001 | WO |
WO 01006297 | Jan 2001 | WO |
WO 0157581 | Aug 2001 | WO |
WO 02025348 | Mar 2002 | WO |
WO 0231575 | Apr 2002 | WO |
WO 02058111 | Jul 2002 | WO |
WO 02065184 | Aug 2002 | WO |
WO 02073286 | Sep 2002 | WO |
WO 02084375 | Oct 2002 | WO |
WO 02084397 | Oct 2002 | WO |
WO 03001281 | Jan 2003 | WO |
WO 03001716 | Jan 2003 | WO |
WO 03012523 | Feb 2003 | WO |
WO 03016965 | Feb 2003 | WO |
WO 03023849 | Mar 2003 | WO |
WO 03025628 | Mar 2003 | WO |