Underwater acoustic sources are useful in the marine environment both near the surface and undersea. For example, acoustic sources can be used to mark the location of an object for salvage, as navigational aids for undersea vehicles, and for other applications.
Current underwater acoustical sources are discrete devices that are dropped from ships or aircraft, intended to sink to a location where they begin transmitting.
S. V. Egerev describes development of noncontact laser acoustic sources in “In Search of a Noncontact Underwater Acoustic Source”, Acoustical Physics, vol. 49, issue 1, pages 51-61, 2003. A laser-based ultrasonic and hypersonic sound generator is discussed in U.S. Pat. No. 3,392,368 to Brewer et al. Laser induced electric breakdown in water is discussed by C. A. Sacchi in the Journal of the Optical Society of America B, Vol. 8, No. 2, February 1991, pages 337-345. P. K. Kennedy discusses laser induced breakdown thresholds in ocular and aqueous media in IEEE Journal of Quantum Mechanics, Vol. 31, No. 12, December 1995, pages 2241-2249 and 2250-2257. A. Vogel and S. Busch discuss shock wave emission and cavitation generation by picosecond and nanosecond optical breakdown in water in J. Acoustical Society of America, Vol. 100, Issue 1, July 1996, pages 148-165.
T. G. Jones, J. Grun, L. D. Bibee, C. Manka, A. Landsberg, and D. Tam discuss laser-generated shocks and bubbles as laboratory-scale models of underwater explosions in Shock and Vibration, IOP Press, Vol. 10, pages 147-157, 2003.
P. Sprangle, J. R. Penano, and B. Hafizi discuss propagation of intense short laser pulses in the atmosphere in Physical Review E, Vol. 66, 2002, pages 046418-1-046418-21. The optical Kerr effect, a non-linear change in the refractive effect at high intensity, is discussed by Siegman, Lasers, pages 375-386, 1986.
A method for generating an acoustic source in a liquid, the method comprising: transmitting an optical pulse through the liquid; the optical pulse reaching ILIB through pulse compression and ionizing a liquid volume, thereby generating an acoustic pulse, wherein the pulse compression is achieved through at least one of optical group velocity dispersion induced longitudinal compression of a frequency chirped optical pulse and transverse self focusing via a nonlinear optical Kerr effect.
Another embodiment of the invention is directed to a method for generating a series of acoustic sources in a liquid, the method comprising: generating and transmitting a plurality of optical pulses through the liquid; the optical pulses reaching ILIB through pulse compression and ionizing a liquid volume, thereby generating a plurality of acoustic pulses, wherein the pulse compression is achieved through at least one of optical group velocity dispersion induced longitudinal compression of a frequency chirped optical pulse and transverse self focusing via a nonlinear optical Kerr effect; and steering each optical pulse with a reflective surface.
Pulse compression can include both optical group velocity dispersion induced longitudinal compression of a frequency chirped optical pulse and transverse self focusing via a nonlinear optical Kerr effect.
The liquid can have a positive or negative optical group velocity dispersion parameter β2, and the optical pulse can have a corresponding negative or positive frequency chirp. In some embodiments, the optical pulse has a wavelength varying linearly with time. In other embodiments, the optical pulse can be a monochromatic optical pulse or a broadband optical pulse without chirp.
The method for remotely generating an acoustic source in water or another liquid having optical group velocity dispersion is a photo-acoustic sound generation technique, capable of generating an acoustic pulse at a predetermined remote underwater location many meters from the laser source. The remote acoustic generation occurs in two phases: 1) underwater laser pulse propagation and compression using some combination of group velocity dispersion-induced longitudinal compression, and transverse focusing due to the nonlinear refractive index of the liquid, and 2) laser-induced breakdown, heating and vaporization of a liquid volume, followed by rapid expansion and generation of a shock wave that can serve as a useful acoustic pulse.
The wavelength of the laser is preferably selected to be a wavelength having a low attenuation in the water or other desired liquid, as attenuation can be a strong function of the wavelength λ. Attenuation of light in water can be characterized by an attenuation length Latten, with the beam intensity decreasing with propagation distance z according to I(z)=I(0) exp (−z/Latten). In pure water, maximum transmission (and minimum absorption) occurs generally in a wavelength range of 300-500 nanometers, with a maximum attenuation length in this range of approximately 50 meters. For sea water, the attenuation length, Latten, is a function of impurity concentrations, with typical values of 5 to 10 meters. The global average Latten is approximately 4 meters, and for relatively clear ocean water Latten can be 10 meters or greater. For embodiments in which the maximum energy is required at the acoustic source, the propagation path length should be selected to be less than Latten. For applications requiring lower energy, the total underwater propagation path can be a few times greater than the attenuation length.
For optimal transmission in water, the wavelength λ of the optical pulse can be between about 300 nm and 500 nm, greater or lesser. In one embodiment, a commercially available broadband short pulse 800 nm wavelength laser generates pulses of about 50 femtoseconds in duration, and a frequency doubling crystal converts a portion of the energy to a wavelength of 400 nanometers. In another embodiment, an Nd:glass laser produces pulses of about 5 nanoseconds in duration at a wavelength of 1054 nanometers , and a frequency doubler converts a portion of the energy to a 527 nanometer wavelength.
The pulse 20 is preferably frequency chirped, with the wavelength and the frequency being a function of time. For liquids such as water, where β2 is positive, the pulse must be negatively frequency chirped, so that the pulse has a shorter wavelength at the head of the pulse and a longer wavelength at the end of the pulse. Such a negatively chirped pulse in a liquid having a positive β2 will compress longitudinally as it propagates. For a liquid with linear group velocity dispersion, the wavelength of the pulse should be a linear function of time for optimal longitudinal pulse compression.
The chirped pulse can be generated by optical grating-based dispersion such as that occurring in a chirped pulse amplifier laser, or by any suitable method.
Longitudinal compression of the optical pulse as it travels through the liquid relies on the group velocity dispersion (GVD) parameter of the liquid, β2. The GVD parameter, β2, is proportional to the rate of change of group velocity of light with wavelength ∂νg/∂λ over a range of frequencies, and is positive for water. Therefore, in water, the light with a longer wavelength travels faster than light with a shorter wavelength. For an optical pulse with negative frequency chirp, the initial shorter wavelength portions of the optical pulse travel slower through the liquid than the later, longer wavelength portions. The pulses are thus longitudinally compressed, so the pulse duration is shortened as the optical pulses travel through the liquid. For a negatively chirped pulse in which the wavelength of the pulse is a linear function of time in a medium with linear GVD, the propagation distance LGVD needed to produce maximum longitudinal pulse compression is approximately equal to T(0)/β2δω, where T(0) is the initial pulse duration and δω is the frequency bandwidth. Control and variation of the initial pulse length T(0) and/or the laser bandwidth δω provides control of the of the longitudinal compression range.
As the pulse duration is shortened through the longitudinal compression, the intensity of the pulse increases, as illustrated in
Transverse compression of the pulse occurs generally when the optical intensity of the pulse is sufficiently high to induce nonlinear optical effects. The threshold intensity above which nonlinear optical effects are induced is represented by PNSF=λ2/2πn0n2, where n0 is the linear index of refraction and n2 is the nonlinear index of refraction, and an approximation of the overall index of refraction to the lowest order in the pulse intensity is n=n0+n2I. As an example, for light with a wavelength of 400 nm, PNSF is on the order of 1 megawatt in water.
In light with high intensities (light with power above PNSF), the intensity excites a significant nonlinear response of the refractive index (the Kerr optical effect). The nonlinear refractive index induces a transverse nonuniformity of the beam or pulse, with a higher index of refraction seen in the center of the beam compared to the transverse outer portions of the beam or pulse, resulting in self-focusing of the beam or pulse.
A characteristic distance for the transverse nonlinear self focusing is approximately
where zR is the Raleigh range and is equal to zR=n0πR2/λ, and R is the initial beam radius. For optimal pulse compression in a given medium, LNSF is therefore determined by P(0) and R, which should be set such that LNSF=LGVD and longitudinal and transverse compression occur simultaneously.
In a preferred embodiment, the initial beam size and initial beam power P(0) are selected so the PNSF threshold will be exceeded during propagation, thereby inducing non-linear effects, and the transverse self focusing and longitudinal compression occur simultaneously. Simultaneous longitudinal and transverse optical pulse compression can then occur at a chosen distance, which can be less than or greater than the optical attenuation length.
Referring again to
In a second portion 50 of the path length, both longitudinal and transverse compression occur, further increasing the intensity of the light energy in the pulse. Convergence during nonlinear self focusing extends over a distance of only a few centimeters in a preferred embodiment.
Note that
When the intensity of the optical pulse increases sufficiently to cause laser induced breakdown in the liquid, the liquid in a small region of high intensity ionizes. A threshold intensity for laser induced breakdown (LIB), ILIB, is a function of pulse length and wavelength. In water at visible wavelengths, for a pulse length of 1 picoseconds, ILIB is experimentally determined to be in the range of 1011 to 1012 W/cm2, depending on wavelength and measurement technique. Although not wishing to be bound by theory, it is noted for clarity that laser induced breakdown can have two mechanisms. One mechanism is multi-photon ionization by intense illumination, and is the only ionization mechanism for laser pulses shorter than approximately 100 femtoseconds. A second additional, slower mechanism is avalanche ionization for significantly longer laser pulses. Avalanche ionization consists of laser excitation of a small number of “seed” free electrons, followed by collisional ionization by these electrons.
When the initial beam size is large and the initial power is sufficiently high, longitudinal compression alone can be enough to raise the intensity level of the pulse to ILIB without significant transverse compression.
For monochromatic light, GVD does not play a role and only NSF-induced transverse focusing will occur for powers above PNSF. As discussed above, when the intensity reaches ILIB, ionization will produce an acoustic pulse.
Following ionization, the plasma formed by ionization strongly absorbs laser pulse energy, causing rapid vaporization and heating of the ionized volume. This heating occurs on laser pulse time scales, which are extremely short compared to acoustic transit times, so little or no significant expansion of the superheated vapor occurs during the laser pulse.
Following the rapid heating of the ionized volume, supersonic expansion and shock generation occurs more slowly, at an acoustic transit time τs approximately equal to d/vs, where vs is the shock speed and d is the size of the ionized volume. Initial shock speed can be a few multiples of the acoustic velocity for typical laser energies.
The acoustic pulse length of the generated acoustic pulse can be determined by the acoustic transit time across the ionized volume in the direction of sound propagation, for a pulse that is a superposition of shock fronts generated from each initial point of supersonic expansion. Thus, larger ionized volumes, and the higher laser pulse energies required to produce them, produce longer acoustic pulses. Embodiments of the invention also include a method of controlling the duration of the acoustic pulse by tailoring the size of the ionized volume through variation of the laser pulse energy.
Note that the acoustic pulse length is not necessarily the same in all directions of acoustic propagation. Embodiments of the invention include a step of adjusting the acoustic pulse by tailoring the shape of the ionized volume. For example, a laser pulse can be launched in which only GVD-induced longitudinal compression to LIB intensity occurs, thereby producing a disc-shaped ionized volume. This can produce longer acoustic pulse lengths in acoustic propagation directions parallel to the plane of the disc. Alternatively, for applications requiring only short underwater laser propagation distances without LIB range reproducibility, optical pulses with little or no frequency chirp can be generated that rely only on nonlinear self focusing effects to bring the pulse to LIB intensities.
When the laser wavelengths are in the range of 300-550 nm, acoustic generation can be accomplished remotely by underwater laser pulse propagation through distances up to or greater than the attenuation length (up to tens of meters in seawater). In contrast, when laser wavelengths are in the infrared range of about 1-10 microns, acoustic generation is confined to distances a few centimeters from the laser source. Laser induced breakdown, vaporization of the liquid, and shock generation for laser acoustic generation is also more efficient by several orders of magnitude than photo-acoustic generation via laser heating and thermal expansion of water.
The laser 10 used to generate the optical pulse can be located in air or another gaseous medium, with the optical pulses being transmitted for a distance in the air, and into the liquid medium.
In another embodiment, the laser 10 can be located in the liquid itself, with the optical pulses being transmitted through a window into the liquid. It is not necessary for the optical pulses to be generated and propagated any distance in air before being transmitted into the liquid.
Embodiments of the invention are also directed to acoustic generation systems having applications in surgery, navigation, sonar, communications, and countermeasures for acoustically-guided undersea weapons and devices.
In an embodiment illustrated in
As an example,
Another embodiment is directed to a countermeasures system in which the acoustic pulses are generated so they replicate an acoustic signature of different mechanical systems.
Another embodiment is directed to a navigation system useful for accurate identification of the position of an undersea vehicle, for example, an autonomous undersea vehicle (AUV), and is illustrated in
Obviously, many modifications and variations of the present invention are possible in light of the above teachings. It is therefore to be understood that the claimed invention may be practiced otherwise than as specifically described.
Another embodiment includes a focusing lens near the laser, where the optical pulse begins its underwater propagation. Initial optical pulse intensity is limited by filamentation instabilities. The lens can serve to collect and transversely focus more pulse energy than would otherwise be possible given this intensity limit and the collimated beam size required for non-linear transverse self-focusing at a given distance.
The invention has been described with reference to certain preferred embodiments. It will be understood, however, that the invention is not limited to the preferred embodiments discussed above, and that modification and variations are possible within the scope of the appended claims.
This Application is a Non-Prov of Prov (35 USC 119(e)) application No. 60/624,496 filed on Nov. 2, 2004 and incorporated herein by reference in its entirety.
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Number | Date | Country | |
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20060096802 A1 | May 2006 | US |
Number | Date | Country | |
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60624496 | Nov 2004 | US |