Smoothing the Wave for High-Power Lasers
- Created on Thursday, 01 September 2011
For the aggressive, high-power lasers in discussion, coherence is generally reduced to the point where speckle’s contribution to non-uniformity in the output beam profile is often negligible. This reduction in coherence is due to one of two factors. One factor is that independent cavities add together to reduce the speckle contrast. The reduction is defined as:
The other factor is that a single cavity often generates enough modes to result in an M2 value on the range of 10 or higher. Beam qualities of this level generally result in speckle contrasts of significantly less than 10%. For these cases, if the structure has a high enough frequency, or if the intensity contrast of the structure is low, the beam can often be homogenized with little penalty in divergence.
Unfortunately, there is no ideal solution. Every technological approach has trade-offs. Very high efficiency diffusers generally suffer from low quality uniformity and limitations to the control of the profile. High control over the output generally means a diffuser technology that results in an 8% to 20% reduction in efficiency. While this is not what the system designer, who has just spent much of his budget driving a laser solution to generate 15% more power, hopes to hear, this generally does not translate into a direct loss in overall system efficiency. Traditional methods of defocusing or clipping a beam to limit the degree of non-uniformity to the intensity profile almost always result in far lower efficiencies. For example, if a beam has a Gaussian profile (either to start with, or after some level of blur), and is clipped to hit a uniformity spec of +/-10%, only 20% of the light will be transmitted.
In general, most beams can be diffused such that well-controlled uniformity is provided with a roll-off fairly similar to the diffraction limit of the original beam. For lasers with structure that is very low frequency and high contrast, higher divergence angle copies of the original beam have to be overlapped to properly homogenize the beam. Because of the relationship of divergence to beam diameter, much of the optical train needs to be increased in diameter to reduce the divergence back to its original value.
As alluded, not only can these diffractive technologies homogenize a beam, they can also reshape angular distribution in an almost arbitrary fashion to accurately match that of the system designer’s target (Figure 2). For example, a circular beam may be remapped to a rectangular field to match an imaging sensor, at a loss of efficiency of only around 20%. This angular remapping function alone is generally worth the inclusion of the technology, but the homogenization of the beam is also built into the functionality.
One method of fabrication for these diffractive diffusers is through photolithography, also known as optical lithography. This process uses a series of coating, patterning and etching steps. A reticle or contact mask is populated with the appropriate design information. Through UV exposure, that design information is transferred into a photo-resist, a light-sensitive polymer, which coats a wafer surface. The wafer is then developed and this pattern is transfer-etched directly into the substrate. Depending on the specific requirements of these diffractive diffusers, these wafers can go through the photolithographic cycle many times. The resulting structures are generally less than twice the wavelength, and the substrates into which they are patterned are typically a millimeter thick (Figure 3). The driving factors for thickness of the substrate are mechanical stability and transmitted wavefront error.
This technology has been used in many aerospace and defense applications, such as target illumination, counter measures, mine detection and LADAR (Laser Detection and Ranging), where efficiency and uniformity are critical. At Tessera North America, these diffractive optical elements have been successfully designed, fabricated and tested in Fused Silica, Silicon and Germanium, for wavelengths ranging from 157nm-14um.
- J. W. Goodman, “Some Fundamental Properties of Speckle, “ J. opt. Soc. Am. 66, pp. 1145-1149, 1976.
- J. W. Goodman, “Statistical Properties of Laser Speckle Patterns,” Topics in Applied Physics volume 9 (edited by J. C. Dainty), pp. 9-75, Springer-Verlag, Berlin Heidelberg, 1984.