Metric for optimizing spatially partially coherent beams for propagation through turbulence

A performance metric Δ is described that can be used to determine the parameters of a partially coherent beam for near-optimal performance of a free-space optical link. The metric is defined as the mean received irradiance minus the standard deviation of the irradiance, and maximizing Δ balances the effects of beam spread and scintillation. An analytic form of Δ is developed for a Gaussian Schell-model beam, where the optimization parameter is the transverse coherence length. Comparisons of the metric performance are made with the more conventional probability-of-fade metric. The metric Δ is applied to determine the characteristics of the optimized coherence length as a function of a variety of link parameters and scenarios. In general, the optimized coherence length tends to decrease with increasing turbulence strength and propagation distance but increases with wavelength, although the behavior of specific scenarios can vary.

[1]  J. C. Leader Intensity fluctuations resulting from partially coherent light propagating through atmospheric turbulence , 1979 .

[2]  M. Plonus,et al.  Optical beam propagation for a partially coherent source in the turbulent atmosphere , 1979 .

[3]  L. Andrews,et al.  Theory of optical scintillation , 1999 .

[4]  S. Seshadri Partially coherent Gaussian Schell-model electromagnetic beams , 1999 .

[5]  Flatté,et al.  Irradiance-variance behavior by numerical simulation for plane-wave and spherical-wave optical propagation through strong turbulence , 2000, Journal of the Optical Society of America. A, Optics, image science, and vision.

[6]  L. Andrews,et al.  Theory of optical scintillation: Gaussian-beam wave model , 2001 .

[7]  J. Ricklin,et al.  Atmospheric turbulence effects on a partially coherent Gaussian beam: implications for free-space laser communication. , 2002, Journal of the Optical Society of America. A, Optics, image science, and vision.

[8]  E. Wolf,et al.  Spreading of partially coherent beams in random media. , 2002, Journal of the Optical Society of America. A, Optics, image science, and vision.

[9]  Olga Korotkova,et al.  Speckle propagation through atmospheric turbulence: effects of a random phase screen at the source , 2002, SPIE Optics + Photonics.

[10]  E. Wolf,et al.  Directionality of Gaussian Schell-model beams propagating in atmospheric turbulence. , 2003, Optics letters.

[11]  Olga Korotkova,et al.  Phase diffuser at the transmitter for lasercom link: effect of partially coherent beam on the bit-error rate , 2003, SPIE LASE.

[12]  A. Dogariu,et al.  Propagation of partially coherent beams: turbulence-induced degradation. , 2003, Optics letters.

[13]  L. Andrews,et al.  Model for a partially coherent Gaussian beam in atmospheric turbulence with application in lasercom , 2004 .

[14]  David G. Voelz,et al.  Pseudo-partially coherent beam for free-space laser communication , 2004, SPIE Optics + Photonics.

[15]  Jennifer C. Ricklin,et al.  Performance loss factors for optical communication through clear air turbulence , 2004, SPIE Optics + Photonics.

[16]  Olga Korotkova,et al.  The effect of partially coherent quasi-monochromatic Gaussian beam on the probability of fade , 2004, SPIE Optics + Photonics.

[17]  T. Schulz Optimal beams for propagation through random media. , 2005, Optics letters.

[18]  Y. Baykal,et al.  Scintillation index of flat-topped Gaussian beams. , 2006, Applied optics.

[19]  D. Voelz,et al.  Wave optics simulation approach for partial spatially coherent beams. , 2006, Optics express.

[20]  A. Peleg,et al.  Scintillation Reduction by Use of Multiple Gaussian Laser Beams With Different Wavelengths , 2006, IEEE Photonics Technology Letters.

[21]  Frida Strömqvist Vetelino,et al.  Fade statistics and aperture averaging for Gaussian beam waves in moderate-to-strong turbulence. , 2007, Applied optics.

[22]  R. Rao Statistics of the fractal structure and phase singularity of a plane light wave propagation in atmospheric turbulence. , 2008, Applied optics.

[23]  D. Voelz,et al.  On-axis probability density function and fade behavior of partially coherent beams propagating through turbulence. , 2009, Applied optics.