V. EXCERPTS FROM OSA MANUSCRIPTS

<#10#>(File: sample.tex)<#10#>

44 Manuscript excerpts from <#11#>Journal of the Optical Society of America A<#11#> (JOSA A), <#12#>Journal of the Optical Society of America B<#12#> (JOSA B), and <#13#>Applied Optics<#13#> are presented in this document, sample.tex. Each manuscript has been ``TEXed'' with the REVTEX3.0 macros added to the original manuscript. Each manuscript was also cut to about 20 of its original length.

Even numbered pages present the manuscript output, as produced by REVTEX3.0. Odd numbered pages show the ASCII input required to produce the output shown on the previous page, for an OSA manuscript submission.

More complete versions (approximately 40 complete) of these sample manuscripts are available in the files josaa.tex, josab.tex, and aplop.tex. Josaa.tex, josab.tex, and aplop.tex have not been modified to display input on facing pages. The full articles are available in the OSA journals. They are:

1. R. J. Sasiela, ``Strehl ratios with various types of anisoplanatism,'' <#15#>9,<#15#> 1398--1405 (1992).
2. W. Zhao and E. Bourkoff, ``Generation, propagation, and amplification of dark solitons,'' <#16#>9,<#16#> 1134--1144 (1992).
3. J. P. Pratt and V. P. Heuring, ``Designing digital optical computing systems: power distribution and cross talk,'' <#17#>31,<#17#> 4657--4661 (1992).

<#19#>The Optical Society of America expresses its appreciation to the authors listed above for their permission to reuse the material in this way.<#19#>

<#21#>© Optical Society of America, 1992.<#21#>

<#24#>Strehl ratios with various types of anisoplanatism<#24#>
<#25#>Richard J. Sasiela<#25#>

<#26#>Lincoln Laboratory, Massachusetts Institute of Technology, Lexington, Massachusetts 02173-9108<#26#> 46

<#1581#>Abstract<#1581#>:

53 There are many ways in which the paths of two waves through turbulence can become separated, thereby leading to anisoplanatic effects. Among these are a parallel path separation, an angular separation, one caused by a time delay, and one that is due to differential refraction at two wavelengths. All these effects can be treated in the same manner. Gegenbauer polynomials are used to obtain an approximation for the Strehl ratio for these anisoplanatic effects, yielding a greater range of applicability than the Maréchal approximation.