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Titlebook: Electromagnetic Wave Propagation in Turbulence; Evaluation and Appli Richard J. Sasiela Book 1994 Springer-Verlag Berlin Heidelberg 1994 In

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书目名称Electromagnetic Wave Propagation in Turbulence
副标题Evaluation and Appli
编辑Richard J. Sasiela
视频video
丛书名称Springer Series on Wave Phenomena
图书封面Titlebook: Electromagnetic Wave Propagation in Turbulence; Evaluation and Appli Richard J. Sasiela Book 1994 Springer-Verlag Berlin Heidelberg 1994 In
描述.Electromagnetic Wave Propagation in Turbulence. is devoted to a method for obtaining analytical solutions to problems of electromagnetic wave propagation in turbulence. In a systematic way the monograph presents the Mellin transforms to evaluate analytically integrals that are not in integral tables. Ample examples of application are outlined and solutions for many problems in turbulence theory are given. The method itself relates to asymptotic results that are applicable to a broad class of problems for which many asymptotic methods had to be employed previously.
出版日期Book 1994
关键词Integrals; Mellin Transforms; Turbulance; adaptive optics; asymptotic series; electromagnetic wave; optics
版次1
doihttps://doi.org/10.1007/978-3-642-85070-7
isbn_softcover978-3-642-85072-1
isbn_ebook978-3-642-85070-7Series ISSN 0931-7252
issn_series 0931-7252
copyrightSpringer-Verlag Berlin Heidelberg 1994
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Introduction,t the results as parametric curves. Many cases are run to develop some insight into how a quantity of interest varies with parameters. Becoming an expert in this field requires a great deal of time to become familiar with these graphical results so that one has some insight into various effects.
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Other Applications of Mellin Transforms,ing (. and . 1975), in summing series and in probability theory (. and . 1988), and by using the scale-invariant property of Mellin transforms to do optical processing of images (. and . 1976a, 1976b; . and . 1983). Some of these applications are considered in this chapter.
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Examples with a Single Complex Parameter,se. To express results as integrals, the approach in Chap. 2 is followed to the point where the propagation parameter γ was assumed to be real. Here γ must be complex to handle beams of finite extent. I derive the filter function for two counterpropa-gating or copropagating waves.
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Basic Equations for Wave Propagation in Turbulence,dered in this book. This equation is used to find phase and log-amplitude variances. These expressions are modified to obtain expressions for the power spectral density, given in (2.101), beam profile given in (2.109), and Strehl ratio, which is the ratio of on-axis intensity to that of a diffraction-limited wave, in (2.111).
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Book 1994s. Ample examples of application are outlined and solutions for many problems in turbulence theory are given. The method itself relates to asymptotic results that are applicable to a broad class of problems for which many asymptotic methods had to be employed previously.
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0931-7252 gral tables. Ample examples of application are outlined and solutions for many problems in turbulence theory are given. The method itself relates to asymptotic results that are applicable to a broad class of problems for which many asymptotic methods had to be employed previously.978-3-642-85072-1978-3-642-85070-7Series ISSN 0931-7252
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APPROXIMATE SOLUTIONS: THE INTEGRAL METHOD,ing (. and . 1975), in summing series and in probability theory (. and . 1988), and by using the scale-invariant property of Mellin transforms to do optical processing of images (. and . 1976a, 1976b; . and . 1983). Some of these applications are considered in this chapter.
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