Titlebook: Laser Beam Propagation in the Atmosphere; John W. Strohbehn Book 1978 Springer-Verlag Berlin Heidelberg 1978 Atmosphäre.Brechung (Physik).

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J. L. Walsh,P. B. Ulrichto represent logical conjunctions..Furthermore, in Sect. 2.3, we describe parametric families of Archimedean copulas. We refer to the works of Nelsen (.) and Joe (.) for a comprehensive list of popular generators and their properties. We highlight the Gumbel, Clayton, Frank, and Joe copulas, discuss

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M. E. Gracheva,A. S. Gurvich,S. S. Kashkarov,VI V. Pokasov

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Similarity relations and their experimental verification for strong intensity fluctuations of lasert were obtained can be used in the future for estimating the variance of the fluctuations, the correlation function, and the frequency spectrum, and give the possibility of using these estimates for analyzing the fluctuation noise.

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Similarity relations and their experimental verification for strong intensity fluctuations of laserce of the equations describing the fourth- and higher order coherence functions for an unbounded plane wave. Preliminary experimental estimates indicate that changes in the geometry of the initial beam do not show a significant effect in the statistical characteristics for strong fluctuations. Nonet

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A. Ishimaruh a few most recent developments that we shall mention in the concluding Chapter 8). In this chapter we illustrate the methodology on the simple yet complete example. of modeling and verifying an interface transducer between the ARM7 processor [37] and a static RAM memory [38]. The presentation is s

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J. L. Walsh,P. B. Ulrich previous chapter, which were constructed using Sklar’s theorem, probabilistic reasoning, and mixture copulas. However, the members of the Archimedean family are not constructed using Sklar’s theorem directly. Instead, they are related to Laplace–Stieltjes transforms (LSTs). We introduce the concept

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previous chapter, which were constructed using Sklar’s theorem, probabilistic reasoning, and mixture copulas. However, the members of the Archimedean family are not constructed using Sklar’s theorem directly. Instead, they are related to Laplace–Stieltjes transforms (LSTs). We introduce the concept

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