Titlebook: Distributions in the Physical and Engineering Sciences, Volume 3; Random and Anomalous Alexander I. Saichev,Wojbor A. woyczyński Textbook 2

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Kritik an der Verhaltensanalyse,This chapter discusses the Lévy-type classical and generalized processes and related problems of infinitely divisible distributions. In a sense it is a continuation of the material discussed in Chapters 16 and 17. The ideas regarding generalized Lévy processes are mostly due to K. Urbanik (see references [8-10] in Chapter 17).

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Erzeugen komplizierter K?rperformenlds. The aim of this chapter is to introduce the basic definitions and ideas of probability theory, and show how the simple distribution-theoretic concepts of the Dirac delta, its derivatives, and other related distributions can constructively be used to streamline statistical calculations. This app

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,Die Repr?sentation der Indizes,lizations. In this chapter we discuss this phenomenon employing the tool of lognormal distributions. A preliminary analysis of parametric stochastic resonance, dynamical and statistical energy localization for wavefields in randomly layered media, wave-beam propagation in random parabolic waveguides

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,Frontlinien: Erl?uterungen und Kommentare, . along with the force . are known and random. Additionally we will study how statistical properties of passive tracers suspended in Burgers flows evolve in time. The first problem is often referred to as “Burgers turbulence” because Burgers equation, discussed in detail in Chapter 14 of Volume 2 o

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?Frieden“. überlegungen zur Theoriebildungium with random velocity field .. Both, the case of compressible, and of incompressible . media will be considered. The material is based on the authors’ paper [1]. In the previous chapter, we have investigated the passive tracer transport in randomly moving media governed by a simplified hydrodynam

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Jan Lies,Christian Schicha,Falk Tennertel equations with anomalous diffusion. In the case when . is the Laplacian and the nonlinear term, .(.) is quadratic, the equation boils down to the classical Burgers equation that has been studied in Volume 2, and Chapter . of the present volume where it has been analyzed in the context of passive

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