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A Course in Distribution Theory and Applications by R. S. Pathak

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Published by Narosa .
Written in English

Subjects:

  • Probability & Statistics - General,
  • Probabilities,
  • Mathematics,
  • Science/Mathematics,
  • Applied,
  • Functional Analysis,
  • Mathematics / Functional Analysis,
  • Distribution (Probability theory),
  • Distribution (Probability theo

Book details:

The Physical Object
FormatLoose leaf
Number of Pages142
ID Numbers
Open LibraryOL8258850M
ISBN 100849309816
ISBN 109780849309816

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A course in distribution theory and applications. [R S Pathak] -- Based on his lectures to graduate students over many years, Pathak (mathematics, Barnaras Hindu U., Varanasi, India) sets out a simple treatment of the theory of distributions.   A Course in Distribution Theory and Applications Paperback – 1 January by R. S. Pathak (Author)5/5(1). It can be used for senior undergraduate and graduate courses in mathematics and mathematical physics, and for students, teachers and research workers in mathematics, physics and engineering, seeking a concise introduction to the subject and its important applications."--BOOK JACKET. Distribution (Probability theory); Theory of distributions (Functional analysis). This present book provides the reader with a systematic exposition of the basic ideas and results of distribution theory and its applications to Fourier analysis and partial differential equations without using much sophisticated concepts of functional analysis. The treatment is properly motivated and simple but without any sacrifice to rigour.5/5(1).

DISTRIBUTION THEORY AND APPLICATIONS TO PDE 5 1;; m2C c 1such that j ˆU j and P m 1 j = 1 on supp(˚). Then, since F vanishes on supp(j) for every jand a distribution is linear, F;˚ = Xm j=1 F; j˚ = 0: Thus, for F2D0, we can take the union of all open sets on which F vanishes, which will lead to a largest open set on which it Size: KB. A short introduction to distribution theory Sven Nordebo School of Computer Science, Physics and Mathematics Linnaeus University 8 september 1 The classical Fourier integral Consider the Fourier transform pair 8 >> >: X (!) = Ff x t)g= Z 1 1)e i!td. If you want a comparatively elementary approach to distribustion theory with applications to integral equations and difference equation no books come close to Distribution Theory and Transform Analysis: An Introduction to Generalized Functions, with Applications by A H Zemanian. another plus is it is Dover paperback, so cheap. Check this out. Intro In this chapter we start to make precise the basic elements of the theory of distributions announced in We start by introducing and studying the space of test functions D, i.e., of smooth func-tions which have compact support. We are going to construct non-tirivial test functions,File Size: KB.

“[Distributions: Theory and Applications] is a very useful, well-written, self contained, motivating book presenting the essentials of the theory of distributions of Schwartz, together with many applications to different areas of mathematics, like linear partial differential equations, Fourier analysis, quantum mechanics and signal analysis One of the main features of this book is that Cited by:   The text is recommended for physicists that wish to be acquainted with distributions and their relevance and applications as part of mathematical and theoretical physics, and for mathematicians who wish to be acquainted with the application of distributions theory for Edition: 1. The current series of Probability Theory and Statistics are based on two introductory books for beginners: A Course of Elementary probability Theory and A course on Descriptive Statistics. All the more or less advanced probability courses are preceded by this one. We File Size: 1MB. A Basic Course in Measure and Probability Originating from the authors’ own graduate course at the University of North Carolina, this material has been thoroughly tried and tested over many years, making the bookFile Size: KB.