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Sequences, Summability and Fourier Analysis
 
 
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Sequences, Summability and Fourier Analysis (Hardcover)

~ D. Rath (Editor), S. Nanda (Editor) "1. The concept of convergence of infinite series was first rigorously formulated by Augustin-Luis Cauchy in 1821 in his Cours d' analyse de l'école polytechnique,..." (more)
Key Phrases: New Delhi, Nanda Copyright, London Math (more...)
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Sequences, Summability and Fourier Analysis deals with various aspects of summability, a major branch of Analysis. The subject grew extensively during the twentieth century through the contribution of eminent analysts, but there are numerous unsolved problems, which still baffle the present-day scholars, as the application side has been poorly attended to. This volume contains original research articles, many valuable survey articles on approximation theory, multivalent functions, almost convergence and absolute almost convergence, Tauberian theorems, Köthe-Toeplitz duals of sequence spaces, random Fourier series, stochastic integrals, interpolative subspaces of Banach space, metric transformations in sequence spaces, absolute summability and Nörlund summability.

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1. The concept of convergence of infinite series was first rigorously formulated by Augustin-Luis Cauchy in 1821 in his Cours d' analyse de l'école polytechnique, Part I: Analyse algébrique. Read the first page
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New Delhi, Nanda Copyright, London Math, Narosa Publishing House, Department of Mathematics, Berhampur University, New York, Acta Math, Academic Press, Indian Jour, Cambridge University Press, Duke Math, Introduction Let, Math Proc Camb Philos Soc, Springer Verlag
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