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Springer An Introduction to Basic Fourier Series - Mathematics 9

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Description

Explore the foundations of mathematical analysis with An Introduction to Basic Fourier Series, part of the Developments in Mathematics series by Springer. This text provides a look into the evolution of Fourier Analysis, tracing the mathematical shifts that occurred following the publication of Norbert Wiener's work in 1933. Readers can follow the transition from classical Fourier Analysis to the study of classical orthogonal polynomials. The book covers the historical context that led to the development of new branches of analysis, such as q-Fourier Analysis. By examining the attempts to find q-analogs of Fourier and related transforms, this volume serves as a resource for those studying the mathematical community's journey toward modern analytical methods. It is a specialized text designed for those interested in the history and technical progression of functional analysis and mathematical transforms.

Key Features

Part of the Developments in Mathematics series, volume 9, providing a structured academic approach to Fourier Series.

Covers the historical transition from classical Fourier Analysis to the theory of classical orthogonal polynomials.

Explores the origins of q-Fourier Analysis and the development of new branches in classical analysis.

Discusses the impact of Norbert Wiener's research on the mathematical community and modern analytical methods.

Provides context on the search for q-analogs of Fourier and other related mathematical transforms.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
07 December 2010
Listed Since
06 July 2010

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