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内容説明
This is an introductory volume on a novel theory of basic Fourier series， a new interesting research area in classical analysis and q-series. This research utilizes approximation theory， orthogonal polynomials， analytic functions， and numerical methods to study the branch of q-special functions dealing with basic analogs of Fourier series and its applications. This theory has interesting applications and connections to general orthogonal basic hypergeometric functions， a q-analog of zeta function， and， possibly， quantum groups and mathematical physics. Audience: Researchers and graduate students interested in recent developments in q-special functions and their applications.
Book Description
This is an introductory volume on a novel theory of basic Fourier series， a new interesting research area in classical analysis and q-series. This research utilizes approximation theory， orthogonal polynomials， analytic functions， and numerical methods to study the branch of q-special functions dealing with basic analogs of Fourier series and its applications. This theory has interesting applications and connections to general orthogonal basic hypergeometric functions， a q-analog of zeta function， and， possibly， quantum groups and mathematical physics. Audience: Researchers and graduate students interested in recent developments in q-special functions and their applications.