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Fourier Transforms in the Complex Domain (COLLOQUIUM PUBLICATIONS (AMER MATHEMATICAL SOC))

جلد کتاب Fourier Transforms in the Complex Domain (COLLOQUIUM PUBLICATIONS (AMER MATHEMATICAL SOC))

معرفی کتاب «Fourier Transforms in the Complex Domain (COLLOQUIUM PUBLICATIONS (AMER MATHEMATICAL SOC))» نوشتهٔ Raymond E. A. C. Paley and Norbert Wiener; Raymond Paley، منتشرشده توسط نشر American Mathematical Society در سال 1934. این کتاب در فرمت pdf، زبان انگلیسی ارائه شده است.

With the aid of Fourier-Mellin transforms as a tool in analysis, the authors were able to attack such diverse analytic questions as those of quasi-analytic functions, Mercer's theorem on summability, Milne's integral equation of radiative equilibrium, the theorems of Munz and Szasz concerning the closure of sets of powers of an argument, Titchmarsh's theory of entire functions of semi-exponential type with real negative zeros, trigonometric interpolation and developments in polynomials of the form $\sum^N\_1A\_ne^{i\lambda\_nx}$, lacunary series, generalized harmonic analysis in the complex domain, the zeros of random functions, and many others. With the aid of Fourier-Mellin transforms as a tool in analysis, the authors were able to attack such diverse analytic questions as those of quasi-analytic functions, Mercer's theorem on summability, Milne's integral equation of radiative equilibrium, the theorems of Münz and Szász concerning the closure of sets of powers of an argument, Titchmarsh's theory of entire functions of semi-exponential type with real negative zeros, trigonometric interpolation and developments in polynomials of the form $\sum^N_1A_ne^{i\lambda_nx}$, lacunary series, generalized harmonic analysis in the complex domain, the zeros of random functions, and many others. With the aid of Fourier-Mellin transforms as a tool in analysis, this book presents such diverse analytic questions as those of quasi-analytic functions, Mercer's theorem on summability, Milne's integral equation of radiative equilibrium, and the theorems of Munz and Szasz concerning the closure of sets of powers of an argument.
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