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The Fourier Integral and Certain of its Applications

highly readable and lucid account. Topics covered include the Planchard theory of the existence of Fourier transforms of a function of L2 and;

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Series of Bessel and Kummer-Type Functions

This book is devoted to the study of certain integral representations for Neumann, Kapteyn, Schloemilch, Dini and Fourier series of Bessel;

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Integral Transforms and Their Applications

INTEGRAL TRANSFORMS AND THEIR APPLICATIONS is about four important integral transforms, viz., Fourier transform, Laplace transform, Mellin;

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Fourier Analysis And Its Applications

A carefully prepared account of the basic ideas in Fourier analysis and its applications to the study of partial differential equations;

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Integral and Discrete Transforms with Applications and Error Analysis

same setting of Fourier analysis without interruption, Integral and Discrete Transforms with Applications and Error Analysis: presents the;

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Principles of Engineering Analysis

subsequently its applications in solving differential and integral equations are also given.;

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Singular Integrals and Fourier Theory on Lipschitz Boundaries

The main purpose of this book is to provide a detailed and comprehensive survey of the theory of singular integrals and Fourier multipliers;

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Singular Integrals and Fourier Theory on Lipschitz Boundaries

The main purpose of this book is to provide a detailed and comprehensive survey of the theory of singular integrals and Fourier multipliers;

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Integral Transforms and Their Applications

historical development of classical and modern integral transforms New sections on Fourier transforms of generalized functions, the Poisson;

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Different Fourier Transforms and Their Applications

their applications. Chapter-2 deals with Discrete Fourier Transform and discusses the development of mathematical theories related to it;

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Fourier and Laplace Transforms

is divided into four major parts: periodic functions and Fourier series, non-periodic functions and the Fourier integral, switched-on signals and the;

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Fourier and Laplace Transforms

is divided into four major parts: periodic functions and Fourier series, non-periodic functions and the Fourier integral, switched-on signals and the;

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Fourier Series and Integrals

mechanics. Fourier Series and Integrals focuses on the extraordinary power and flexibility of Fourier's basic series and integrals and on the;

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Fourier Series and Integral Transforms

The aim of this book is to provide the reader with a basic understanding of Fourier series, Fourier transforms and Laplace transforms. The;

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Fourier Series and Integral Transforms

The aim of this book is to provide the reader with a basic understanding of Fourier series, Fourier transforms and Laplace transforms. The;

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Fourier Analysis

applications such as the isoperimetric inequality and equidistribution. The second part deals with the Fourier transform and its applications to;

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Introduction to Integration

Introduction to integration provides a unified account of integration theory, giving a practical guide to the Lebesgue integral and its;

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Local Fractional Integral Transforms and Their Applications

-differentiable behaviors. The methods of integral transforms via local fractional calculus have been used to solve various local fractional ordinary and;

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Foundations of Mathematical Analysis

to limits. Subsequent chapters discuss differential calculus of the real line, the Riemann-Stieltjes integral, sequences and series;

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Fourier Modal Method and Its Applications in Computational Nanophotonics

engineering. In contrast, Fourier Modal Method and Its Applications in Computational Nanophotonics is a complete guide to the principles and detailed;

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Fourier Modal Method and Its Applications in Computational Nanophotonics

engineering. In contrast, Fourier Modal Method and Its Applications in Computational Nanophotonics is a complete guide to the principles and detailed;

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The XFT Quadrature in Discrete Fourier Analysis

This book has two main objectives, the first of which is to extend the power of numerical Fourier analysis and to show by means;

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The XFT Quadrature in Discrete Fourier Analysis

This book has two main objectives, the first of which is to extend the power of numerical Fourier analysis and to show by means;

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Handbook of Fourier Analysis & Its Applications

even the foundations of western music theory. As a definitive text on Fourier Analysis, Handbook of Fourier Analysis and Its Applications;

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Modular Forms and Functions

This book provides an introduction to the theory of elliptic modular functions and forms, a subject of increasing interest because of its;

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Distribution, Integral Transforms and Applications

to the theory of distributions and integral transforms that uses Schwartz's description of distributions as linear continous forms on;

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Distribution, Integral Transforms and Applications

to the theory of distributions and integral transforms that uses Schwartz's description of distributions as linear continous forms on;

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