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Titlebook: Acoustic and Electromagnetic Equations; Integral Representat Jean-Claude Nédélec Textbook 2001 Springer Science+Business Media New York 200

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期刊全称Acoustic and Electromagnetic Equations
期刊简称Integral Representat
影响因子2023Jean-Claude Nédélec
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学科分类Applied Mathematical Sciences
图书封面Titlebook: Acoustic and Electromagnetic Equations; Integral Representat Jean-Claude Nédélec Textbook 2001 Springer Science+Business Media New York 200
影响因子This book is devoted to the study of the acoustic wave equation and of the Maxwell system, the two most common wave equations encountered in physics or in engineering. The main goal is to present a detailed analysis of their mathematical and physical properties. Wave equations are time dependent. However, use of the Fourier trans­ form reduces their study to that of harmonic systems: the harmonic Helmholtz equation, in the case of the acoustic equation, or the har­ monic Maxwell system. This book concentrates on the study of these harmonic problems, which are a first step toward the study of more general time-dependent problems. In each case, we give a mathematical setting that allows us to prove existence and uniqueness theorems. We have systematically chosen the use of variational formulations related to considerations of physical energy. We study the integral representations of the solutions. These representa­ tions yield several integral equations. We analyze their essential properties. We introduce variational formulations for these integral equations, which are the basis of most numerical approximations. Different parts of this book were taught for at least ten years by the a
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https://doi.org/10.1007/978-3-319-21530-3s dynamic, also called the compressible Navier-Stokes equations. In the case of small displacements of the gas, a linearization of these equations leads to an equation for the displacement and the small variation of the pressure in the gas. In the case of a homogeneous medium of mean density .., thi
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Sandra E. Trehub,Bruce A. Schneiderheir main properties. When the wave number . is zero, these integral representations are those associated with the Laplace equation. They have very specific properties. In particular some of the associated integral equations are coercive. We therefore devote special attention to this setting. We wil
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The Anatomy of the Developing Earstudied by Giraud [78] in France and then Calderon and Zygmund in the United States and Michlin in Russia. The present exposition uses some ideas of the notes of V. Neri and the book of E.M. Stein [142]. We establish some continuity results in Sobolev spaces for a class of singular integral operator
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Applied Mathematical Scienceshttp://image.papertrans.cn/a/image/143987.jpg
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https://doi.org/10.1007/978-1-4757-4393-7Helmholtz equation; Maxwell equation; Wave; acoustic wave equation; electromagnetic wave; mathematical mo
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978-1-4419-2889-4Springer Science+Business Media New York 2001
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