@a偏微分方程引论@Apian wei fen fang cheng yin lun@d= An introduction to partial differential equations@fMichael Renardy, Robert C. Rogers@zeng
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@a影印版
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@a北京@c科学出版社@d2011.06
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@axii, 434页@d25cm
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@a国外数学名著系列@Aguo wai shu xue ming zhu xi lie@v75
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@a据原书第2版影印
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@a由德国施普林格出版公司授权
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@aRenardy规范汉译姓: 勒纳迪 Rogers规范汉译姓: 罗杰斯
320
@a有书目 (第426-430页) 和索引
330
@a《偏微分方程引论(影印版)(第2版)》主要内容简介：Partial differential equations are fundamental to the modeling of natural phenomena, arising in every field of science. Consequently, the desire to understand the solutions of these equations has always had a prominent place in the efforts of mathematicians; it has inspired such diverse fields as complex function theory, functional analysis and algebraic topology. Like algebra, topology, and rational mechanics, partial differential equations are a core area of mathematics. This book aims to provide the background necessary to initiate work on a Ph.D. thesis in PDEs for beginning graduate students. Prerequisites include a truly advanced calculus course and basic complex variables. Lebesgue integration is needed only in Chapter 10, and the necessary tools from functional analysis are developed within the course. The book can be used to teach a variety of different courses. This new edition features new problems throughout and theproblemshave been rearranged in each section from simplest to most difficult. New examples have also been added. The material on Sobolev spaces has been rearranged and expanded. A new section on nonlinear variational problems with "Young-measure" solutions appears. The reference section has also been expanded.
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@aAn introduction to partial differential equations@zeng
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@a偏微分方程@Apian wei fen fang cheng@x英文
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@a勒纳迪@Ale na di@g(Renardy, Michael)@4著
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@a罗杰斯@Aluo jie si@g(Rogers, Robert C.)@4著
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@aCN@b郑州旅游职业学院@c20140720
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偏微分方程引论= An introduction to partial differential equations/Michael Renardy, Robert C. Rogers.-影印版.-北京：科学出版社，2011.06
xii, 434页；25cm.-(国外数学名著系列；75)
ISBN 978-7-03-031388-1(精装)：CNY98.00
《偏微分方程引论(影印版)(第2版)》主要内容简介：Partial differential equations are fundamental to the modeling of natural phenomena, arising in every field of science. Consequently, the desire to understand the solutions of these equations has always had a prominent place in the efforts of mathematicians; it has inspired such diverse fields as complex function theory, functional analysis and algebraic topology. Like algebra, topology, and rational mechanics, partial differential equations are a core area of mathematics. This book aims to provide the background necessary to initiate work on a Ph.D. thesis in PDEs for beginning graduate students. Prerequisites include a truly advanced calculus course and basic complex variables. Lebesgue integration is needed only in Chapter 10, and the necessary tools from functional analysis are developed within the course. The book can be used to teach a variety of different courses. This new edition features new problems throughout and theproblemshave been rearranged in each section from simplest to most difficult. New examples have also been added. The material on Sobolev spaces has been rearranged and expanded. A new section on nonlinear variational problems with "Young-measure" solutions appears. The reference section has also been expanded.
