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<図書>
Perspectives in partial differential equations, harmonic analysis and applications : a volume in honor of Vladimir G. Maz'ya's 70th birthday

責任表示 Dorina Mitrea, Marius Mitrea, editors
シリーズ Proceedings of symposia in pure mathematics ; v. 79
データ種別 図書
出版情報 Providence, R.I. : American Mathematical Society , c2008
本文言語 英語
大きさ xvii, 423 p. : ill., facsims., port. ; 27 cm
概要 Mazya has had a very distinguished career in mathematics, with specialties including boundary convergence and exceptional sets, random Schrodinger operations, calculation integrals and critical Sobole... space problems of optimal classes, proving that a tough childhood can teach discipline and also an appreciation for diversity. Here his friends and colleagues also celebrate his achievements in Hormande- type operators, generalized Robin boundary conditions, Robin-to-Dirichelet maps and Krein-type formulas for Schrodinger operators on bounded Lipshitz domains, a local Tb theorem for square functions, partial differential equations, and commentary on Lagrange and Fourier. Other topics include Hardy's uncertainty principle, boundaries in Harnack inequalities for operators of p-Laplace types in Reifenberg flat domains, the Christoffel- Darboux kernel, wavelets and function spaces, and problems related to functions and polyhedrals. Includes a biographical sketch and bibliography. Annotation ©2009 Book News, Inc., Portland, OR (booknews.com) 続きを見る
目次 On the scientific work of V.G. Maz'ya / Dorina Mitrea and Marius Mitrea
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所蔵情報



理系図3F 数理独自 SER/PSPM/79 2008
023212008006137


理系図 自動書庫 逐次刊行物 2008
023212008006125

書誌詳細

内容注記 On the scientific work of V.G. Maz'ya / Dorina Mitrea and Marius Mitrea
一般注記 "Books (co-)authored by Vladimir Maz'ya": p. xv-xvi
Includes bibliographical references
著者標目 Mitrea, Dorina (Dorina Irena Rita), 1965-
Mitrea, Marius
件 名 LCSH:Mazʹi︠a︡, V. G
LCSH:Differential equations, Partial
LCSH:Harmonic analysis
分 類 LCC:QA377
DC22:515/.353
書誌ID 1001242752
ISBN 9780821844243
NCID BA87885181
巻冊次 ISBN:9780821844243
登録日 2009.09.18
更新日 2017.02.18

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