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A Collection of sharp dilation invariant integral inequalities for differentiable functions
Linköpings universitet, Tekniska högskolan. Linköpings universitet, Matematiska institutionen, Tillämpad matematik.
Linköpings universitet, Matematiska institutionen, Tillämpad matematik. Linköpings universitet, Tekniska högskolan.
2008 (Engelska)Ingår i: Sobolev Spaces in Mathematics I. Sobolev Type Inequalities / [ed] Vladimir Maz’ya, Berlin, Heidelberg: Springer , 2008, s. 223-248Kapitel i bok, del av antologi (Övrigt vetenskapligt)
Abstract [en]

Presentation of new results on the latest topics of the theory of Sobolev spaces, partial differential equations, analysis and mathematical physics

  • The authors and editors are world-renowned specialists, working in different countries
  • Publication on the centenary of Sobolev’s birth with two short biographical articles and unique archive photos of S. Sobolev which have not yet been published in the English-language literature

This volume is dedicated to the centenary of the outstanding mathematician of the XXth century Sergey Sobolev and, in a sense, to his celebrated work On a theorem of functional analysis published in 1938, exactly 70 years ago, where the original Sobolev inequality was proved. This double event is a good case to gather experts for presenting the latest results on the study of Sobolev inequalities which play a fundamental role in analysis, the theory of partial differential equations, mathematical physics, and differential geometry. In particular, the following topics are discussed: Sobolev type inequalities on manifolds and metric measure spaces, traces, inequalities with weights, unfamiliar settings of Sobolev type inequalities, Sobolev mappings between manifolds and vector spaces, properties of maximal functions in Sobolev spaces, the sharpness of constants in inequalities, etc. The volume opens with a nice survey reminiscence My Love Affair with the Sobolev Inequality by David R. Adams.

Ort, förlag, år, upplaga, sidor
Berlin, Heidelberg: Springer , 2008. s. 223-248
Nationell ämneskategori
Matematik
Identifikatorer
URN: urn:nbn:se:liu:diva-43171DOI: 10.1007/978-0-387-85652-0_6Lokalt ID: 72259ISBN: 978-0-387-85648-3 (tryckt)OAI: oai:DiVA.org:liu-43171DiVA, id: diva2:264030
Tillgänglig från: 2009-10-10 Skapad: 2009-10-10 Senast uppdaterad: 2013-06-17Bibliografiskt granskad

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Maz´ya, VladimirShaposhnikova, Tatyana

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