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Concentration analysis and applications to PDE : ICTS Workshop, Bangalore, January 2012

Author: Adimurthi; K Sandeep; Ian Schindler; Kyril Tintarev
Publisher: Birkha�user, Basel : Birkhäuser, 2013.
Series: Trends in mathematics.
Edition/Format:   eBook : Document : Conference publication : EnglishView all editions and formats
Summary:
Concentration analysis provides, in settings without a priori available compactness, a manageable structural description for the functional sequences intended to approximate solutions of partial differential equations. Since the introduction of concentration compactness in the 1980s, concentration analysis today is formalized on the functional-analytic level as well as in terms of wavelets, extends to a wide range  Read more...
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Genre/Form: Electronic books
Conference papers and proceedings
Congresses
Additional Physical Format: Print version:
Cocompact imbeddings, profile decompositions and their applications to PDE
(OCoLC)829962220
Material Type: Conference publication, Document, Internet resource
Document Type: Internet Resource, Computer File
All Authors / Contributors: Adimurthi; K Sandeep; Ian Schindler; Kyril Tintarev
ISBN: 9783034803731 3034803737
OCLC Number: 864444117
Description: 1 online resource.
Contents: Introduction --
On the Elements Involved in the Lack of Compactness in Critical Sobolev Embedding --
A Class of Second-order Dilation Invariant Inequalities --
Blow-up Solutions for Linear Perturbations of the Yamabe Equation --
Extremals for Sobolev and Exponential Inequalities in Hyperbolic Space --
The LyapunovSchmidt Reduction for Some Critical Problems --
A General Theorem for the Construction of Blowing-up Solutions to Some Elliptic Nonlinear Equations via LyapunovSchmidts Finite-dimensional Reduction --
Concentration Analysis and Cocompactness --
A Note on Non-radial Sign-changing Solutions for the SchrdingerPoisson Problem in the Semiclassical Limit.
Series Title: Trends in mathematics.
Responsibility: Adimurthi, K. Sandeep, Ian Schindler, Kyril Tintarev, editors.

Abstract:

Concentration analysis provides, in settings without a priori available compactness, a manageable structural description for the functional sequences intended to approximate solutions of partial  Read more...

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