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Titlebook: Geometric Methods in PDE’s; Giovanna Citti,Maria Manfredini,Francesco Uguzzoni Conference proceedings 2015 Springer International Publishi

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书目名称Geometric Methods in PDE’s
编辑Giovanna Citti,Maria Manfredini,Francesco Uguzzoni
视频video
概述Provides the most recent overview on emerging and evolving topics in this area.Update contributions by leading experts.Provides excellent introductions for researchers in this field.Includes supplemen
丛书名称Springer INdAM Series
图书封面Titlebook: Geometric Methods in PDE’s;  Giovanna Citti,Maria Manfredini,Francesco Uguzzoni Conference proceedings 2015 Springer International Publishi
描述.The analysis of PDEs is a prominent discipline in mathematics research, both in terms of its theoretical aspects and its relevance in applications. In recent years, the geometric properties of linear and nonlinear second order PDEs of elliptic and parabolic type have been extensively studied by many outstanding researchers. This book collects contributions from a selected group of leading experts who took part in the INdAM meeting "Geometric methods in PDEs", on the occasion of the 70th birthday of Ermanno Lanconelli. They describe a number of new achievements and/or the state of the art in their discipline of research, providing readers an overview of recent progress and future research trends in PDEs. In particular, the volume collects significant results for sub-elliptic equations, potential theory and diffusion equations, with an emphasis on comparing different methodologies and on their implications for theory and applications. .
出版日期Conference proceedings 2015
关键词analysis in subRiemannian spaces; elliptic and parabolic PDE‘s; functional analysis; potential theory; s
版次1
doihttps://doi.org/10.1007/978-3-319-02666-4
isbn_softcover978-3-319-34699-1
isbn_ebook978-3-319-02666-4Series ISSN 2281-518X Series E-ISSN 2281-5198
issn_series 2281-518X
copyrightSpringer International Publishing Switzerland 2015
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https://doi.org/10.1007/978-3-658-16623-6/16 was obtained, there has been a substantial interest on computing or estimating the Hardy constant of planar domains. In Barbatis and Tertikas (J Funct Anal 266:3701–3725, 2014) we have determined the Hardy constant of an arbitrary quadrilateral in the plane. In this work we continue our investig
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https://doi.org/10.1007/978-3-658-06819-6ams inequalities in Euclidean spaces ., hyperbolic spaces and other settings, and such sharp inequalities of Lions type. On the other hand, we present and prove some new results on sharp singular Moser-Trudinger and Adams type inequalities with exact growth condition and their affine analogues of su
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Marlene Behrmann,Joy Geng,Chris Bakerons . to the nonlinear system . where . is an uniformly .-elliptic operator. We establish a Solomon type (cf. Solomon, J Differ Geom 21:151–162, 1985) result for .-elliptic harmonic maps . with values into a sphere and omitting a codimension two totally geodesic submanifold .. As an application of H
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https://doi.org/10.1007/978-3-642-69733-3) by Franchi, Perez and Wheeden. Then we prove an embedding inequality of Fefferman–Phong type. As an application we give a unique continuation result for non negative solutions of some subelliptic equations.
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