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Titlebook: Nematics; Mathematical and Phy Jean-Michel Coron,Jean-Michel Ghidaglia,Frédéric H Book 1991 Springer Science+Business Media Dordrecht 1991

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書目名稱Nematics
副標(biāo)題Mathematical and Phy
編輯Jean-Michel Coron,Jean-Michel Ghidaglia,Frédéric H
視頻videohttp://file.papertrans.cn/663/662493/662493.mp4
叢書名稱Nato Science Series C:
圖書封面Titlebook: Nematics; Mathematical and Phy Jean-Michel Coron,Jean-Michel Ghidaglia,Frédéric H Book 1991 Springer Science+Business Media Dordrecht 1991
描述This volume (>Ie) NEMATICS Mathematical and Physical aspects constitutes the proceedings of a workshop which was held at l‘Universite de Paris Sud (Orsay) in May 1990. This meeting was an Advanced Research Workshop sponsored by NATO. We gratefully acknowledge the help and support of the NATO Science Committee. Additional support has been provided by the Ministere des affaires etrangeres (Paris) and by the Direction des Recherches et Etudes Techniques (Paris). Also logistic support has been provided by the Association des Numericiens d‘Orsay. (*) These proceedings are published in the framework of the "Contrat DRET W 90/316/ AOOO". v Contents (*) FOREWORD v INTRODUCTION 1. M. CORON, 1. M. GHIDAGLIA, F. HELEIN xi AN ENERGY-DECREASING ALGORITHM FOR HARMONIC MAPS F. ALOUGES 1 A COHOMOLOGICAL CRITERION FOR DENSITY OF SMOOTH MAPS IN SOBOLEV SPACES BETWEEN TWO MANIFOLDS F. BETHUEL, 1. M. CORON, F. DEMENGEL, F. HELEIN 15 ON THE MATHEMATICAL MODELING OF TEXTURES IN POLYMERIC LIQUID CRYSTALS M. C. CAmERER 25 A RESULT ON THE GLOBAL EXISTENCE FOR HEAT FLOWS OF HARMONIC MAPS FROM D2 INTO S2 K. C. CHANG, W. Y. DING 37 BLOW-UP ANALYSIS FOR HEAT FLOW OF HARMONIC MAPS Y. CHEN 49 T AYLOR-COUETTE INS
出版日期Book 1991
關(guān)鍵詞Sobolev space; algorithm; calculus; mathematical modeling; modeling
版次1
doihttps://doi.org/10.1007/978-94-011-3428-6
isbn_softcover978-94-010-5516-1
isbn_ebook978-94-011-3428-6Series ISSN 1389-2185
issn_series 1389-2185
copyrightSpringer Science+Business Media Dordrecht 1991
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A Cohomological Criterion for Density of Smooth Maps in Sobolev Spaces Between Two Manifolds,ed and that ..(., Q) ? Π.(.) where [.] is the largest integer less or equal to p. We prove that . can be approximated by smooth maps between . and . if and only if the pullback by . of any closed [.]-form on . is closed.
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Nematics978-94-011-3428-6Series ISSN 1389-2185
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