Inequalities and Applications 2010 : Dedicated to the Memory of Wolfgang Walter
Catherine. Bandle
Bok Engelsk 2012 · Electronic books.
| Annen tittel | |
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| Utgitt | Basel : Birkhäuser , c2012
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| Omfang | 1 online resource (324 p.)
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| Opplysninger | Description based upon print version of record.. - Inequalities and Applications 2010; Preface; In Memoriam Wolfgang Walter (1927-2010); Zusammenfassung; Schlüsselwörter; Mathematics Subject Classification; 1 Studium und Promotion in Tübingen (1947-1956); 2 Familiengründung und erster USA-Aufenthalt (1957-1962); 3 Professor in Karlsruhe (1963-1995); 4 Buchautor und akademischer Lehrer; 5 Wissenschaftliches Werk; 6 Zeitschriften, Tagungen, Ämter; 7 Persönliche Begegnungen; Memories of Wolfgang Walter. By Joe McKenna, Univ. of Connecticut; Erinnerungen an Wolfgang Walter. Von Ulrich Kulisch, Univ. Karlsruhe; 8 Professor Emeritus (1995-2010). - 9 Ausschnitte aus Wolfgang Walters wissenschaftlichem Werk9.1 Systeme parabolischer Differentialungleichungen; 9.2 Hängebrückenmodelle; Literatur; Conference on Inequalities and Applications '10; 1 Abstracts of Talks; Abramovich, Shoshana; References; Baják, Szabolcs; Bandle, Catherine; References; Batra, Prashant; References; Behnke, Henning; References; Bessenyei, Mihály; References; Boros, Zoltán; Burai, Pál; References; Chudziak, Jacek; References; Cristescu, Gabriela; References; Culjak, Vera; References; Dascal, Judita; References; Fechner, Wlodzimierz; References; Gilányi, Attila. - Part 1: Boundary Value ProblemsDomain Derivatives for Energy Functionals with Boundary Integrals; 1 Introduction; 2 Variation Formulas; 2.1 Domain Variation; 2.2 Variation of Volume Integrals; 2.3 Variation of Boundary Integrals; 2.3.1 Discussion of sigmaA, sigmaA2 and sigmaB; 2.4 Domain Variation of Critical Points; 3 Applications; 3.1 Optimality of Radial Problems; 3.2 Torsion Problem with Robin Boundary Conditions; 3.2.1 First Variation; 3.2.2 Second Variation for Balls and Divergence Free Vector Fields; 4 Open Problems; References. - Plum, MichaelReferences; Popa, Dorian; References; Reichel, Wolfgang; Saito, Kichi-Suke; References; Saitoh, Saburou; References; Tabor, Jacek; Tabor, Józef; Wagner, Alfred; References; Wasowicz, Szymon; References; Witkowski, Alfred; References; Volkmann, Peter; 2 Problems and Remarks; 2.1 Problem (The Problem of Convex Separation); References; 2.2 Problem; 2.3 Remark; 2.4 Remark (On Two Different Concepts of Subquadraticity); References; 2.5 Problem; References; 2.6 Remark (The Continuous Case for Generalized Jensen Functional); References; 3 List of Participants; Contents. - ReferencesGlavosits, Tamás; References; Goldberg, Moshe; Gselmann, Eszter; References; Házy, Attila; Horváth, László; Jablonski, Wojciech; References; Kézi, Csaba Gábor; References; Klaricic Bakula, Milica; Kobayashi, Kenta; Kolumbán, József; References; Losonczi, László; References; Makó, Judit; Maksa, Gyula; References; Matkovic, Anita; References; Mészáros, Fruzsina; References; Minuta, Flavia-Corina; References; Mitrea, Alexandru Ioan; References; Mitrea, Paulina; References; Molnár, Lajos; Nagatou, Kaori; Nagy, Károly; References; Ohwada, Tomoyoshi; References; Páles, Zsolt. - The Asymptotic Shape of a Boundary Layer of Symmetric Willmore Surfaces of Revolution. - Inequalities arise as an essential component in various mathematical areas. Besides forming a highly important collection of tools, e.g. for proving analytic or stochastic theorems or for deriving error estimates in numerical mathematics, they constitute a challenging research field of their own. Inequalities also appear directly in mathematical models for applications in science, engineering, and economics. This edited volume covers divers aspects of this fascinating field. It addresses classical inequalities related to means or to convexity as well as inequalities arising in the field of ordinary and partial differential equations, like Sobolev or Hardy-type inequalities, and inequalities occurring in geometrical contexts. Within the last five decades, the late Wolfgang Walter has made great contributions to the field of inequalities. His book on differential and integral inequalities was a real breakthrough in the 1970’s and has generated a vast variety of further research in this field. He also organized six of the seven “General Inequalities” Conferences held at Oberwolfach between 1976 and 1995, and co-edited their proceedings. He participated as an honorary member of the Scientific Committee in the “General Inequalities 8” conference in Hungary. As a recognition of his great achievements, this volume is dedicated to Wolfgang Walter’s memory. The “General Inequalities” meetings found their continuation in the “Conferences on Inequalities and Applications” which, so far, have been held twice in Hungary. This volume contains selected contributions of participants of the second conference which took place in Hajdúszoboszló in September 2010, as well as additional articles written upon invitation. These contributions reflect many theoretical and practical aspects in the field of inequalities, and will be useful for researchers and lecturers, as well as for students who want to familiarize themselves with the area. .
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| ISBN | 9783034802482
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