Variational Analysis and Applications (eBook, PDF)

Redaktion: Giannessi, Franco; Maugeri, Antonino

• Format: PDF

Produktbeschreibung

This book discusses a new discipline, variational analysis, which contains the calculus of variations, differential calculus, optimization, and variational inequalities. To such classic branches of mathematics, variational analysis provides a uniform theoretical base that represents a powerful tool for the applications. The contributors are among the best experts in the field.

Audience

The target audience of this book includes scholars in mathematics (especially those in mathematical analysis), mathematical physics and applied mathematics, calculus of variations, optimization and operations research, industrial mathematics, structural engineering, and statistics and economics.

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Produktdetails

• Verlag: Springer New York
• Seitenzahl: 1184
• Erscheinungstermin: 6. März 2007
• Englisch
• ISBN-13: 9780387242767
• Artikelnr.: 37288399

Autorenporträt

Franco Giannessi, University of Pisa, Italy / Antonino Maugeri, University of Catania, Italy

Inhaltsangabe

From the contents:Part I. The Work of G. Stampacchia in Variational Inequalities, J.-L. Lions. In Memory of Guido Stampacchia, M.G. Garroni. The Collaboration between Guido Stampacchia and Jacques-Louis Lions On Variational Inequalities, E. Magenes. In Memory of Guido Stampacchia, O.G. Mancino. Guido Stampacchia, S. Mazzone. Memories of Guido Stampacchia, L. Nirenberg. In Memory of Guido Stampacchia, C. Sbordone. Guido Stampacchia, My Father, G. Stampacchia.- Part II. Convergence and Stability of a Regularization Method for Maximal Monotone Inclusions and its Applications to Convex Optimization, Ya. I. Alber, D. Butnariu and G. Kassay. Partitionable Mixed Variational Inequalities, E. Allevi, A. Gnudi, I.V. Konnov and E.O. Mazurkevich. Irreducibility of the Transition Semigroup Associated with the Two Phase Stefan Problem, V. Barbu and G. Da Prato. On Some Boundary Value Problems for Flows with Shear Dependent Viscosity, H. Beir o da Veiga.