Nonlinear Theory of Generalized Functions.

Grosser, Michael et al. (eds).

ISBN 10: 0849306493 / ISBN 13: 9780849306495

Verlag: Chapman and Hall/CRC, 1999

Beschreibung

Proceedings of the Vienna Workshop, 1997. (Research Notes in Mathematics Series, 401.) Boca Raton: Chapman & Hall / CRC, 1999. 383pp. Some neat highlighting on about 15 pages, otherwise fine condition.

Bestandsnummer des Verkäufers 88033

Bibliografische Details

• Titel: Nonlinear Theory of Generalized Functions.
• Verlag: Chapman and Hall/CRC
• Veröffentlichungsdatum: 1999
• Sprache: Englisch
• ISBN-10: 0849306493
• ISBN-13: 9780849306495
• Bindung: Paperback
• Verkäuferkataloge:
  • Mathematics

Über diesen Titel

Inhaltsangabe

Questions regarding the interplay of nonlinearity and the creation and propagation of singularities arise in a variety of fields-including nonlinear partial differential equations, noise-driven stochastic partial differential equations, general relativity, and geometry with singularities. A workshop held at the Erwin-Schrödinger International Institute for Mathematical Physics in Vienna investigated these questions and culminated in this volume of invited papers from experts in the fields of nonlinear partial differential equations, structure theory of generalized functions, geometry and general relativity, stochastic partial differential equations, and nonstandard analysis. The authors provide the latest research relevant to work in partial differential equations, mathematical physics, and nonlinear analysis. With a focus on applications, this books provides a compilation of recent approaches to the problem of singularities in nonlinear models. The theory of differential algebras of generalized functions serves as the central theme of the project, along with its interrelations with classical methods.

Über die Autorin bzw. den Autor

Michael Oberguggenberger (Inst Mathematic/Geometrie, Innsbruck, Austria) (Edited by) Michael Grosser (University of Vienna, Vienna, Austria) (Edited by) Michael Kunzinger (Edited by) Gunther Hormann (Institut fur Mathematic, Vienna, Austria) (Edited by)