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Blowup for Nonlinear Hyperbolic Equations

AUTHOR Alinhac, Serge
PUBLISHER Birkhauser (09/26/2011)
PRODUCT TYPE Paperback (Paperback)

Description
The content of this book corresponds to a one-semester course taught at the University of Paris-Sud (Orsay) in the spring 1994. It is accessible to students or researchers with a basic elementary knowledge of Partial Dif- ferential Equations, especially of hyperbolic PDE (Cauchy problem, wave operator, energy inequality, finite speed of propagation, symmetric systems, etc.). This course is not some final encyclopedic reference gathering all avail- able results. We tried instead to provide a short synthetic view of what we believe are the main results obtained so far, with self-contained proofs. In fact, many of the most important questions in the field are still completely open, and we hope that this monograph will give young mathe- maticians the desire to perform further research. The bibliography, restricted to papers where blowup is explicitly dis- cussed, is the only part we tried to make as complete as possible (despite the new preprints circulating everyday) j the references are generally not mentioned in the text, but in the Notes at the end of each chapter. Basic references corresponding best to the content of these Notes are the books by Courant and Friedrichs CFr], Hormander HoI] and Ho2], Majda Ma] and Smoller Sm], and the survey papers by John J06], Strauss St] and Zuily Zu].
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Product Format
Product Details
ISBN-13: 9781461275886
ISBN-10: 1461275881
Binding: Paperback or Softback (Trade Paperback (Us))
Content Language: English
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Page Count: 113
Carton Quantity: 66
Product Dimensions: 6.14 x 0.28 x 9.21 inches
Weight: 0.43 pound(s)
Feature Codes: Bibliography
Country of Origin: NL
Subject Information
BISAC Categories
Mathematics | Mathematical Analysis
Mathematics | Differential Equations - General
Mathematics | Essays
Dewey Decimal: 515.353
Descriptions, Reviews, Etc.
publisher marketing
The content of this book corresponds to a one-semester course taught at the University of Paris-Sud (Orsay) in the spring 1994. It is accessible to students or researchers with a basic elementary knowledge of Partial Dif- ferential Equations, especially of hyperbolic PDE (Cauchy problem, wave operator, energy inequality, finite speed of propagation, symmetric systems, etc.). This course is not some final encyclopedic reference gathering all avail- able results. We tried instead to provide a short synthetic view of what we believe are the main results obtained so far, with self-contained proofs. In fact, many of the most important questions in the field are still completely open, and we hope that this monograph will give young mathe- maticians the desire to perform further research. The bibliography, restricted to papers where blowup is explicitly dis- cussed, is the only part we tried to make as complete as possible (despite the new preprints circulating everyday) j the references are generally not mentioned in the text, but in the Notes at the end of each chapter. Basic references corresponding best to the content of these Notes are the books by Courant and Friedrichs CFr], Hormander HoI] and Ho2], Majda Ma] and Smoller Sm], and the survey papers by John J06], Strauss St] and Zuily Zu].
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Paperback