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ℓ Goes to Plus Infinity 2002 Edition
Contributor(s): Chipot, Michel (Author)
ISBN: 376436646X     ISBN-13: 9783764366469
Publisher: Birkhauser
OUR PRICE:   $52.24  
Product Type: Hardcover - Other Formats
Published: December 2001
Qty:
Annotation: Many physical problems are meaningfully formulated in a cylindrical domain. When the size of the cylinder goes to infinity, the solutions, under certain symmetry conditions, are expected to be identical in every cross-section of the domain. The proof of this, however, is sometimes difficult and almost never given in the literature. The present book partially fills this gap by providing proofs of the asymptotic behaviour of solutions to various important cases of linear and nonlinear problems in the theory of elliptic and parabolic partial differential equations.
The book is a valuable resource for graduates and researchers in applied mathematics and for engineers. Many results presented here are original and have not been published elsewhere. They will motivate and enable the reader to apply the theory to other problems in partial differential equations.
Additional Information
BISAC Categories:
- Mathematics | Differential Equations - General
Dewey: 515.353
Series: Birkhauser Advanced Texts
Physical Information: 0.63" H x 6.76" W x 9.22" (1.07 lbs) 181 pages
 
Descriptions, Reviews, Etc.
Publisher Description:

Many physical problems are meaningfully formulated in a cylindrical domain. When the size of the cylinder goes to infinity, the solutions, under certain symmetry conditions, are expected to be identical in every cross-section of the domain. The proof of this, however, is sometimes difficult and almost never given in the literature. The present book partially fills this gap by providing proofs of the asymptotic behaviour of solutions to various important cases of linear and nonlinear problems in the theory of elliptic and parabolic partial differential equations.
The book is a valuable resource for graduates and researchers in applied mathematics and for engineers. Many results presented here are original and have not been published elsewhere. They will motivate and enable the reader to apply the theory to other problems in partial differential equations.