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Numerical methods for nonlinear elli...
~
B�ohmer, K. (1936-)
Numerical methods for nonlinear elliptic differential equations = a synopsis /
Record Type:
Language materials, printed : Monograph/item
Title/Author:
Numerical methods for nonlinear elliptic differential equations/ Klaus B�ohmer.
Reminder of title:
a synopsis /
Author:
B�ohmer, K.
Published:
Oxford :Oxford University Press, : 2010.,
Description:
1 online resource (xxvii, 746 p.) :ill. :
Subject:
Differential equations, Elliptic - Numerical solutions. -
Online resource:
http://dx.doi.org/10.1093/acprof:oso/9780199577040.001.0001
ISBN:
9780191595172 (ebook) :
Numerical methods for nonlinear elliptic differential equations = a synopsis /
B�ohmer, K.1936-
Numerical methods for nonlinear elliptic differential equations
a synopsis /[electronic resource] :Klaus B�ohmer. - Oxford :Oxford University Press,2010. - 1 online resource (xxvii, 746 p.) :ill. - Numerical mathematics and scientific computation. - Numerical mathematics and scientific computation..
Includes bibliographical references and index.
The author proves in a systematic and unifying way stability, convergence and computing results for the different numerical methods for nonlinear elliptic problems. The proofs use linearization, compact perturbation of the coercive principal parts, or monotone operator techniques, and approximation theory.
ISBN: 9780191595172 (ebook) :No priceSubjects--Topical Terms:
528434
Differential equations, Elliptic
--Numerical solutions.
LC Class. No.: QA374
Dewey Class. No.: 515.3'533
Numerical methods for nonlinear elliptic differential equations = a synopsis /
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1936-
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Numerical methods for nonlinear elliptic differential equations
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[electronic resource] :
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a synopsis /
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Klaus B�ohmer.
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Oxford :
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Oxford University Press,
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2010.
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1 online resource (xxvii, 746 p.) :
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ill.
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Numerical mathematics and scientific computation
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Includes bibliographical references and index.
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The author proves in a systematic and unifying way stability, convergence and computing results for the different numerical methods for nonlinear elliptic problems. The proofs use linearization, compact perturbation of the coercive principal parts, or monotone operator techniques, and approximation theory.
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Description based on print version record.
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Differential equations, Elliptic
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Numerical solutions.
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Differential equations, Nonlinear
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Numerical solutions.
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Numerical mathematics and scientific computation.
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http://dx.doi.org/10.1093/acprof:oso/9780199577040.001.0001
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