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A01=Franz Chouly
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Author_Franz Chouly
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Category1=Non-Fiction
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COP=Switzerland
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Price_€20 to €50
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Finite Element Approximation of Boundary Value Problems

English

By (author): Franz Chouly

This textbook provides an accessible introduction to the mathematical foundations of the finite element method for a broad audience. The author accomplishes this, in part, by including numerous exercises and illustrations. Each chapter begins with a clear outline to help make complex concepts more approachable without sacrificing depth. Structurally, the book begins with the simplest type of finite element method: low order, piecewise continuous, Lagrange finite elements. With this, crucial questions about the stability and approximation errors are answered. Of particular note is the authors coverage of two specific topics that often go overlooked in introductory material. The first is the numerical treatment of boundary conditions, especially the Nitsche technique. The second is a detailed explanation of the discretization error using specific techniques of a posteriori error estimation. With the books compact yet thorough treatment of these areas, readers will have a clear understanding of how mathematical analysis tools can be used in practice. Finite Element Approximation of Boundary Value Problems will be suitable as a supplementary textbook in applied mathematics courses for graduate students, and may also be used for self-study.

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Current price €47.49
Original price €49.99
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A01=Franz ChoulyAge Group_UncategorizedAuthor_Franz Choulyautomatic-updateCategory1=Non-FictionCategory=PBKJCategory=PBKSCOP=SwitzerlandDelivery_Pre-orderLanguage_EnglishPA=Not yet availablePrice_€20 to €50PS=Forthcomingsoftlaunch

Will deliver when available. Publication date 31 Dec 2024

Product Details
  • Dimensions: 155 x 235mm
  • Publication Date: 31 Dec 2024
  • Publisher: Birkhauser Verlag AG
  • Publication City/Country: Switzerland
  • Language: English
  • ISBN13: 9783031725296

About Franz Chouly

Franz Chouly is professor at the Center of Mathematics of the University of the Republic. His research is on mathematical modeling and numerical analysis of partial differential equations with emphasis on finite element methods and variational inequalities.

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