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Mathematics for modeling and scienti...

Goudon, Thierry,

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Mathematics for modeling and scientific computing /

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Mathematics for modeling and scientific computing // Thierry Goudon.
作者:	Goudon, Thierry,
出版者:	London :ISTE ; : [2016],
面頁冊數:	1 online resource.
內容註:	Ordinary Differential Equations -- Numerical Simulation of Stationary Partial Differential Equations: Elliptic Problems -- Numerical Simulations of Partial Differential Equations: Time-dependent Problems -- Appendices. Solving Linear Systems -- Numerical Integration -- A Peetre-Tartar Equivalence Theorem -- Schauder's Theorem -- Fundamental Solutions of the Laplacian in Dimension 1 and 2.
標題:	Differential equations. -
電子資源:	http://onlinelibrary.wiley.com/book/10.1002/9781119371120
ISBN:	9781119371120

Mathematics for modeling and scientific computing /
Goudon, Thierry,

Mathematics for modeling and scientific computing /Thierry Goudon. - London :ISTE ;[2016] - 1 online resource. - Mathematics and statistics. - Mathematics and statistics series (ISTE).

Ordinary Differential Equations -- Numerical Simulation of Stationary Partial Differential Equations: Elliptic Problems -- Numerical Simulations of Partial Differential Equations: Time-dependent Problems -- Appendices. Solving Linear Systems -- Numerical Integration -- A Peetre-Tartar Equivalence Theorem -- Schauder's Theorem -- Fundamental Solutions of the Laplacian in Dimension 1 and 2.

ISBN: 9781119371120Subjects--Topical Terms:

517952
Differential equations.
Index Terms--Genre/Form:

542853
Electronic books.

LC Class. No.: QA371

Dewey Class. No.: 515/.35

Mathematics for modeling and scientific computing /
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505 0 $a Ordinary Differential Equations -- Numerical Simulation of Stationary Partial Differential Equations: Elliptic Problems -- Numerical Simulations of Partial Differential Equations: Time-dependent Problems -- Appendices. Solving Linear Systems -- Numerical Integration -- A Peetre-Tartar Equivalence Theorem -- Schauder's Theorem -- Fundamental Solutions of the Laplacian in Dimension 1 and 2.
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