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国際標準書誌記述(ISBD)
Simulating Hamiltonian Dynamics.[ele...
~
Ablowitz, M. J.
Simulating Hamiltonian Dynamics.[electronic resource].
レコード種別:
言語・文字資料 (印刷物) : 単行資料
[NT 15000414] null:
515/.39
タイトル / 著者:
Simulating Hamiltonian Dynamics.
著者:
Leimkuhler, Benedict.
その他の著者:
Ablowitz, M. J.
出版された:
Cambridge : : Cambridge University Press,, 2005.
記述:
397 p.
主題:
Hamiltonian systems.
国際標準図書番号 (ISBN) :
9780511614118 (electronic bk.)
国際標準図書番号 (ISBN) :
9780521772907 (print)
[NT 15000228] null:
Cover; Half-title; Series-title; Title; Copyright; Contents; Preface; Acknowledgements; 1 Introduction; 2 Numerical methods; 3 Hamiltonian mechanics; 4 Geometric integrators; 5 The modified equations; 6 Higher-order methods; 7 Constrained mechanical systems; 8 Rigid body dynamics; 9 Adaptive geometric integrators; 10 Highly oscillatory problems; 11 Molecular dynamics; 12 Hamiltonian PDEs; References; Index
[NT 15000229] null:
Geometric integrators are timestepping methods, designed to exactly satisfy properties inherent in a system of differential equations. Beginning from basic principles of geometric integration and a discussion of the advantageous properties of such schemes, the book introduces a variety of methods and applications. Includes examples and excercises.
電子資源:
Click here to view book
Simulating Hamiltonian Dynamics.[electronic resource].
Leimkuhler, Benedict.
Simulating Hamiltonian Dynamics.
[electronic resource]. - Cambridge :Cambridge University Press,2005. - 397 p.
Cover; Half-title; Series-title; Title; Copyright; Contents; Preface; Acknowledgements; 1 Introduction; 2 Numerical methods; 3 Hamiltonian mechanics; 4 Geometric integrators; 5 The modified equations; 6 Higher-order methods; 7 Constrained mechanical systems; 8 Rigid body dynamics; 9 Adaptive geometric integrators; 10 Highly oscillatory problems; 11 Molecular dynamics; 12 Hamiltonian PDEs; References; Index
Geometric integrators are timestepping methods, designed to exactly satisfy properties inherent in a system of differential equations. Beginning from basic principles of geometric integration and a discussion of the advantageous properties of such schemes, the book introduces a variety of methods and applications. Includes examples and excercises.
Electronic reproduction.
Available via World Wide Web.
Mode of access: World Wide Web.
ISBN: 9780511614118 (electronic bk.)Subjects--Topical Terms:
383764
Hamiltonian systems.
Index Terms--Genre/Form:
336502
Electronic books.
LC Class. No.: QA614.83 .L45 2004eb
Dewey Class. No.: 515/.39
Simulating Hamiltonian Dynamics.[electronic resource].
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397 p.
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Cover; Half-title; Series-title; Title; Copyright; Contents; Preface; Acknowledgements; 1 Introduction; 2 Numerical methods; 3 Hamiltonian mechanics; 4 Geometric integrators; 5 The modified equations; 6 Higher-order methods; 7 Constrained mechanical systems; 8 Rigid body dynamics; 9 Adaptive geometric integrators; 10 Highly oscillatory problems; 11 Molecular dynamics; 12 Hamiltonian PDEs; References; Index
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Geometric integrators are timestepping methods, designed to exactly satisfy properties inherent in a system of differential equations. Beginning from basic principles of geometric integration and a discussion of the advantageous properties of such schemes, the book introduces a variety of methods and applications. Includes examples and excercises.
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Davis, S. H.
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Hinch, E. J.
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Click here to view book
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http://ebooks.cambridge.org/ebook.jsf?bid=CBO9780511614118
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マルチメディアファイル
http://ebooks.cambridge.org/ebook.jsf?bid=CBO9780511614118
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