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The Mathematical Foundations of Mixing : = The Linked Twist Map as a Paradigm in Applications: Micro to Macro, Fluids to Solids.
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
The Mathematical Foundations of Mixing :/
其他題名:
The Linked Twist Map as a Paradigm in Applications: Micro to Macro, Fluids to Solids.
作者:
Sturman, Rob.
其他作者:
Ottino, Julio M.
出版者:
Leiden :Cambridge University Press, : 2006.,
面頁冊數:
303 p.
電子資源:
Click here to view book
ISBN:
9780511243547 (electronic bk.)
The Mathematical Foundations of Mixing : = The Linked Twist Map as a Paradigm in Applications: Micro to Macro, Fluids to Solids.
Sturman, Rob.
The Mathematical Foundations of Mixing :
The Linked Twist Map as a Paradigm in Applications: Micro to Macro, Fluids to Solids.[electronic resource]. - Leiden :Cambridge University Press,2006. - 303 p.
Cover; Half-title; Title; Copyright; Contents; Preface; Acknowledgments; 1 Mixing: physical issues; 2 Linked twist maps: definition, construction, and the relevance to mixing; 3 The ergodic hierarchy; 4 Existence of a horseshoe for the linked twist map; 5 Hyperbolicity; 6 The ergodic partition for toral linked twist maps; 7 Ergodicity and Bernoulli property for linked twist maps; 8 Linked twist maps on the plane; 9 Further directions and open problems; References; Index
Linked Twist Maps can provide a unifying framework for understanding many types of fluid mixing, ranging from the very small to the very large, from fluids to solids. The authors discuss the definition and construction of LTMs, provide examples of specific mixers, and present a number of open problems.
Electronic reproduction.
Available via World Wide Web.
Mode of access: World Wide Web.
ISBN: 9780511243547 (electronic bk.)Index Terms--Genre/Form:
554714
Electronic books.
LC Class. No.: TA357.5. M59 / S78 2006
Dewey Class. No.: 515.39
The Mathematical Foundations of Mixing : = The Linked Twist Map as a Paradigm in Applications: Micro to Macro, Fluids to Solids.
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Cover; Half-title; Title; Copyright; Contents; Preface; Acknowledgments; 1 Mixing: physical issues; 2 Linked twist maps: definition, construction, and the relevance to mixing; 3 The ergodic hierarchy; 4 Existence of a horseshoe for the linked twist map; 5 Hyperbolicity; 6 The ergodic partition for toral linked twist maps; 7 Ergodicity and Bernoulli property for linked twist maps; 8 Linked twist maps on the plane; 9 Further directions and open problems; References; Index
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Linked Twist Maps can provide a unifying framework for understanding many types of fluid mixing, ranging from the very small to the very large, from fluids to solids. The authors discuss the definition and construction of LTMs, provide examples of specific mixers, and present a number of open problems.
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