The Centre de recherches mathematiques (CRM) was created in 1968 by the Universite de Montreal to promote research in the mathematical sciences. It is now a national institute that hosts several groups and holds special theme years, summer schools, workshops, and a post-doctoral program. The focus of its scientific activities ranges from pure to applied mathematics and includes statistics, theoretical computer science, mathemat ical methods in biology and life sciences, and mathematical and theoretical physics. The CRM also promotes collaboration be tween mathematicians and industry. It is subsidized by the Nat ural Sciences and Engineering Research Council of Canada, the Fonds FCAR of the Province of Quebec, the Canadian Institute for Advanced Research, and has private endowments. Current activities, fellowships, and annual reports can be found on the CRM Web page at www. CRM. UMontreal. CA. The CRM Series in Mathematical Physics includes mono graphs, lecture notes, and proceedings based on research pur sued and on events held at the CRM. Yvan Saint-Aubin Montreal Preface This monograph is derived from a series of six lectures which were given at the Centre de recherches mathematiques (CRM) in Montreal, in March and June 2000, while the author was holder of the Aisenstadt Chair. Precis During the March 2000 meeting of the Workshop on Strings, Du ality, and Geometry in Montreal, Canada, three lectures were delivered on topics in fluid mechanics, while the author was holder of the Aisenstadt Chair.
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From the reviews:
TECHNOMETRICS
"Bringing the 1E up to date has added more than 200 pages of additional text. Anyone seriously involved with the application of [principle component analysis] will certainly want to purchase a copy...Seldom had such a wealth of material on a single topic in statistics appeared in one book. Goodall (1998) noted that there ‘should be something of interest for even the most seasoned and experiences practitioner of multivariate statistics’ (p. 352). All that material has gotten a whole lot more comprehensive here in this new edition. Goodall (1998) also labeled the book ‘a good read’. Now it may be a little heavy for that purpose, but it certainly is a fantastic reference book."
"This book by Jackiw differs significantly from what is traditionally understood as ‘lectures on fluid dynamics’. The author’s aim is to show that the apparatus, methods, language, etc. developed for physics of particles can be successfully applied to fluid mechanics. ... everyone interested in fundamentals and deep theoretical approach to fluid mechanics should become acquainted with it." (K Piechor, Applied Mechanics Reviews, Vol. 56 (3), 2003)
This book contains lectures on fluid dynamics given in Montreal, while the author held the Aisenstadt Chair, as well as other lectures on the same topics. It begins by explaining the motivation and reviewing the classical theory, but in a manner different from textbook discussions. Among the topics discussed are the conservation laws and Euler equations, and a method for finding their canonical structure; C. Eckart's Lagrangian and a relativistic generalization for vortex-free motion; nonvanishing vorticity and the Clebsch parameterization for the velocity vector. Jackiw then discusses some specific models for nonrelativistic and relativistic fluid mechanics in spatial dimensions greater than one, including the Chaplygin gas (whose negative pressure is inversely proportional to density), and the scalar Born-Infeld model. He shows how both the Chaplygin gas and the Born-Infeld model devolve from the parameterization-invariant Nambu-Goto action, when specific parameterization is made. As in particle physics, Jackiw shows, fluid mechanics enhanced by supersymmetry.
For one-dimensional cases, the models discussed above are completely integrable, and Jackiw gives the General solution of the Chaplygin gas and the Born-Infeld model on a line. It provides General solution of the Nambu- Goto theory for a 1-brane (string) in two spatial dimensions. Jackiw discusses the need for a non-Abelian fluid mechanics and proposes a Lagrangian, which involves a non-Abelian auxiliary field whose Chern-Simons density should be a total derivative. The generalization to magnetohydrodynamics, which results from including a dynamical non-Abelian gauge field, reduces in the Abelian limit to conventional magnetohydrodynamics."About this title" may belong to another edition of this title.
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Condition: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Explains the motivation and reviewing the classical theory in a new form Discusses conservation laws and Euler equations For one-dimensional cases, the models presented are completely integrable|The Centre de recherches mathematiques (CRM) was created in . Seller Inventory # 5912523
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Buch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -This book contains lectures on fluid dynamics given in Montreal, while the author held the Aisenstadt Chair, as well as other lectures on the same topics. It begins by explaining the motivation and reviewing the classical theory, but in a manner different from textbook discussions. Among the topics discussed are the conservation laws and Euler equations, and a method for finding their canonical structure; C. Eckart's Lagrangian and a relativistic generalization for vortex-free motion; nonvanishing vorticity and the Clebsch parameterization for the velocity vector. Jackiw then discusses some specific models for nonrelativistic and relativistic fluid mechanics in spatial dimensions greater than one, including the Chaplygin gas (whose negative pressure is inversely proportional to density), and the scalar Born-Infeld model. He shows how both the Chaplygin gas and the Born-Infeld model devolve from the parameterization-invariant Nambu-Goto action, when specific parameterization is made. As in particle physics, Jackiw shows, fluid mechanics enhanced by supersymmetry. For one-dimensional cases, the models discussed above are completely integrable, and Jackiw gives the General solution of the Chaplygin gas and the Born-Infeld model on a line. General solution of the Nambu- Goto theory for a 1-brane (string) in two spatial dimensions. Jackiw discusses the need for a non-Abelian fluid mechanics and proposes a Lagrangian, which involves a non-Abelian auxiliary field whose Chern-Simons density should be a total derivative. The generalization to magnetohydrodynamics, which results from including a dynamical non-Abelian gauge field, reduces in the Abelian limit to conventional magnetohydrodynamics. 140 pp. Englisch. Seller Inventory # 9780387954226
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Buch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - The Centre de recherches mathematiques (CRM) was created in 1968 by the Universite de Montreal to promote research in the mathematical sciences. It is now a national institute that hosts several groups and holds special theme years, summer schools, workshops, and a post-doctoral program. The focus of its scientific activities ranges from pure to applied mathematics and includes statistics, theoretical computer science, mathemat ical methods in biology and life sciences, and mathematical and theoretical physics. The CRM also promotes collaboration be tween mathematicians and industry. It is subsidized by the Nat ural Sciences and Engineering Research Council of Canada, the Fonds FCAR of the Province of Quebec, the Canadian Institute for Advanced Research, and has private endowments. Current activities, fellowships, and annual reports can be found on the CRM Web page at CRM. UMontreal. CA. The CRM Series in Mathematical Physics includes mono graphs, lecture notes, and proceedings based on research pur sued and on events held at the CRM. Yvan Saint-Aubin Montreal Preface This monograph is derived from a series of six lectures which were given at the Centre de recherches mathematiques (CRM) in Montreal, in March and June 2000, while the author was holder of the Aisenstadt Chair. Precis During the March 2000 meeting of the Workshop on Strings, Du ality, and Geometry in Montreal, Canada, three lectures were delivered on topics in fluid mechanics, while the author was holder of the Aisenstadt Chair. Seller Inventory # 9780387954226
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