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Titlebook: Mathematics of Surfaces; 10th IMA Internation Michael J. Wilson,Ralph R. Martin Conference proceedings 2003 Springer-Verlag Berlin Heidelbe

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Pavel Chalmovianský,Bert Jüttlerce defined by the bifurcation system. We shall see that such a simplification is possible and will be provided by . In general, a strong reduction of the number of terms can be achieved. However, we remark that the reduction to a normal form is not unique. This non-uniqueness need not bother those w
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Gershon Elberom and many others, new ideas which, however, have their origin in the work of H. Poincare and A. A. Andronov, in the treatment of nonlinear problems appeared. These ideas gave birth to the term Bifurcation Theory. Bifurcation theory allows to solve a great class of nonlinear problems under variation of param978-3-211-82292-0978-3-7091-9168-2
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Helmut E. Bezes, entropy conditions, and including vacuum. In the second half of the book, nonconservative schemes handling source terms are analyzed in the same spirit. The recent developments on well-balanced schemes that are able to capture steady states are explained within a general framework that includes
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Direct Computation of a Control Vertex Position on any Subdivision Level,gular and quadrilateral meshes. These results are obtained using simple computations and they lead to very useful applications, especially for adaptive subdivision. We illustrate our method on Loop’s and Catmull-Clark’s subdivision schemes.
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Lecture Notes in Computer Sciencehttp://image.papertrans.cn/m/image/626974.jpg
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978-3-540-20053-6Springer-Verlag Berlin Heidelberg 2003
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