compact Riemannian surface 保守系统是指相流可压缩系统，耗散系统是相流不可压缩

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   Overdetermined Multidimensional Systems: State Space and ...

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   by JA Ball - 2003 - Cited by 21 - Related articles
   We consider 2D input-state-output linear systems where the evolution of the whole ... system, feedback coupling, equivalence between conservative systems and ... between flat vector bundles on a compact Riemann surface, or equivalently, ...
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   动力系统定义以及分类 - 南京大学天文系

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   ... 天文系周济林 zhoujl@nju.edu.cn... 保守系统是指相流可压缩系统，耗散系. 统是相流不可压缩 .... Henon & Heiles, Astronomical Journal, Vol. 69, p. 73 (1964) ...

3. Existence and Genericity Problems for Dynamical Systems with ...

4. www.math.psu.edu/pesin/papers_www/lyp_exp.pdf
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   by Y Pesin - 2007 - Cited by 6 - Related articles
   EXISTENCE AND GENERICITY PROBLEMS FOR DYNAMICAL SYSTEMS. 477. 1. Conservative systems: a diffeomorphism f of a compact smooth Riemannian ...
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   A pasting lemma and some applications for conservative systems

   w3.impa.br/~cmateus/files/pasting-etds-final.pdf

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   by D DIICA - Related articles
   n-dimensional Riemannian manifold M without boundary, in the discrete and ... C2 conservative dynamical systems over (large) compact subsets of phase ...
8. Willmore spheres in compact Riemannian manifolds

   www.sciencedirect.com/science/article/pii/S0001870812003453

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   by A Mondino - 2013 - Cited by 2 - Related articles
   The conservative form of the Willmore surface equation in 3-dimensional manifolds ... surfaces in manifold in arbitrary codimension via a system of conservation laws ... among immersions of 2-dimensional surfaces into a compact Riemannian ...
9. Overdetermined Multidimensional Systems: State Space and ...

   link.springer.com/chapter/10.1007%2F978-0-387-21696-6_3

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   by JA Ball - 2003 - Cited by 21 - Related articles
   We consider 2D input-state-output linear systems where the evolution of the whole ... system, feedback coupling, equivalence between conservative systems and ... between flat vector bundles on a compact Riemann surface, or equivalently, ...
10. Laboratoire de Mathématiques de Besançon - UMR 6623 CNRS ...

    lmb.univ-fcomte.fr/rubrique.php3?id_rubrique=142Cached

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    30+ items – ... Homoclinic orbits on non-compact Riemannian manifolds for ...

    [12] Jeanjean L	On the existence of bounded Palais-Smale ...
    [13] Jeanjean L. and Toland J.F.	Bounded Palais-Smale Mountain-Pass ...

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    View - arXiv

    arxiv.org/pdf/math/0601433Similar

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    by A Arbieto - 2006 - Cited by 43 - Related articles
    Jan 10, 2006 – conservative system defined in some open set U of M, then we can .... a compact Riemannian manifold without boundary with dimension n ≥ 2.
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    SMOOTH ERGODIC THEORY Contents Glossary 1 Definition and ...

    www.math.uchicago.edu/~wilkinso/papers/smoothergodictheory.pdf

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    Conservative, Dissipative: Conservative dynamical systems (on a compact .... measure class, the measure class of a finite, smooth Riemannian volume on M. Fix ...

13. Mathematical Systems Theory in Biology, Communications, ... - Page 119 - Google Books Result

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    Joachim Rosenthal, David S. Gilliam - 2003 - Mathematics

    Part II: the system operator and the Lax-Phillips semigroup, Trans, Amer. ... 2D systems and realization of bundle mappings on compact Riemann surfaces, in U. ... IN CLASSICAL AND QUANTUM CONSERVATIVE SYSTEMS* ANTHONY M.
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    pdf file - Department of Mathematics - ETH Zürich

    www.math.ethz.ch/~riviere/papers/WillmoreSpheresManifolds.pdf

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    by A Mondino - Cited by 2 - Related articles
    form making sense for weak W1,∞ ∩W2,2 immersions , then as a system of .... conservative form of Willmore surfaces equation making sense for W1,∞ ..... Let (Mm,h) be a compact Riemannian manifold and assume there is a point ¯p and a ...

15. Conservative Systems and Quantum Chaos - Page 10 - Google Books Result

    books.google.com/books?isbn=0821802542

    Larry Larry Meredith Bates, David David Lawrence Rod - 1996 - Science

    Compact Riemann surfaces are determined by nonsingular algebraic curves of the form R(W, E) = 0, where (W, E) are points in C2, and R(W,E) is a polynomial ...