Normal Forms, Bifurcations and Finiteness Problems in Differential Equations
Normal Forms, Bifurcations and Finiteness Problems in Differential Equations
复制标题
微分方程中的范式、分岔和有限性问题
DOI:
10.1007/978-94-007-1025-2
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发表时间:
2004
影响因子:
0.9
通讯作者:
G. Sabidussi
中科院分区:
文献类型:
--
作者:
Y. Ilyashenko;C. Rousseau;G. Sabidussi
Preface. Key to group picture. Participants. Contributors. Relations between Abelian integrals and limit cycles M. Caubergh, R. Roussarie. Topics on singularities and bifurcations of vector fields F. Dumortier, P. de Maesschalck. Recent advances in the analysis of divergence and singularities J. Ecalle. Local bifurcations of limit cycles, Abel equations and Lienard systems J.-P. Francoise. Complexity of computations with Pfaffian and Noetherian functions A. Gabrielov, N. Vorobjov. Hamiltonian bifurcations and local analytic classification V. Gelfreich. Confluence of singular points and Stokes phenomena A. Glutsyuk. Bifurcations of relaxation oscillations J. Guckenheimer. Selected topics in differential equations with real and complex time Y. Ilyashenko. Growth rate of the number of periodic points V.Yu. Kaloshin. Normal forms, bifurcations and finiteness properties of vector fields C. Rousseau. Aspects of planar polynomial vector fields: global versus local, real versus complex, analytic versus algebraic and geometric D. Schlomiuk. Index.