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国家自然科学基金(10171004)

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微分同胚在标架丛和Grassmann丛上诱导系统的熵
2002年
证明廖双曲微分同胚与标架丛或Grassmann丛上诱导系统具有相同的测度熵和拓扑熵.就廖双曲微分同胚情形回答了廖山涛1996年提出的一个问题.
孙文祥
关键词:拓扑熵微分同胚
Equivalent Conditions of Dominated Splitting for Volume-Preserving Diffeomorphisms
2007年
We discuss the equivalent conditions of dominated splitting for conservative diffeomorphisms in C^1 topology.
Chao LIANGGeng LIUWen Xiang SUN
On Proof of the C^1 Stability Conjecture
2005年
It seems that in Mane's proof of the C^1 Ω-stability conjecture containing in the famous paper which published in I. H. E. S. (1988), there exists a deficiency in the main lemma which says that for f ∈F^1 (M) there exists a dominated splitting TMPi(f) =Ei^s the direlf sum of E and F Fi^u(O 〈 i 〈 dim M) such that if Ei^s is contracting, then Fi^u is expanding. In the first part of the paper, we give a proof to fill up this deficiency. In the last part of the paper, we, under a weak assumption, prove a result that seems to be useful in the study of dynamics in some other stability context.
Yong ZHANGShao Bo GAN
Entropy for frame bundle systems and Grassmann bundle systems induced by a diffeomorphism
2002年
ALiao hyperbolic diffeomorphism has equal measure entropy and topological entropy to that ofits induced systems on frame bundles and Grassmann bundles. This solves a problem Liao posed in 1996 forLiao hyperbolic diffeomorphisms.
孙文祥
关键词:FRAMEGRASSMANN
具有余维一准双曲分解的极小歧变集
2003年
研究了具有余维一准双曲分解的极小歧变集的动力学行为.
张勇
关键词:微分动力系统微分同胚光滑流形
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