4.5 Article

Some Results on Bundle Systems for a Countable Discrete Amenable Group Action

Related references

Note: Only part of the references are listed.
Article Mathematics, Applied

Packing topological entropy for amenable group actions

Dou Dou et al.

Summary: This paper provides a systematic study of the packing topological entropy for a continuous G-action dynamical system, including the proof of a variational principle and an entropy inequality, as well as the relationship between the packing topological entropy and the metric entropy for invariant Borel probability measures.

ERGODIC THEORY AND DYNAMICAL SYSTEMS (2023)

Article Mathematics, Applied

ON LARGE DEVIATIONS FOR AMENABLE GROUP ACTIONS

Dongmei Zheng et al.

DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS (2016)

Article Mathematics

Local entropy theory for a countable discrete amenable group action

Wen Huang et al.

JOURNAL OF FUNCTIONAL ANALYSIS (2011)

Article Mathematics

Approximation properties on invariant measure and Oseledec splitting in non-uniformly hyperbolic systems

Chao Liang et al.

TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY (2008)

Article Mathematics, Applied

Entropy and ergodic probability for differentiable dynamical systems and their bundle extensions

Wenxiang Sun et al.

TOPOLOGY AND ITS APPLICATIONS (2007)

Article Mathematics, Applied

Liao style numbers of differential systems

XP Dai

COMMUNICATIONS IN CONTEMPORARY MATHEMATICS (2004)

Article Mathematics

Pointwise theorems for amenable groups

E Lindenstrauss

INVENTIONES MATHEMATICAE (2001)

Article Mathematics, Applied

Entropy of orthonormal n-frame flows

WX Sun

NONLINEARITY (2001)