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机构地区:[1]Department of Mathematics, Soochow University [2]Department of Applied Mathematics, Chinese Culture University
出 处:《Acta Mathematica Scientia》2015年第5期1203-1213,共11页数学物理学报(B辑英文版)
基 金:supported by National University Student Innovation Program(111028508);supported by NSC Grant NSC 101-2115-M-034-001;supported by NSFC(11371271);supported by the Priority Academic Program Development of Jiangsu Higher Education Institutions
摘 要:The goal of this paper is to investigate topological conditional pressure of a continuous transformation as defined for sub-additive potentials. This study presents a vari- ational inequality for sub-additive topological conditional pressure on a closed subset, which is the other form of the variational principle for the sub-additive topological pressure pre- sented by Cao, Feng, and Huang in [9]. Moreover, under some additional assumptions, this result can be generalized to the non-compact case.The goal of this paper is to investigate topological conditional pressure of a continuous transformation as defined for sub-additive potentials. This study presents a vari- ational inequality for sub-additive topological conditional pressure on a closed subset, which is the other form of the variational principle for the sub-additive topological pressure pre- sented by Cao, Feng, and Huang in [9]. Moreover, under some additional assumptions, this result can be generalized to the non-compact case.
关 键 词:sub-additive potentials topological pressure conditional entropy VARIATIONALINEQUALITY
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