Xianfeng Ma
Pre-image Variational Principle for Bundle Random Dynamical Systems.
Tue, 09/15/2009 - 11:27 — SomNambulAuthors: Xianfeng Ma, Ercai Chen
Subjects: Dynamical Systems
AbstractThe pre-image topological pressure is defined for bundle random dynamical
systems. A variational principle for it has also been given.Pre-image Variational Principle for Bundle Random Dynamical Systems.
Tue, 09/15/2009 - 11:27 — SomNambulAuthors: Xianfeng Ma, Ercai Chen
Subjects: Dynamical Systems
AbstractThe pre-image topological pressure is defined for bundle random dynamical
systems. A variational principle for it has also been given.Variational principle for subadditive sequence of potentials in bundle RDS.
Tue, 09/15/2009 - 11:27 — SomNambulAuthors: Xianfeng Ma, Ercai Chen
Subjects: Dynamical Systems
AbstractThe topological pressure is defined for subadditive sequence of potentials in
bundle random dynamical systems. A variational principle for the topological
pressure is set up in a very weak condition. The result may have some
applications in the study of multifractal analysis for random version of
nonconformal dynamical systems.Variational principle for subadditive sequence of potentials in bundle RDS.
Tue, 09/15/2009 - 11:27 — SomNambulAuthors: Xianfeng Ma, Ercai Chen
Subjects: Dynamical Systems
AbstractThe topological pressure is defined for subadditive sequence of potentials in
bundle random dynamical systems. A variational principle for the topological
pressure is set up in a very weak condition. The result may have some
applications in the study of multifractal analysis for random version of
nonconformal dynamical systems.Relative local variational principles for subadditive potentials.
Mon, 09/14/2009 - 09:01 — SomNambulAuthors: Xianfeng Ma, Ercai Chen
Subjects: Dynamical Systems
AbstractWe prove two relative local variational principles of topological pressure
functions $P(T,\mathcal{F},\mathcal{U},y)$ and$P(T,\mathcal{F},\mathcal{U}|Y)$
for a given factor map $\pi$, an open cover $\mathcal{U} $ and a subadditive
sequence of real-valued continuous functions $\mathcal{F}$.
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