We study parametrised families of piecewise expanding interval mappings Ta : [0,1] → [0,1] with absolutely continuous invariant measures μa and give sufficient conditions for a point X(a) to be typical with respect to (Ta; μa) for almost all parameters a. This is similar to a result by D. Schnellmann, but with different assumptions
For families of piecewise expanding maps which converge to a map with a fixed or periodic turning po...
For a piecewise expanding unimodal interval map f with unique absolutely continuous invariant probab...
We prove the existence of absolutely continuous invariant measures for expanding piecewise linear ma...
We study parametrised families of piecewise expanding interval mappings Ta : [0,1] → [0,1] with abso...
For a map (Formula presented.) with an invariant measure (Formula presented.), we study, for a (Form...
Let [Special characters omitted.] be a family of piecewise linear maps f : [-1,1] [arrow right] [-1,...
We consider certain parametrised families of piecewise expanding maps on the interval, and estimate ...
We prove the existence of absolutely continuous invariant measures for piecewise real-analytic expan...
AbstractFor families of piecewise expanding maps which converge to a map with a fixed or periodic tu...
Let us denote $\lambda$ the Lebesgue measure on $[0,1]$, put$$ C(\lambda)=\{f\in C([0,1]);\ \forall~...
Abstract. Let T: [0, 1] → [0,1] be an expanding piecewise monotonic map, and consider the set R of ...
Texto completo: acesso restrito. p. 889–939We prove that any C1+αC1+α transformation, possibly with ...
We prove the existence of absolutely continuous invariant measures for piecewise real-analytic expan...
This is the author accepted manuscript. The final version is available from Cambridge University Pre...
I provide a proof of the existence of absolutely continuous invariant measures (and study their stat...
For families of piecewise expanding maps which converge to a map with a fixed or periodic turning po...
For a piecewise expanding unimodal interval map f with unique absolutely continuous invariant probab...
We prove the existence of absolutely continuous invariant measures for expanding piecewise linear ma...
We study parametrised families of piecewise expanding interval mappings Ta : [0,1] → [0,1] with abso...
For a map (Formula presented.) with an invariant measure (Formula presented.), we study, for a (Form...
Let [Special characters omitted.] be a family of piecewise linear maps f : [-1,1] [arrow right] [-1,...
We consider certain parametrised families of piecewise expanding maps on the interval, and estimate ...
We prove the existence of absolutely continuous invariant measures for piecewise real-analytic expan...
AbstractFor families of piecewise expanding maps which converge to a map with a fixed or periodic tu...
Let us denote $\lambda$ the Lebesgue measure on $[0,1]$, put$$ C(\lambda)=\{f\in C([0,1]);\ \forall~...
Abstract. Let T: [0, 1] → [0,1] be an expanding piecewise monotonic map, and consider the set R of ...
Texto completo: acesso restrito. p. 889–939We prove that any C1+αC1+α transformation, possibly with ...
We prove the existence of absolutely continuous invariant measures for piecewise real-analytic expan...
This is the author accepted manuscript. The final version is available from Cambridge University Pre...
I provide a proof of the existence of absolutely continuous invariant measures (and study their stat...
For families of piecewise expanding maps which converge to a map with a fixed or periodic turning po...
For a piecewise expanding unimodal interval map f with unique absolutely continuous invariant probab...
We prove the existence of absolutely continuous invariant measures for expanding piecewise linear ma...
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