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Smooth Stable Foliations of Anosov Diffeomorphisms
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abstract
In this paper, we focus on the rigidity of $C^{2+}$-smooth codimension-one stable foliations of Anosov diffeomorphisms. Specifically, we show that if the regularity of these foliations is slightly bigger than $2$, then they will have the same smoothness as the diffeomorphisms.
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Cited by 1 Pith paper
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Invariant distributions of partially hyperbolic systems: fractal graphs, excessive regularity, and rigidity
For volume-preserving partially hyperbolic Anosov diffeomorphisms on T^3, smooth rigidity is equivalent to the stable and center distributions exceeding their critical Hölder exponents; otherwise these distributions h...
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