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• W3041709725 abstract "We prove by methods of harmonic analysis a result on existence of solutions for twisted cohomological equations on translation surfaces with loss of derivatives at most 3+ in Sobolev spaces. As a consequence we prove that product translation flows on (3-dimensional) translation manifolds which are products of a (higher genus) translation surface with a (flat) circle are stable in the sense of A. Katok. In turn, our result on product flows implies a stability result of time-{tau} maps of translation flows on translation surfaces." @default.
• W3041709725 created "2020-07-16" @default.
• W3041709725 creator A5071115614 @default.
• W3041709725 date "2020-07-06" @default.
• W3041709725 modified "2023-09-27" @default.
• W3041709725 title "Twisted cohomological equations for translation flows" @default.
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