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Hyperbolicity for conservative diffeomorphisms
هذلولوی بودن یکی از ویژگیهای مهم در سیستمهای دینامیکی است. یک سیستم هذلولوی یک سیستم پایدار است. به این معنا که با تغییرات کوچک تغییر چندانی در دینامیک سیستم ایجاد نمی شود. در سیستمهای هذلولوی نقاط تناوبی هذلولوی هستند. ...
Another proof for the existence of dominated splitting for robustly ergodic diffeomorphisms
In this paper we show that any robustly ergodic system admits a dominated splitting without
using pasting lemma for conservative diffeomorphisms...
mu Expansive Measure for Flows
In this paper we show that if $X$ is in the $C^1$-interior of the set of $\\mu$-measure expansive divergence free vector fields, then $X$ admits a dominated splitting. We also show that in dimension 3, the above result would be Anosov...
Orbital shadowing and weak shadowing points
, then orbital shadowing points are residual. Finally, we consider C1-interior SD conservative diffeomorphisms and we will show that they have a dominated splitting....
Average Shadowing Property With Non Uniform Hyperbolicity on Periodic Points
In this short paper we show that generically if f is tame and non uniformly hyperbolic on the its periodic points, then averge shadowing property and hyperbolicity are equivalent.
Average shadowing, asymptotic average shadowing and dominated splitting for conservative systems
In this paper we show that if f is either a conservative average shadowing
stable or a conservative asymptotic average shadowing stable , then f admits a
dominated splitting....