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In 1990, Gambaudo introduced the notion of linking of two invariant sets of a surface self-map. Most of the known results of linked periodic orbits are about an orbit linked with a fixed point. In thi...
One of the main problems of the theory of dynamical systems is the determination of the existence of periodic orbits of a self-map and more generally, the structure of the set of periods. Define the m...
Let f be a homeomorphism of the closed annulus A isotopic to the identity, and let X  IntA be an f-invariant continuum which separates A into two domains, the upper domain U+ and the lower domain U&#...
The Dynamical Systems Method (DSM) is justified for solving oper-ator equations F(u) = f, where F is a nonlinear operator in a Hilbert space H.
We show that, if f is a homeomorphism of the 2–torus isotopic to the identity, and its lift e f is transitive, or even if it is transitive outside of the lift of the elliptic islands, then (0, 0) is i...
For any irrational number , there exists an ergodic area preserv-ing homeomorphism of the closed annulus which is isotopic to the identitity,admits no compact invariant set contained in the interior ...
It is stated equicontinuity and normality of families F of the so–called homeomorphisms with finite distortion on conditions that Kf (z) has finite mean oscillation, singularities of logarithmic typ...
On homeomorphisms with finite distortion in the plane     homeomorphisms  finite distortion        font style='font-size:12px;'> 2010/11/19
It is shown that every homeomorphism f of finite distortion in the plane is the so-called lower Q-homeomorphism with Q(z)=K_f(z), and, on this base, it is developed the theory of the boundary behavior...
Rotation sets of invariant separating continua of annular homeomorphisms     annular homeomorphisms  math       font style='font-size:12px;'> 2010/11/19
Let $f$ be a homeomorphism of the closed annulus $A$ isotopic to the identity, and let $X\subset {\rm Int}A$ be an $f$-invariant continuum which separates $A$ into two domains, the upper domain $U_+$...
Diffeomorphic approximation of Sobolev homeomorphisms      Approximation  Sobolev homeomorphism  di eomorphism  p-harmonic       font style='font-size:12px;'> 2010/11/26
Every homeomorphism h: X ! Y between planar open sets that belongs to the Sobolev class W 1;p(X;Y), 1 < p < 1, can be approximated in the Sobolev norm by C1-smooth di eomorphisms.

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