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At finite temperatures below the phase transition point, the Bose-Einstein condensation, the macroscopic occupation of a single quantum state by particles of integer spin, is not complete. In the lang...
A system of autonomous differential equations with a stable limit cycle and perturbed by small white noise is analyzed in this work. In the vicinity of the limit cycle of the unperturbed deterministic...
By using the theory of dynamical systems, solitary and periodic wave solutions for a coupled quadratic nonlinear system are studied.
The Existence of Periodic Solution and Periodic Attractors     Non-autonomous  Nonclassical  Periodic  Galerkin approximate       font style='font-size:12px;'> 2011/10/19
This paper is concerned with the dynamical behavior of a class of nonclassical diffusion equations Firstly, the existence of periodic solutions is established by using the Galerkin approximate method ...
Using Rabinowitz's Saddle Point Theorem ,we get new periodic solutions for singular Hamiltonian systems without any symmetry
In this paper, we consider one-dimensional (1D) nonlinear 2k order wave equations under the Dirichlet boundary conditions, weher the nonlinearity f is an analytic, odd function. It is proved that for ...
Abstract: The description of almost periodic or quasiperiodic structures has a long tradition in mathematical physics, in particular since the discovery of quasicrystals in the early 80's. Frequently,...
Abstract: In this report, we address differential systems with Lipschitz non linearities; this study is motivated by the subject of vibrations of structures with unilateral springs or non linear stres...
Abstract: In this report, we address differential systems with Lipschitz non linearities; this study is motivated by the subject of vibrations of structures with unilateral springs or non linear stres...
Abstract: The periodic wind-tree model is a family T(a,b) of billiards in the plane in which identical rectangular scatterers of size axb are disposed at each integer point. It was proven by P. Hubert...
Diffusion for the periodic wind-tree model     Billiards  diffusion  translations surfaces  Lyapunov exponents  ergodic averages       font style='font-size:12px;'> 2011/8/31
Abstract: The periodic wind-tree model is an infinite billiard in the plane with identical rectangular scatterers disposed at each integer point. We prove that independently of the size of the scatter...
The problem of synchronization of coupled self-oscillators by external force is studied. The charts of Lyapunov's exponents in the "frequency - amplitude" parameter plane are obtained within the frame...
Изучаются особые периодические движения (критические точки ранга 1 интегрально- го отображения), найденные в работе М.П.Харламова (Механика твердого тела, вып. 37, 2007) в интегрируемой задаче о дви...
Изучаются особые периодические движения (критические точки ранга 1 интегрально- го отображения), найденные в работе М.П.Харламова (Механика твердого тела, вып. 37, 2007) в интегрируемой задаче о дви...
A theoretical framework is developped leading to a sound derivation of Periodic Boundary Conditions (PBCs) for the analysis of domains smaller then the Unit Cells (UCs), named reduced Unit Cells (rUCs...

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