7 pages; 3 figures.International audienceIn this article the authors describe the method of construction of approximate chaotic solutions of dynamical model equations with quadratic nonlinearities in a general form using a new accurate numerical method. Numerous systems of chaotic dynamical systems of this type are studied in modern literature.The authors find the region of convergence of the method and offer an algorithm of construction and several criteria to check the accuracy of the approximate chaotic solutions
The diploma thesis deals with nonlinear dynamical systems with emphasis on typical phenomena like bi...
The article is devoted to the parametrical analysis of periodic and chaotic oscillations in the nonl...
Very often, when dealing with computational methods in engineering analysis, the final state depends...
7 pages; 3 figures.International audienceIn this article the authors describe the method of construc...
AbstractIn this paper, the differential quadrature (DQ) method is employed to solve some nonlinear c...
This paper shows the influence of piecewise-linear approximation on the global dynamics associated w...
THE MAIN GOAL OF THIS THESIS IS TO DEVELOP AND USE ANALYTICAL AS WELL AS NUMERICAL METHODS STUDYI...
Limit cycles or, more general, periodic solutions of nonlinear dynamical systems occur in many diffe...
Exact analytical solutions to periodic motions in nonlinear dynamical systems are almost not possibl...
New results about the existence of chaotic dynamics in the quadratic 3D systems are derived. These r...
AbstractA new procedure to formulate nonlinear empirical models of a dynamical system is presented. ...
In this paper, a numerical scheme based on adaption of standard Adomian decomposition method (ADM) i...
This article treats analytically and numerically to the three dimensional Rössler system. The govern...
The fourth-order Runge-Kutta method has been the preferred numerical integration scheme for solving ...
The fourth-order Runge-Kutta method has been the preferred numerical integration scheme for solving ...
The diploma thesis deals with nonlinear dynamical systems with emphasis on typical phenomena like bi...
The article is devoted to the parametrical analysis of periodic and chaotic oscillations in the nonl...
Very often, when dealing with computational methods in engineering analysis, the final state depends...
7 pages; 3 figures.International audienceIn this article the authors describe the method of construc...
AbstractIn this paper, the differential quadrature (DQ) method is employed to solve some nonlinear c...
This paper shows the influence of piecewise-linear approximation on the global dynamics associated w...
THE MAIN GOAL OF THIS THESIS IS TO DEVELOP AND USE ANALYTICAL AS WELL AS NUMERICAL METHODS STUDYI...
Limit cycles or, more general, periodic solutions of nonlinear dynamical systems occur in many diffe...
Exact analytical solutions to periodic motions in nonlinear dynamical systems are almost not possibl...
New results about the existence of chaotic dynamics in the quadratic 3D systems are derived. These r...
AbstractA new procedure to formulate nonlinear empirical models of a dynamical system is presented. ...
In this paper, a numerical scheme based on adaption of standard Adomian decomposition method (ADM) i...
This article treats analytically and numerically to the three dimensional Rössler system. The govern...
The fourth-order Runge-Kutta method has been the preferred numerical integration scheme for solving ...
The fourth-order Runge-Kutta method has been the preferred numerical integration scheme for solving ...
The diploma thesis deals with nonlinear dynamical systems with emphasis on typical phenomena like bi...
The article is devoted to the parametrical analysis of periodic and chaotic oscillations in the nonl...
Very often, when dealing with computational methods in engineering analysis, the final state depends...