6 research outputs found

    A Modal Series Representation of Genesio Chaotic System

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    In this paper an analytic approach is devised to represent, and study the behavior of, nonlinear dynamic chaotic Genesio system using general nonlinear modal representation. In this approach, the original nonlinear ordinary differential equations (ODEs) of model transforms to a sequence of linear time- invariant ODEs. By solving the proposed linear ODEs sequence, the exact solution of the original nonlinear problem is determined in terms of uniformly convergent series. Also an efficient algorithm with low computational complexity and high accuracy is presented to find the approximate solution. Simulation results indicate the effectiveness of the proposed method.Comment: International Journal of Instrumentation and Control Systems (IJICS) Vol.2, No.3, July 201

    Application of Global Methods in Parallel Shooting

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    Integration of systems of equations in chemical kinetics

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    Comparison of Some Vector Acceleration Techniques

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    Computing and Information Science

    Control design for a cryogenic fluid storage and supply system

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    Aspects of solving non-linear boundary value problems numerically

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