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Titlebook: Differential Equations with Symbolic Computation; Dongming Wang,Zhiming Zheng Conference proceedings 2005 Birkhäuser Basel 2005 Differenti

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Algorithmic Reduction and Rational General Solutions of First Order Algebraic Differential Equationsumption that a rational parametrization is provided. It is based on an algorithmic reduction of first order algebraic differential equations with algebraic genus zero and without movable critical point to classical Riccati equations.
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195mGold for Assessment of Cardiac Functionjects involving limit processes. Finally, applying this algorithm to .-dimensional dynamical systems, we can show that their maximal LCE can be derived mechanically; particularly, for the Lorenz systems, we obtain an important result on the maximal LCE of the chaotic attractors of these systems — their dependence on the systems parameters.
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On Symbolic Computation of the LCE of ,-Dimensional Dynamical Systems,jects involving limit processes. Finally, applying this algorithm to .-dimensional dynamical systems, we can show that their maximal LCE can be derived mechanically; particularly, for the Lorenz systems, we obtain an important result on the maximal LCE of the chaotic attractors of these systems — their dependence on the systems parameters.
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Attractive Regions in Power Systems by Singular Perturbation Analysis,le point for the simplified subsystem, and that the size of a stability region is also considerably affected by the voltage magnitude behind the transient reactance. Several numerical examples are used to demonstrate our theoretical results.
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Epidemiologia dell’invecchiamentosumption that a rational parametrization is provided. It is based on an algorithmic reduction of first order algebraic differential equations with algebraic genus zero and without movable critical point to classical Riccati equations.
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