1994
DOI: 10.1142/s0218126694000065
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Effective Computation of the Poincaré Map for the Analysis of Nonlinear Dynamic Circuits/Systems Using Runge-Kutta Triples

Abstract: An enhancement of the classical Runge—Kutta technique for numerical simulations is presented for the computer-aided global analysis of nonlinear dynamic circuits/systems. With Runge—Kutta triples a remarkable saving of calculation time can be achieved by using an interpolation polynomial for dense output. The Runge—Kutta triples are applied to calculate the Poincaré map for autonomous models/systems.

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Cited by 4 publications
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“…For a periodic motion, there are a few of isolated points in the Poincaré map, For a chaotic behavior, the return points on the Poincaré map will form the geometrical fractal structure. 2527 In conclusion, the behavior of the oil thickness of slipper/swash plate pair is in the periodic and steady motion.…”
Section: The Nonlinear Dynamic Analysis Of Csrmmentioning
confidence: 82%
“…For a periodic motion, there are a few of isolated points in the Poincaré map, For a chaotic behavior, the return points on the Poincaré map will form the geometrical fractal structure. 2527 In conclusion, the behavior of the oil thickness of slipper/swash plate pair is in the periodic and steady motion.…”
Section: The Nonlinear Dynamic Analysis Of Csrmmentioning
confidence: 82%