Results 211 to 220 of about 82,852 (264)

Return Maps, Dynamical Consequences and Applications

Qualitative Theory of Dynamical Systems, 2015
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Martínez, Regina, Simó, Carles
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First return map of the periodic Lorentz gas

Physical Review E, 1995
We obtain the first return map of the periodic Lorentz gas treated as a Sinai's billiard. By using this map we compute numerically the largest Lyapunov exponent and the velocity autocorrelation function for the triangular Lorentz gas in the high density regime.
, Hakmi, , Bosco, , Antoniou
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Mapping my return

Palestine Exploration Quarterly, 2017
Hanging on the wall in my house is the 8 ft by 6 ft map of Palestine compiled for the PEF by George Armstrong and revised by Wilson and Conder in 1890.
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Approximate return maps for quadrupedal running

Proceedings of International Conference on Robotics and Automation, 2002
This paper describes approximate return maps for the bound and pronk gaits in a simple quadruped model. Although expressions for the exact maps cannot be obtained, perturbation theory allows derivation of explicit expressions for approximate maps if particular parameters are assumed small.
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First return map and invariant measures

Israel Journal of Mathematics, 1980
We give sufficient conditions for the existence of absolutely continuous invariant measures, finite or σ-finite, for maps on the interval. We givea priori bound for the number of different ergodic measures. The results are obtained via the first return map.
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The return map: Tracking product teams

Journal of Product Innovation Management, 1991
With a new product, time is now more valuable than money. The costs of conceiving and designing a product are less important to its ultimate success than timeliness to market. One of the most important ways to speed up product development is through interfunctional teamwork. The "Return Map," developed at Hewlett-Packard, provides a way for people from
C H, House, R L, Price
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Dressed return maps distinguish chaotic mechanisms

Physical Review E, 2013
Chaotic data generated by a three-dimensional dynamical system can be embedded into R(3) in a number of inequivalent ways. However, when lifted into R(5) they all become equivalent, indicating that they all belong to a single universality class sharing a common chaos-generating mechanism.
Daniel J, Cross, R, Gilmore
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