Decay of correlations and control of chaotic billiards (Q1376736)
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scientific article; zbMATH DE number 1107132
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Decay of correlations and control of chaotic billiards |
scientific article; zbMATH DE number 1107132 |
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Decay of correlations and control of chaotic billiards (English)
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20 July 1998
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Billiards are dynamical systems with elastic reflections within a region which has a piecewise smooth boundary. In the paper, which is of experimental nature, the billiard is a square with a disc of radius \(R\) placed at its center. Moreover, there is a small hole at one segment of the boundary. By the activity \(A(t)\) is meant the number of particles leaving the system at time \(t:A(t)= -dN(t)/dt\), where \(N(t)\) is the number of particles in the system at time \(t\). As chaos control is used the sinusoidal perturbation to the disc to change the activity \(A(t)\).
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billiards
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correlation functions
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chaos control
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0.88628024
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0.88047683
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