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On a dynamics in rational polygonal billiards
 Soukenka, Martin
For a special shaped rational polygonal billiard table we consider a dynamical system generated by the free motion of a mass-point subject to the elastic reflection in the boundary. By numerical experiments we study two open problems in the field: (i) an existence of so called Li-York chaos, (ii) maximal length of common itineraries in two quasi-similar rational polygons. Under detailed theoretical analysis and numerical results we postulate a conjecture.
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