On Estimates of the Number of Collisions for Billiards in Polyhedral Angles

Mathematics – Dynamical Systems

Scientific paper

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6 pages

Scientific paper

We obtain an upper bound of the number of collisions of any billiard
trajectory in a polyhedral angle in terms of the minimal eigenvalue of a
positive definite matrix which characterizes the angle. Elements of the matrix
are scalar products between the unit normal vectors of faces of the angle.

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