2014
DOI: 10.7566/jpscp.1.013116
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Abstract: AbstractIntegrability of a square billiard is spontaneously broken as it rotates about one of its corners. The system becomes quasi-integrable where the invariant tori are broken with respect to a certain parameter, λ = 2E/ω 2 where E is the energy of the particle inside the billiard and ω is the angular frequency of rotation of billiard. We study the system classically and quantum mechanically in view of obtaining a correspondence in the two descriptions. Classical phase space in Poincaré surface of section …

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