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Wigner representation of the rotational dynamics of rigid tops
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Wigner representation of the rotational dynamics of rigid tops
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We propose a methodology to design Wigner representations in phase spaces with nontrivial topology having evolution equations with desired mathematical properties. As an illustration, two representations of molecular rotations are developed to facilitate the analysis of molecular alignment in moderately intense laser fields, reaction dynamics, scattering phenomena and dissipative processes.
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Cited by 1 Pith paper
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Quantum Mechanics on Lie Groups: I. Noncommutative Fourier Transforms
A noncommutative Fourier transform isometry-maps L^2(G) to a star-product momentum space, yielding a Poisson summation formula for compact Lie groups.
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