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[1] Herbert Goldstein “Classical Mechanics” third edition.
[2] J.J. Sakurai “Modern Quantum Mechaincs” revised eidition.
[3] John R. Klauder “Continuous representations and Path integrals, Revisited”,Volume 34 of the series NATO Advanced Study Institutes Series pp 5-38.
[4] John R. Klauder “A Modern Approach to Functional Integration”.
[5] A. M. Perelomov “Generalized coherent states and some of their applications”,1977 Sov. Phys. Usp. 20 703.
[6] William B. Case “Wigner functions and Weyl transforms for pedestrians”, Am.J. Phys. 76(10), October 2008.
[7] M. Hillery, R.F. O’Connell, M.O. Scully, E.P. Wigner “Distribution functions in physics: Fundamentals”,Physics Reports, volume 106, issue 3, April 1984, pages 121-167.
[8] J. E. Moyal “Quantum mechanics as a statistical theory”, Mathematical Proceedings of the Cambridge Philosophical Society, volume 45, issue 01, January 1949, pp 99 - 124.
[9] G. S. Agarwal and E. Wolf “Calculus for Functions of Noncommuting Operators and General Phase-Space Methods in Quantum Mechanics. I. Mapping Theorems and Ordering of Functions of Noncommuting Operators”, Phys. Rev. D 2, 2161 (1970).45
[10] G. S. Agarwal and E. Wolf “Calculus for Functions of Noncommuting Operators and General Phase-Space Methods in Quantum Mechanics. II. Quantum Mechanics in Phase Space Phys. Rev. D 2, 2187 (1970).
[11] D. A. Dubin, Mark A. Hennings, T. B. Smith Mathematical Aspects of Weyl Quantization and Phase”, World Scientific, 2000.
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