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References 78 Hu, W and White, M (1997) CMB anisotropies: total angular momentum method, Phys Rev D, 56, 596 79 Carruthers, P and Nieto, MM (1965) Coherent states and the forced quantum oscillator, Am J Phys, 33, 537 80 Wang, YK and Hioe, FT (1973) Phase transition in the Dicke maser model, Phys Rev A, 7, 831 81 Hepp, K and Lieb, EH (1973) Equilibrium statistical mechanics of matter interacting with the quantized radiation eld, Phys Rev A, 8, 2517 82 Erd lyi, A (1987) Asymptotic Expansions, Dover, New York 83 Fuller, W and Lenard, A (1979) Generalized quantum spins, coherent states, and Lieb inequalities, Commun Math Phys, 67, 69 84 Biskup, M, Chayes, L and Starr, S (2007) Quantum spin systems at positive temperature, Commun Math Phys, 269, 611 85 Encyclopedia of Laser Physics and Technology, http://wwwrp-photonicscom/ encyclopediahtml 86 Dicke, RH (1954) Coherence in Spontaneous Radiation Processes, Phys Rev, 93, 99 87 Rehler, NE and Eberly, JH (1971) Superradiance, Phys Rev A, 3, 1735 88 Bonifacio, R, Schwendimann, P and Haake, F (1971) Quantum statistical theory of superradiance I, Phys Rev A, 4, 302 89 Bonifacio, R, Schwendimann, P and Haake, F (1971) Quantum statistical theory of superradiance II, Phys Rev A, 4, 854 90 Berezin, FA (1971) Wick and anti-Wick symbols of operators, Mat Sb, 86, 578, (english transl in (1971) Math USSR-Sb, 15, 577) 91 Berezin, FA (1972) Covariant and contravariant symbols of operators, SSSR Ser Mat, 36, 1134, (english transl in (1973) Math USSR-Izv, 6, 1117) 92 Thirring, WE and Harrell, EM (2004) Quantum Mathematical Physics, Springer, Berlin 93 Gazeau, J-P and Hussin, V (1992) Poincar contraction of SU (1, 1) Fock Bargmann structure, J Phys A: Math Gen, 25, 1549 Gazeau, J-P and Renaud, J (1993) Lie algorithm for an interacting SU (1, 1) elementary system and its contraction, Ann Phys (NY), 222, 89 Gazeau, J-P and Renaud, J (1993) Relativistic harmonic oscillator and space curvature, Phys Lett A, 179, 67 Doubrovine, B, Novikov, S and Famenko, A (1982) G om trie Contemporaine, M thodes et Applications, (1 re Partie) Mir, Moscow Bargmann, V (1947) Irreducible unitary representations of the Lorentz group, Ann Math, 48, 568 Gelfand, I and Neumark, M (1947) Unitary representations of the Lorentz group, Acad Sci USSR J Phys, 10, 93 Vilenkin, NJ and Klimyk, AU (1991) Representations of Lie Groups and Special Functions, Kluwer Academic, Boston Puk nszky, L (1964) The Plancherel formula for the universal covering group of SL(R, 2), Math Ann, 156, 96 Basu, D (2007) The Plancherel formula for the universal covering group of SL(2, R) revisited, arXiv:07102224v3 [hep-th] Miller Jr, W (1968) Lie Theory and Special Functions, Academic, New York, Chap I and V Gazeau, J-P and Maquet, A (1979) Bound states in a Yukawa potential: A Sturmian group-theoretical approach, Phys Rev A, 20, 727 Casta eda, J A, Hern ndez, M A, and J uregui, R (2008) Continuum effects on the temporal evolution of anharmonic coherent molecular vibrations, Phys Rev A, 78, 78 Benedict, MG, and Molnar, B (1999) Algebraic construction of the coherent states of the Morse potential based on supersymmetric quantum mechanics, Phys Rev A, 60, R1737 Molnar, B, Benedict, MG, and Bertrand, J (2001) Coherent states and the role of the af ne group in the quantum mechanics of the Morse potential, J Phys A: Math Gen, 34, 3139 Ferapontov, EV and Veselov, AP (2001) Integrable Schr dinger operators with.



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