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References magnetic elds: Factorization method on curved surfaces, J Math Phys, 42, 590 Mouayn, Z (2003) Characterization of hyperbolic Landau states by coherent state transforms, J Phys A: Math Gen, 36, 8071 Aslaksen, EW and Klauder, JR (1968) Unitary representations of the af ne group, J Math Phys, 9, 206 Aslaksen, EW and Klauder, JR (1969) Continuous representation theory using the af ne group, J Math Phys, 10, 2267 P schl, G and Teller, E (1933) Bemerkungen zur Quantenmechanik des anharmonischen Oszillators, Z Phys, 83, 143 Antoine, J-P, Gazeau, J-P, Monceau, P, Klauder, JR, Penson, KA (2001) Temporally stable coherent states for in nite well, J Math Phys, 42, 2349 Barut, AO and Girardello, L (1971) New coherent states associated with non compact groups, Commun Math Phys, 21, 41 Fl gge, S (1971) Practical Quantum Mechanics I, Springer-Verlag, Berlin, Heidelberg and New York Akhiezer, NI (1965) The classical moment problem Oliver & Boyd LTD, Edinburgh and London Simon, B (1998) The classical moment problem as a self-adjoint nite difference operator, Adv Math, 137, 82 Besicovitch, AS (1932) Almost Periodic Functions, Cambridge University Press, Cambridge Nieto, MM and Simmons, Jr, LM (1987) Coherent states for general potentials, Phys Rev Lett, 41, 207 Aronstein, DL and Stroud, CR (1997) Fractional wave-function revivals in the in nite square well, Phys Rev A, 55, 4526 Averbuch, IS and Perelman, NF (1989) Fractional revivals: Universality in the long-term evolution of quantum wave packets beyond the correspondence principle dynamics, Phys Lett A, 139, 449 Kinzel, W (1995) Bilder elementarer Quantenmechanik, Phys Bl, 51, 1190 Matos Filho, RL and Vogel, W (1996) Nonlinear coherent states, Phys Rev A, 54, 4560 123 Gro mann, F, Rost, J-M and Schleich, WP (1997) Spacetime structures in simple quantum systems, J Phys A: Math Gen, 30, L277 124 Stifter, P, Lamb, Jr, WE and Schleich, WP (1997) The particle in the box revisited, in Proceedings of the Conference on Quantum Optics and Laser Physics (eds Jin, L and Zhu, YS) World Scienti c, Singapore 125 Marzoli, I, Friesch, OM and Schleich, WP (1998) Quantum carpets and Wigner functions, in Proceedings of the 5th Wigner Symposium (Vienna,1997) (eds Kasperkovitz, P and Grau, D) World Scienti c, Singapore, pp 323 329 126 Bluhm, R, Kostelecky, VA and Porter, JA (1996) The evolution and revival structure of localized quantum wave packets, Am J Phys, 64, 944 127 Robinett, RW (2000) Visualizing the collapse and revival of wave packets in the in nite square well using expectation values, Am J Phys, 68, 410 128 Robinett, RW (2004) Quantum wave packet revivals, Phys Rep, 392, 1 129 Mandel, L (1979) Sub-Poissonian photon statistics in resonance uorescence, Opt Lett, 4, 205 130 Pe ina, J (1984) Quantum Statistics of r Linear and Nonlinear Optical Phenomena, Reidel, Dordrecht 131 Solomon, AI (1994) A characteristic functional for deformed photon phenomenology, Phys Lett A, 196, 29 132 Katriel, J and Solomon, AI (1994) Nonideal lasers, nonclassical light, and deformed photon states, Phys Rev A, 49, 5149 133 Pe ina, J (ed) (2001) Coherence and r Statistics of Photons and Atoms, Wiley Interscience 134 Bonneau, G, Faraut, J, and Valent, G (2001) Self-adjoint extensions of operators and the teaching of quantum mechanics, Am J Phys, 69, 322 135 Voronov, BL, Gitman, DM and Tyutin, IV (2007) Constructing quantum observables and self-adjoint extensions of symmetric operators I, Russ Phys J, 50(1), 1 136 Voronov, BL, Gitman, DM and Tyutin, IV (2007) Constructing quantum.



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Since it would be useful to know the relative accuracy improvements of the exact expressions (9.265) and (9.266) over the approximation (9.268), we plot all of them in Fig. 9.30. Note that the approximation tightly upper-bounds the exact BER expression and the bound gets tighter as the average SNR increases and as

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