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11: 18.39 Applications in the Physical Sciences
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§18.39(i) Quantum Mechanics
… ► … ►The Quantum Coulomb Problem
… ►b) The Bohr Quantum Number
… ►The Relativistic Quantum Coulomb Problem
…12: 11.12 Physical Applications
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►More recently Struve functions have appeared in many particle quantum dynamical studies of spin decoherence (Shao and Hänggi (1998)) and nanotubes (Pedersen (2003)).
13: Bibliography K
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Quantum Calculus.
Universitext, Springer-Verlag, New York.
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Quantum Groups.
Graduate Texts in Mathematics, Vol. 155, Springer-Verlag, New York.
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The Riemann Zeta-Function and Quantum Chaology.
In Quantum Chaos (Varenna, 1991),
Proc. Internat. School of Phys. Enrico Fermi, CXIX, pp. 145–185.
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Compact quantum groups and -special functions.
In Representations of Lie Groups and Quantum Groups,
Pitman Res. Notes Math. Ser., Vol. 311, pp. 46–128.
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Quantum-Theoretical Formalism for Inhomogeneous Graded-Index Waveguides.
Akademie Verlag, Berlin-New York.
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14: Charles W. Clark
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► 1952 in Minneapolis, Minnesota) is a NIST Fellow (awarded in 2010) and a Fellow of the Joint Quantum Institute of NIST and the University of Maryland (awarded in 2007).
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►Clark’s current research interests are the dynamics of ultracold atoms and its application to quantum information, applications of synchrotron radiation, and the exploitation of atomic and molecular physics processes for new methods of neutron detection.
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►He has served as Chair of the Division of Atomic, Molecular, and Optical Physics of the APS, Chair of the Physics Section of the AAAS, and as Program Manager for Atomic, Molecular, and Quantum Physics at the U.
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15: Simon Ruijsenaars
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►His main research interests cover integrable systems, special functions, analytic difference equations, classical and quantum mechanics, and the relations between these areas.
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16: 34.10 Zeros
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►In a symbol, if the three angular momenta do not satisfy the triangle conditions (34.2.1), or if the projective quantum numbers do not satisfy (34.2.3), then the symbol is zero.
…However, the and symbols may vanish for certain combinations of the angular momenta and projective quantum numbers even when the triangle conditions are fulfilled.
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17: Tom H. Koornwinder
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►Koornwinder has published numerous papers on special functions, harmonic analysis, Lie groups, quantum groups, computer algebra, and their interrelations, including an interpretation of Askey–Wilson polynomials on quantum SU(2), and a five-parameter extension (the Macdonald–Koornwinder polynomials) of Macdonald’s polynomials for root systems BC.
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18: Bibliography S
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Quantum Chaos, Symmetry and Zeta Functions. Lecture I, Quantum Chaos.
In Current Developments in Mathematics, 1997 (Cambridge, MA), R. Bott (Ed.),
pp. 127–144.
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Exact recursive evaluation of - and -coefficients for quantum-mechanical coupling of angular momenta.
J. Mathematical Phys. 16 (10), pp. 1961–1970.
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Semiclassical approximations to - and -coefficients for quantum-mechanical coupling of angular momenta.
J. Mathematical Phys. 16 (10), pp. 1971–1988.
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Quantum defect theory.
Rep. Prog. Phys. 46 (2), pp. 167–257.
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The Gaussian Function in Calculations of Statistical Mechanics and Quantum Mechanics.
In Methods in Computational Physics: Advances in Research and Applications, B. Alder, S. Fernbach, and M. Rotenberg (Eds.),
Vol. 2, pp. 1–45.
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19: 6.17 Physical Applications
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►Geller and Ng (1969) cites work with applications from diffusion theory, transport problems, the study of the radiative equilibrium of stellar atmospheres, and the evaluation of exchange integrals occurring in quantum mechanics.
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20: T. Mark Dunster
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►He has received a number of National Science Foundation grants, and has published numerous papers in the areas of uniform asymptotic solutions of differential equations, convergent WKB methods, special functions, quantum mechanics, and scattering theory.
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