quantum wave-packets
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21: Leonard C. Maximon
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►Maximon published numerous papers on the fundamental processes of quantum electrodynamics and on the special functions of mathematical physics.
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22: Mourad E. H. Ismail
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►His well-known book Classical and Quantum Orthogonal Polynomials in One Variable was published by Cambridge University Press in 2005 and reprinted with corrections in paperback in Ismail (2009).
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23: 34.2 Definition: Symbol
24: 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
…25: 28.33 Physical Applications
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Meixner and Schäfke (1954, §§4.1, 4.2, and 4.7) for quantum mechanical problems and rotation of molecules.
Fukui and Horiguchi (1992) for quantum theory.
26: Bibliography I
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Classical and Quantum Orthogonal Polynomials in One Variable.
Encyclopedia of Mathematics and its Applications, Vol. 98, Cambridge University Press, Cambridge.
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Classical and Quantum Orthogonal Polynomials in One Variable.
Encyclopedia of Mathematics and its Applications, Vol. 98, Cambridge University Press, Cambridge.
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Quantum Field Theory.
International Series in Pure and Applied Physics, McGraw-Hill International Book Co., New York.
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27: 12.17 Physical Applications
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►Dean (1966) describes the role of PCFs in quantum mechanical systems closely related to the one-dimensional harmonic oscillator.
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28: William P. Reinhardt
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►Reinhardt is a frequent visitor to the NIST Physics Laboratory in Gaithersburg, and to the Joint Quantum Institute (JQI) and Institute for Physical Sciences and Technology (ISTP) at the University of Maryland.
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29: 5.20 Physical Applications
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Rutherford Scattering
►In nonrelativistic quantum mechanics, collisions between two charged particles are described with the aid of the Coulomb phase shift ; see (33.2.10) and Clark (1979). …30: 20.13 Physical Applications
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►This allows analytic time propagation of quantum wave-packets in a box, or on a ring, as closed-form solutions of the time-dependent Schrödinger equation.