integrable systems
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11—20 of 32 matching pages
11: Vadim B. Kuznetsov
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►Kuznetsov published papers on special functions and orthogonal polynomials, the quantum scattering method, integrable discrete many-body systems, separation of variables, Bäcklund transformation techniques, and integrability in classical and quantum mechanics.
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12: 36.14 Other Physical Applications
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►Diffraction catastrophes describe the “semiclassical” connections between classical orbits and quantum wavefunctions, for integrable (non-chaotic) systems.
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13: Bibliography H
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Numerical Tools for the Study of Finite Gap Solutions of Integrable Systems.
Ph.D. Thesis, Technischen Universität Berlin.
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14: Bibliography
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Spinning Tops: A Course on Integrable Systems.
Cambridge Studies in Advanced Mathematics, Vol. 51, Cambridge University Press, Cambridge.
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15: Bibliography B
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Integrable Hamiltonian systems and the Painlevé property.
Phys. Rev. A (3) 25 (3), pp. 1257–1264.
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16: 18.39 Applications in the Physical Sciences
17: Bibliography T
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High Speed Numerical Integration of Fermi Dirac Integrals.
Master’s Thesis, Naval Postgraduate School, Monterey, CA.
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Angular Momentum: An Illustrated Guide to Rotational Symmetries for Physical Systems.
A Wiley-Interscience Publication, John Wiley & Sons Inc., New York.
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18: Bibliography C
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Toward symbolic integration of elliptic integrals.
J. Symbolic Comput. 28 (6), pp. 739–753.
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19: 23.21 Physical Applications
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►Airault et al. (1977) applies the function to an integrable classical many-body problem, and relates the solutions to nonlinear partial differential equations.
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§23.21(iii) Ellipsoidal Coordinates
…20: 1.18 Linear Second Order Differential Operators and Eigenfunction Expansions
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