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AbstractAbstract
No abstract available
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Journal Article
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Physical Review. A; v. 6(6); p. 2486-2487
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Sramek, S.J.
California Univ., Berkeley (USA)1976
California Univ., Berkeley (USA)1976
AbstractAbstract
[en] A method is developed for numerical solution of the coupled differential equations arising in close-coupling treatments of multi-channel scattering problems. The method consists of replacing the coupling potentials in the differential equations with approximate potentials; these approximate potentials are constructed according to a special procedure. This procedure assures both that the resulting approximate differential equations can be solved exactly without excessive computational difficulty, and that the solutions obtained are very good approximations of the exact solutions of the original equations
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Source
1976; v p; University Microfilms; Thesis (Ph. D.).
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Report
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Thesis/Dissertation
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AbstractAbstract
No abstract available
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Journal Article
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Physical Review. A; v. 5(2); p. 620-627
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AbstractAbstract
No abstract available
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Journal Article
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Journal of Physics. A, General Physics; v. 5(7); p. 981-1003
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Alabiso, C.; Butera, P.; Prosperi, G.M.
2. Colloquium on advanced computing methods in theoretical physics
2. Colloquium on advanced computing methods in theoretical physics
AbstractAbstract
No abstract available
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Source
Centre National de la Recherche Scientifique, 13 - Marseille (France). Centre de Physique Theorique; v. 1 p. 2.7-2.33; nd; Centre National de la Recherche Scientifique. Centre de Physique Theorique; Marseilles, France; 2. Colloquium on advanced computing methods in theoretical physics; Marseilles, France; 21 Jun 1971
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Book
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Conference
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AbstractAbstract
No abstract available
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Journal Article
Journal
Physical Review. D, Particles Fields; v. 5(8); p. 2031-2041
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AbstractAbstract
No abstract available
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Journal Article
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Physical Review. A; v. 6(4); p. 1493-1497
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AbstractAbstract
No abstract available
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Journal Article
Journal
Physical Review. D, Particles Fields; v. 5(6); p. 1262-1273
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AbstractAbstract
No abstract available
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Journal Article
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Journal of Chemical Physics; v. 61(11); p. 4680-4685
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AbstractAbstract
[en] The definition of scattering cross sections requires an averaging over wavepackets with random impact parameters rho; this leads to an integral of the scattering probability over all rho in a plane perpendicular to the incident beam. It is shown that, for scattering off a potential which is O(1/r/sup β/) as r → infinity, the scattering probability is O(1/rho/sup 2β-4/) as rho → infinity. Thus for any β greater than 3, the integral over impact parameters is well-defined and convergent. (U.S.)
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Secondary Subject
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Journal Article
Journal
J. Math. Phys. (N.Y.); v. 16(6); p. 1227-1230
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