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Ann. Phys. (N. Y.); v. 71(2); p. 519-541
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Physical Review. D, Particles Fields; v. 4(12); p. 3637-3643
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Journal of Physics. A, General Physics; v. 5(11); p. 1573-1577
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Aghamohammadi, A.
Sharif Univ. of Technology, Teheran (Iran, Islamic Republic of). Dept. of Physics
Abstracts of annual physics conference of Iran, 1373 Kordestan University
Sharif Univ. of Technology, Teheran (Iran, Islamic Republic of). Dept. of Physics
Abstracts of annual physics conference of Iran, 1373 Kordestan University
AbstractAbstract
[en] Short communication
Original Title
Gourou hay-e quantumi-e nahamgen
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Mirzabeygui, Jahanshah (ed.); Iranian Physics Society, Teheran (Iran, Islamic Republic of); 91 p; Aug 1994; p. 1; Physical Society of Iran; Tehran (Iran, Islamic Republic of); Annual Physics conference of Iran; Sanandaj (Iran, Islamic Republic of); 19 Aug - 1 Sep 1994
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Physical Review. D, Particles Fields; v. 5(6); p. 1297-1307
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Ann. Phys. (N. Y.); v. 70(1); p. 286-297
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[en] A simple proof is given of the simultaneous existence of a real set of 3jm and 6j symbols for the unitary groups U(n) and SU(n); including the case of mixed tensor representations. The authors observe that simultaneity is incompatible with the conventional permutation symmetries for U(n) with n > 3. The relevance of these results to the Schur-Weyl duality of U(n) with the symmetric groups S1 is discussed
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AbstractAbstract
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De Sitter and conformal groups and their applications conference; Boulder, Colo; 29 Jun 1970
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Lectures in Theoretical Physics; v. 13 p. 303-313
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[en] We prove that the internal eigenstates in a one-dimensional rectangular potential well with boundary condition dΨ(x)/dx | x=α = 0 can be seen as the standard basis of a unitary irreducible representation of the SO (1,2) noncompact group. Taking into account the behaviour of so (1,2) Lie algebra operators for x → a , the relation between the reduced widths is obtained. Our realization of the so (1,2) Lie algebra allows us to express other potentials in an algebraic form. (Author)
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Grecu, D. (Institute of Atomic Physics, Bucharest, P.O. Box MG-6 (Romania)); Romanian Physical Society, Bucharest (Romania); 160 p; 1993; p. 146; Institute of Atomic Physics. Information and Documentation Office; Bucharest (Romania); National Physics Conference; Constanta (Romania); 13-15 Oct 1993; Available from Romanian Physical Society Bucharest-Magurele, R-76900, P.O.Box MG-6, (RO)
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[en] The author describes the applications of symmetry groups in the quantum mechanical many-body problem. (HSI)
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Beiglboeck, W.; Boehm, A.; Takasugi, E. (eds.); International Union of Pure and Applied Physics; National Science Foundation, Washington, DC (USA); Department of Energy, Washington, DC (USA); Lecture notes in physics; no. 94; p. 51-65; ISBN 3-540-09238-2; 
; 1979; p. 51-65; Springer; Berlin, Germany, F.R; 7. international group theory colloquium and integrative conference on group theory and mathematical physics; Austin, TX; 11 - 16 Sep 1978
; 1979; p. 51-65; Springer; Berlin, Germany, F.R; 7. international group theory colloquium and integrative conference on group theory and mathematical physics; Austin, TX; 11 - 16 Sep 1978
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