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• W1679041946 abstract "The aim of the present paper is to continue the program of extending in the framework of q-deformations the main results of the work in ref. 1 on the SU2 unit tensor or Wigner operator (the matrix elements of which are coupling coefficients or 3 — jm symbols). A first part of this program was published in the proceedings of Symmetries in Science VI (see ref. 2) where the q-deformed Schwinger algebra was defined and where an algorithm, based on the method of complementary q-deformed algebras, was given for obtaining three-and four-term recursion relations for the Clebsch-Gordan coefficients (CGc’s) of Uq(su2) and Uq(su1,1). The algorithm was fully exploited in ref. 3 where the complementary of three quantum algebras in a q-deformation of the symplectic Lie algebra sp(8, ℝ) was used for producing 32 recursion relations." @default.
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• W1679041946 date "1995-01-01" @default.
• W1679041946 modified "2023-10-14" @default.
• W1679041946 title "Some Aspects of q- and qp-Boson Calculus" @default.
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• W1679041946 doi "https://doi.org/10.1007/978-1-4615-1915-7_18" @default.
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