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Symbolic algorithm for generating irreducible rotational-vibrational bases of point groups

Symbolic Algorithm for Generating Irreducible Bases of Point Groups in the Space of SO(3) Group

Partner groups and quantum motion algebras as an algebraic tool for description of laboratory and intrinsic variables are shortly introduced. A natural

Symbolic Algorithm for Generating the Orthonormal Bargmann–Moshinsky Basis for SU(3) GroupA symbolic algorithm which can be implemented in any computer algebra system for generating

On calculation of quadrupole operator in orthogonal Bargmann-Moshinsky basis of SU(3) groupConstruction of orthonormal states of the noncanonical Bargmann-Moshinsky basis in a

Symbolic-Numerical Algorithm for Large Scale Calculations the Orthonormal SU(3) BM BasisIn this paper we proposed a new symbolic, non-standard recursive and fast orthonormalization

Point symmetries in the nuclear SU(3) partner groups modelThe algebraic approach which allows for simulation of symmetries of a nucleus with respect

On generation of the Bargmann-Moshinsky basis of SU(3) group

Symbolic-Numeric Algorithm for Calculations in Geometric Collective Model of Atomic NucleiWe developed a symbolic–numeric algorithm involving a set of effective symbolic and numerical

Symbolic-Numeric Algorithm for Computing Orthonormal Basis of O(5) × SU(1,1) GroupWe have developed a symbolic-numeric algorithm implemented in Wolfram Mathematica to compute

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