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The quantum model of a cluster, consisting of A identical particles, coupled by the internal pair interactions and affected by the external field of a target, is considered. A symbolic-numerical algorithm for generating <InlineEquation ID=\"IEq1\" <EquationSource Format=\"TEX\"$A\\!\\!-\\!\\!1$</EquationSource> </InlineEquation>-dimensional oscillator eigenfunctions, symmetric or antisymmetric with respect to permutations of A identical particles in the new symmetrized coordinates, is formulated and implemented using the MAPLE computer algebra system. Examples of generating the symmetrized coordinate representation for <InlineEquation ID=\"IEq2\" <EquationSource Format=\"TEX\"$A\\!\\!-\\!\\!1$</EquationSource> </InlineEquation> dimensional oscillator functions in one-dimensional Euclidean space are analyzed. The approach is aimed at solving the problem of tunnelling the clusters, consisting of several identical particles, through repulsive potential barriers of a target.

Symbolic-Numerical Algorithm for Generating Cluster Eigenfunctions: Identical Particles with Pair Oscillator Interactions