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Lie group symmetries and Riemann function of Klein-Gordon-Fock equation with central symmetry
Communications in Nonlinear Science and Numerical Simulation, Vol. 19, #6, pp.1723-1728 (2014)
B.A. Kochetov
In the present paper Lie symmetry group method is applied to find new exact invariant solutions for Klein-Gordon-Fock equation with central symmetry. The found invariant solutions are important for testing finite-difference computational schemes of various boundary value problems of Klein-Gordon-Fock equation with central symmetry. The classical admitted symmetries of the equation are found. The infinitesimal symmetries of the equation are used to find the Riemann function constructively.
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