Novel representation of the general Heun's functions. Back to the beginning

Published 30 Sep 2014 in math.CA, gr-qc, hep-th, math-ph, math.MP, and quant-ph | (1409.8385v1)

Abstract: We study a novel type of solutions of the general Heun's equation, based on its symmetric form. We derive the symmetry group of this equation which is a proper extension of the Mobius group. The new series solution treat simultaneously and on an equal footing all singular points.

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Authors (1)

Plamen P. Fiziev

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