paper

Galois theory of difference equations with periodic parameters

arXiv:1009.1159 · doi:10.1080/00927872.2013.797991

Abstract

We develop a Galois theory for systems of linear difference equations with periodic parameters, for which we also introduce linear difference algebraic groups. We then apply this to constructively test if solutions of linear q-difference equations, with complex q, not a root of unity, satisfy any polynomial q'-difference equations with q' being a root of unity.

42 pages

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