Solving difference equations in finite terms

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Abstract

We define the notion of a Liouvillian sequence and show that the solution space of a difference equation with rational function coefficients has a basis of Liouvillian sequences iff the Galois group of the equation is solvable. Using this we give a procedure to determine the Liouvillian solutions of such a difference equation. © 1999 Academic Press.

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Hendriks, P. A., & Singer, M. F. (1999). Solving difference equations in finite terms. Journal of Symbolic Computation, 27(3), 239–259. https://doi.org/10.1006/jsco.1998.0251

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