p-adic logarithms for polynomial dynamics

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We prove a dynamical version of the Mordell-Lang conjecture for subvarieties of the affine space A^g over a p-adic field, endowed with polynomial actions on each coordinate of A^g. We use analytic methods similar to the ones employed by Skolem, Chabauty, and Coleman for studying diophantine equations.
11 pages. The results of this preprint have been subsumed by those of the authors' more recent preprint "Periodic points, linearizing maps, and the dynamical Mordell-Lang problem" (arXiv:0805.1560v1)

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