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Specialization of difference equations in positive characteristic
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By Michael Temkin (Hebrew University)
Abstract: A difference equation over an increasing transformal valued field is known to beanalyzable over the residue field. This leads to a dynamical theory of equivalence of finite dimensional difference varieties, provided one knows that the residue field is stably embedded as a pure difference field. In characteristic zero this follows from work of Azgin’s. I will report on joint work with Yuval Dor, settling the question in positive characteristic.
Abstract: A difference equation over an increasing transformal valued field is known to beanalyzable over the residue field. This leads to a dynamical theory of equivalence of finite dimensional difference varieties, provided one knows that the residue field is stably embedded as a pure difference field. In characteristic zero this follows from work of Azgin’s. I will report on joint work with Yuval Dor, settling the question in positive characteristic.