Dwork crystals II

Abstract

We give a generalization of $p$-adic congruences for truncated period functions, that were originally discovered for a class of hypergeometric functions by Bernard Dwork.

This version is identical with the previous one, we only changed the numbering of theorems to coincide with the version published by IMRN

References in corpus (1)

• Dwork crystals I

Cited by in corpus (5)

• The Explicit Hypergeometric-Modularity Method I
• Dwork crystals III: from excellent Frobenius lifts towards supercongruences
• On $p$-integrality of instanton numbers
• Frobenius structure and $p$-adic zeta values
• On Vlasenko's formal group laws