| Titel | On arithmetic families of filtered φ-modules and crystalline representations |
|---|---|
| Autor | Eugen Hellmann |
| Publikationsform | Dissertation |
| Abstract | We consider stacks of filtered phi-modules over rigid analytic and adic spaces. We show that these modules parametrize p-adic Galois representations of the absolute Galois group of a p-adic field with varying coefficients over an open substack containing all classical points. Further we study a period morphism (defined by Pappas and Rapoport) from a stack parametrizing integral data and determine the image of this morphism. |
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