Titlebook: p-adic Hodge Theory; Bhargav Bhatt,Martin Olsson Conference proceedings 2020 The Editor(s) (if applicable) and The Author(s), under exclus

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Notes on the ,-Cohomology of ,We present a detailed overview of the construction of the .-cohomology theory from the preprint ., joint with Bhatt and Scholze. We focus particularly on the .-adic analogue of the Cartier isomorphism via relative de Rham–Witt complexes.

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On the Cohomology of the Affine Space,We compute the .-adic geometric pro-étale cohomology of the rigid analytic affine space (in any dimension). This cohomology is non-zero, contrary to the étale cohomology, and can be described by means of differential forms.

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The Editor(s) (if applicable) and The Author(s), under exclusive license to Springer Nature Switzerl

著名

p-adic Hodge Theory978-3-030-43844-9Series ISSN 2365-9564 Series E-ISSN 2365-9572

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,Arithmetic Chern–Simons Theory II,tra of rings of integers in algebraic number fields. In the first three sections, we define classical Chern–Simons actions on spaces of Galois representations. In the subsequent sections, we give formulas for computation in a small class of cases and point towards some arithmetic applications.

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細菌等

Kiran S. Kedlayainander, also etwa wie Perlen auf einer Schnur, angeordnet sind. Ein File ist somit eine Menge von Informationselementen mit eindeutig definiertem Anfang, definierter Reihenfolge und definiertem Ende. Unabh?ngig von der Definition eines Files ist die technische Realisierung, seine Gr??e und die Art

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