We give a proof of the $ p $-adic weight monodromy conjecture for scheme-theoretic
complete intersections in projective smooth toric varieties. The strategy is based on …

In this short note we explain the proof that proper surjective and faithfully flat maps are
morphisms of effective descent for overconvergent isocrystals. We then show how to deduce …

In this article we study combinatorial degenerations of minimal surfaces of Kodaira
dimension 0 over local fields, and in particular show that the “type” of the degeneration can …

We discuss the role of differential equations in Lie group representation theory. We use
Kashiwara's pentagon as a reference frame for the real representation theory and then …

In this book we construct fundamental filtered complexes in filtered derived categories.
These are generalizations of a filtered complex constructed by Mokrane. As an application of …

A conjecture, recently stated by Flach and Morin, relates the action of the monodromy on the
Galois invariant part of the p-adic Beilinson-Hyodo-Kato cohomology of the generic fiber of a …

We define a de Rham cohomology theory for analytic varieties over a valued field K♭ of
equal characteristic p with coefficients in a chosen untilt of the perfection of K♭ by means of …

Around c-independence Page 1 Around c-independence Bruno Chiarellotto and Christopher
Lazda Compositio Math. 154 (2018), 223–248. doi:10.1112/S0010437X17007527 …

AROUND THE NEARBY CYCLE FUNCTOR FOR ARITHMETIC D-MODULES Page 1 Nagoya
Math. J., 236 (2019), 1–28 DOI 10.1017/nmj.2019.23 AROUND THE NEARBY CYCLE …

A conjecture recently stated by Flach and Morin relates the action of the monodromy on the
Galois invariant part of the p-adic Beilinson–Hyodo–Kato cohomology of the generic fiber of …