We give an explicit construction of the antiequivalence of the category of finite flat commutative group schemes of period 2 defined over a valuation ring of a 2-adic field with algebraically closed residue field and a suitable category of filtered modules. This result extends the earlier author’s approach to group schemes of period p > 2 from Proceedings LMS, 101, 2010, 207–259
We establish a geometrisation of the Breuil-M\'ezard conjecture for potentially Barsotti-Tate repres...
AbstractLet o be a complete discrete valuation domain with finite residue field. In this paper we de...
The second author was partly supported by NSF grant DMS 1503044. The fourth author was partly suppor...
For a prime number p>2 we give a direct proof of Breuil's classification of finite flat group scheme...
For a prime number p>2 we give a direct proof of Breuil's classification of finite flat group scheme...
Suppose KK is a finite field extension of Qpℚp containing a primitive ppth root of unity. Let Γ<pΓ<p...
AbstractLet p>2 be a rational prime, k be a perfect field of characteristic p and K be a finite tota...
AbstractThis paper describes the ring-theoretic structure of the group rings ofSL2(p2) over thep-adi...
textAfter presenting some preliminary information, this paper presents two proofs regarding group sc...
AbstractIn this paper, we analyze ramification in the sense of Abbes–Saito of a finite flat group sc...
LetFqbe a finite field of characteristicp, and letW2(Fq)be thering of Witt vectors of length two ove...
Let $K$ be a finite extension of $\mathbf{Q}_p$. In this paper, we try to extend Berger's and Colmez...
International audienceThis paper is the augmented notes of a course I gave jointly with Laurent Berg...
This thesis is mostly concerned with the block theory of finite groups whose 2-sylow subgroups are a...
AbstractLet G, G1 and G2 be quasi-finite and flat group schemes over a complete discrete valuation r...
We establish a geometrisation of the Breuil-M\'ezard conjecture for potentially Barsotti-Tate repres...
AbstractLet o be a complete discrete valuation domain with finite residue field. In this paper we de...
The second author was partly supported by NSF grant DMS 1503044. The fourth author was partly suppor...
For a prime number p>2 we give a direct proof of Breuil's classification of finite flat group scheme...
For a prime number p>2 we give a direct proof of Breuil's classification of finite flat group scheme...
Suppose KK is a finite field extension of Qpℚp containing a primitive ppth root of unity. Let Γ<pΓ<p...
AbstractLet p>2 be a rational prime, k be a perfect field of characteristic p and K be a finite tota...
AbstractThis paper describes the ring-theoretic structure of the group rings ofSL2(p2) over thep-adi...
textAfter presenting some preliminary information, this paper presents two proofs regarding group sc...
AbstractIn this paper, we analyze ramification in the sense of Abbes–Saito of a finite flat group sc...
LetFqbe a finite field of characteristicp, and letW2(Fq)be thering of Witt vectors of length two ove...
Let $K$ be a finite extension of $\mathbf{Q}_p$. In this paper, we try to extend Berger's and Colmez...
International audienceThis paper is the augmented notes of a course I gave jointly with Laurent Berg...
This thesis is mostly concerned with the block theory of finite groups whose 2-sylow subgroups are a...
AbstractLet G, G1 and G2 be quasi-finite and flat group schemes over a complete discrete valuation r...
We establish a geometrisation of the Breuil-M\'ezard conjecture for potentially Barsotti-Tate repres...
AbstractLet o be a complete discrete valuation domain with finite residue field. In this paper we de...
The second author was partly supported by NSF grant DMS 1503044. The fourth author was partly suppor...