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In this talk, I shall explain the work of G. Faltings on a p-adic Simpson correspondence, using exponential twisting. This reinterpretation of the correspondence makes clearer analogy between the p-ad...
Discuss [Bha, §2.5-2.6]. Introduce objects in Definitions 2.5.1 and 2.5.3, and cover Theorem 2.5.6, Corollary 2.5.10, Corollary 2.6.8, and Corollary 2.6.11 This is a periodic series learning seminar ...
Shimura varieties are a class of algebraic geometric spaces that play a very important role in arithmetic geometry, especially in the Langlands program. In recent years, methods from the geometric rep...
In this talk, I will breifly introduce the p-aidc number, p-aidc manifolds, p-adic algebraic groups and p-aidc definable groups. Using an elementary method, I will show that every open subgroup of a c...
P-adic Hodge Theory and Automorphic Forms Workshop     P-adic  Hodge Theory and Automorphic   Workshop       font style='font-size:12px;'> 2017/1/10
This workshop will focus on recent developments in p-adic Hodge theory and automorphic forms, especially their interplay.
Asymptotics and local constancy of characters of p-adic groups     Quantitative theory  constancy  characters  subgroups  structure       font style='font-size:12px;'> 2015/8/25
In this paper we initiate a quantitative theory of trace characters  of reductive p-adic groups when the representation  varies. Our approach is based on the local constancy of characters and we su...
1.1. Positive de nite functions. We start with the classical notion of positive de nite functions. De nition. A continuous function f : R 􀀀! C is called positive de nite if it satis es (1...
with c  0 mod N and d  p mod N. The operators Tp for p6 jN can be simultaneously diagonalised on the space Sk(N) and a simultaneous eigenvector is called an eigenform. If f is an eigenform then the...
Integration on p-adic groups and Crystal bases     p-adic groups  Crystal bases       font style='font-size:12px;'> 2015/7/6
Kashiwara de ned the notion of a crystal, and gave examples of crystal structures associated with bases of representations of quantum groups. We recommend the expository article Kashiwara [7], writt...
I-adic拓扑与希尔伯特basis定理的2个推论     I-adic拓扑  完备化  形式幂级数环  noetherian环       font style='font-size:12px;'> 2014/1/9
首先证明交换环关于I-adic拓扑诱导的完备化环是商环的有限投射极限,其次揭示Abel范畴noetherian对象与正合序列的关系,进而用范畴的方法给出希尔伯特basis定理的推论 ——noetherian环的I-adic拓扑完备化环R也是noetherian环的新证明,之后论证该推论与希尔伯特basis定理的另一推论是等价的.
On fields of totally $S$-adic numbers     fields  totally $S$-adic numbers       font style='font-size:12px;'> 2012/2/29
Given a finite set $S$ of places of a number field, we prove that the field of totally $S$-adic algebraic numbers is not Hilbertian.
Abstract: We prove new automorphy lifting theorems for essentially conjugate self-dual Galois representations into $GL_n$. Existing theorems require that the residual representation have 'big' image, ...
Abstract: In this paper we consider a nearest-neighbor $p$-adic hard core (HC) model, with fugacity $\lambda$, on a homogeneous Cayley tree of order $k$ (with $k + 1$ neighbors). We focus on $p$-adic ...
Abstract: In this work we prove the so-called "torsion congruences" between abelian $p$-adic $L$-functions that are related to automorphic representations of definite unitary groups. These congruences...
Abstract: Using the $\scr L$-invariant constructed in our previous paper we prove a Mazur-Tate-teitelbaum style formula for derivatives of p-adic L-functions at near central points.

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