- CMI SUMMER SCHOOL NOTES ON p-ADIC HODGE THEORY (PRELIMINARY VERSION)
- FINITE GROUP SCHEMES OVER BASES WITH LOW RAMIFICATION BRIAN CONRAD
- Warning these notes were written for AV's personal use and have not been checked in any way whatsoever, nor have they been edited for
- A MODERN PROOF OF CHEVALLEY'S THEOREM ON ALGEBRAIC GROUPS BRIAN CONRAD
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- FINITENESS OF CLASS NUMBERS FOR ALGEBRAIC GROUPS BRIAN CONRAD
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- MAIN THEOREM OF COMPLEX MULTIPLICATION BRIAN CONRAD
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- SHIMURATANIYAMA FORMULA BRIAN CONRAD
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- MINIMAL MODELS FOR ELLIPTIC CURVES BRIAN CONRAD
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- MINIMAL MODELS FOR ELLIPTIC CURVES BRIAN CONRAD
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- UNIVERSAL PROPERTY OF NON-ARCHIMEDEAN ANALYTIFICATION BRIAN CONRAD
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- Construction and properties of the modules for patching (Modularity 5.20.10)
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- LIFTING GLOBAL REPRESENTATIONS WITH LOCAL PROPERTIES BRIAN CONRAD
- Lecture 11: Hecke characters and Galois characters Andrew Snowden
- Serre Seminar Goal: Come to as complete an understanding of Serre's conjecture and Khare's
- APPROXIMATION OF VERSAL DEFORMATIONS BRIAN CONRAD AND A.J. DE JONG
- Impossibility theorems for elementary integration Brian Conrad
- MODULAR FORMS AND AUTOMORPHIC REPRESENTATIONS
- CLARIFICATONS AND CORRECTIONS FOR GROTHENDIECK DUALITY AND BASE CHANGE
- Some local (at p) properties of residual Galois representations Johnson Jia, Krzysztof Klosin
- Lecture 18: Overview of the Taylor-Wiles method Andrew Snowden
- Finiteness theorems for algebraic groups over function fields
- DESCENT FOR NON-ARCHIMEDEAN ANALYTIC SPACES BRIAN CONRAD AND MICHAEL TEMKIN
- NAGATA COMPACTIFICATION FOR ALGEBRAIC SPACES BRIAN CONRAD, MAX LIEBLICH, AND MARTIN OLSSON
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- CHOW'S K/k-IMAGE AND K/k-TRACE, AND THE LANGNERON THEOREM BRIAN CONRAD
- MODULAR CURVES AND RIGID-ANALYTIC SPACES BRIAN CONRAD
- POWER LAWS FOR MONKEYS TYPINGS RANDOMLY: THE CASE OF UNEQUAL PROBABILITIES
- RAMIFIED DEFORMATION PROBLEMS BRIAN CONRAD
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- Units on product varieties 1. Introduction
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- The Comparison Isomorphisms Ccris Fabrizio Andreatta
- Lecture 1: Overview Brian Conrad
- Lecture 2: Serre's conjecture and more October 9, 2009
- Lecture 5: Schlessinger's criterion and deformation conditions Brandon Levin
- Automorphy, Potentially Automorphy and Langlands Base Change
- Lecture 16: Review of representation theory Andrew Snowden
- Lecture 21: Structure of ordinary-crystalline deformation ring for = p 1. Basic problem
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- POLARIZATIONS BRIAN CONRAD
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- Math 249A. Arithmetic of abelian varities Instructor: Prof. Brian Conrad, conrad@math.stanford.edu
- Upper half-plane formulas We want to explain the derivation of formulas for two types of objects on the upper half plane: the Atkin-
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- FINITENESS OF CLASS NUMBERS FOR ALGEBRAIC GROUPS BRIAN CONRAD
- Plan of the "Mazur seminar" There will be several background talks, to be followed by talks working through the first half of Mazur's
- Classification of quasi-finite etale separated schemes As we saw in lecture, Zariski's Main Theorem provides a very visual picture of quasi-finite etale separated
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- FINITE-ORDER AUTOMORPHISMS OF A CERTAIN TORUS BRIAN CONRAD
- Structure near the cusps 1. The setup
- Algbraicity properties of Heegner points 1. Motivation
- Plan of the "Mazur seminar", term 2 This semester will focus on studying the minimal part of Mazur's IHES paper that is necessary to establish
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- Structure near the cusps 1. The setup
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- Math 154. Algebraic Number Theory Instructor: Prof. Brian Conrad, conrad@math.stanford.edu
- Calculating deformation rings Rebecca Bellovin
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- L-FUNCTIONS FOR CM ABELIAN VARIETIES TREVOR ARNOLD
- PRIME SPECIALIZATION IN HIGHER GENUS I BRIAN CONRAD AND KEITH CONRAD
- The Mobius function and the residue theorem Brian Conrad
- PRIME SPECIALIZATION IN HIGHER GENUS II BRIAN CONRAD, KEITH CONRAD, AND ROBERT GROSS
- Existence of Taylor-Wiles Primes Michael Lipnowski
- Lecture 8: Hecke algebras and Galois representations Burcu Baran
- Journal of Number Theory 78, 253 270 (1999) Remarks on mod-ln
- Lecture 4: Generic fibers of deformation rings October 23, 2009
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- JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY
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- Math 245C. Topics in algebraic geometry Instructor: Prof. Brian Conrad, conrad@math.stanford.edu
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- POTENTIAL MODULARITY AND APPLICATIONS ANDREW SNOWDEN
- Several approaches to non-archimedean geometry Brian Conrad1
- Lecture 3: Galois deformation rings October 16, 2009
- 2010-11 SEMINAR ON FALTINGS' PROOF OF MORDELL CONJECTURE (383-N, WEDNESDAYS, 1PM3PM)
- A LEMMA IN ANALYTIC NUMBER THEORY PENG GAO
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- ON QUASI-REDUCTIVE GROUP SCHEMES GOPAL PRASAD AND JIU-KANG YU,
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- Lecture 6: Presentations of deformation rings November 6, 2009
- Documenta Math. 325 J1(p) Has Connected Fibers
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- AUTOMORPHIC FORMS ON QUATERNION ALGEBRAS ANDREW SNOWDEN
- 1.Introduction In order to make Deligne's paper a bit more comprehensible, I want first to g*
- ALTERNATIVE PROOF OF PROPOSITION 2.1 IN MAZUR'S "RATIONAL ISOGENIES OF PRIME DEGREE" PAPER
- MODULI OF ELLIPTIC CURVES JAMES PARSON
- TALK 9: FORMAL IMMERSIONS AND QUOTIENTS OF MODULAR JACOBIANS
- MAZUR SEMINAR. Talk 10 KRIS KLOSIN
- Representations of p-adic groups for the modularity seminar.
- REDUCTIVE GROUP SCHEMES (SGA3 SUMMER SCHOOL, 2011) BRIAN CONRAD
- ALGEBRAIC INDEPENDENCE OF PERIODS AND LOGARITHMS OF DRINFELD MODULES
- THE STRUCTURE OF SOLVABLE GROUPS OVER GENERAL FIELDS BRIAN CONRAD
- NON-SPLIT REDUCTIVE GROUPS OVER Z BRIAN CONRAD AND BENEDICT H. GROSS
- Math 210B. Algebra Instructor. Prof. Brian Conrad, 383CC Sloan Hall, conrad@math.stanford.edu
- Math 145. Algebraic Geometry Instructor: Brian Conrad, 383-CC Sloan Hall, conrad@math.stanford.edu
- Math 249A. Arithmetic of abelian varities Instructor: Prof. Brian Conrad, conrad@math.stanford.edu
