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Brian Conrad
Results: 47

#	Item
21	Access to Justice Clinical Course Project Drives Innovation, Arms Law Students with Document Assembly Tools Mary Marsh Zulack, Brian Donnelly & Conrad Johnson, Columbia Law School Add to Reading List Source URL: a2jclinic.classcaster.net Language: English - Date: 2013-10-01 16:02:13 Legal aid Legal clinic University of North Carolina School of Law City University of New York School of Law Chicago–Kent College of Law Center for Computer-Assisted Legal Instruction Columbia Law School Education in the United States Law Legal education Education in New York
22	What history tells us XVII. Conrad Waddington and The nature of life 195 Series What history tells us Add to Reading List Source URL: www.ias.ac.in Language: English - Date: 2009-06-23 06:02:19 Evolutionary biology Conrad Hal Waddington Selection Canalisation Genetic assimilation Creode Epigenetic landscape Epigenetics Brian Goodwin Biology Genetics Developmental biology
23	NON-SPLIT REDUCTIVE GROUPS OVER Z Brian Conrad Abstract. — We study the following phenomenon: some non-split connected semisimple Q-groups G admit flat affine Z-group models G with “everywhere good reduction” (i.e. Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2014-07-08 11:03:33 Lie groups Mathematics Unimodular lattice Lattice Smith–Minkowski–Siegel mass formula E8 lattice E7 Orthogonal group E6 Abstract algebra Algebra Quadratic forms
24	How the Leopard Changed Its Spots. (Brian Goodwin). Add to Reading List Source URL: wasdarwinwrong.com Language: English - Date: 2013-06-04 14:27:43 Evolutionary developmental biology Darwinism Evolution Creationism Natural selection Conrad Hal Waddington Developmental systems theory Objections to evolution Biology Evolutionary biology Brian Goodwin
25	ON QUASI-REDUCTIVE GROUP SCHEMES GOPAL PRASAD AND JIU-KANG YU, WITH AN APPENDIX BY BRIAN CONRAD Abstract. The paper was motivated by a question of Vilonen, and the main results have been used by Mirkovi´ Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2005-09-12 10:46:38 Representation theory Algebraic geometry Matrix theory Ring theory Unipotent Reductive group Group scheme Iwahori subgroup Root datum Abstract algebra Algebra Algebraic groups
26	GROSS-ZAGIER REVISITED BRIAN CONRAD Contents 1. Introduction 2. Some properties of abelian schemes and modular curves Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2004-08-10 16:48:34 Elliptic curves Algebraic topology Field theory Abelian variety Group scheme Formal group Rational point Supersingular elliptic curve Frobenius endomorphism Abstract algebra Algebraic number theory Algebraic groups
27	CORRECTIONS TO “INERTIA GROUPS AND FIBERS” BRIAN CONRAD The regularity conclusion in Lemma 1.4 is incorrect (G. Pappas gave a counterexample). Regularity of X must be assumed as a hypothesis, and then the other concl Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2004-08-10 17:03:02 Mathematics Lemmas Formal languages Group action Group theory Symmetry
28	NON-SPLIT REDUCTIVE GROUPS OVER Z Brian Conrad Abstract. — We study the following phenomenon: some non-split connected semisimple Q-groups G admit flat affine Z-group models G with “everywhere good reduction” (i.e. Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2014-04-07 08:15:47 Lie groups Mathematics Unimodular lattice Lattice Smith–Minkowski–Siegel mass formula E8 lattice E7 Orthogonal group E6 Abstract algebra Algebra Quadratic forms
29	RAMIFIED DEFORMATION PROBLEMS BRIAN CONRAD Introduction The proof of the semistable Taniyama-Shimura Conjecture by Wiles [22] and Taylor-Wiles [21] uses as its central tool the deformation theory of Galois representation Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2004-08-12 00:22:25 Algebraic number theory Galois theory Frobenius endomorphism Galois module Group scheme Dieudonné module Étale morphism Finite field Abstract algebra Algebra Algebraic groups
30	NAGATA COMPACTIFICATION FOR ALGEBRAIC SPACES BRIAN CONRAD, MAX LIEBLICH, AND MARTIN OLSSON Abstract. We prove the Nagata compactification theorem for any separated map of finite type between quasi-compact and quasi-separ Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2010-06-23 22:43:39 Scheme theory Sheaf theory Étale morphism Pushout Algebraic space Finite morphism Spectrum of a ring Zariski topology Blowing up Abstract algebra Algebraic geometry Algebra

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