Grothendieck topology

Results: 237



#Item
171Algebraic topology / Sheaf theory / Sheaf / Functor / Monad / Grothendieck topology / Affine space / Initial and terminal objects / Category theory / Abstract algebra / Algebra

1 Linearity and nonlinearity in distributed computation Glynn Winskel Cambridge University Computer Laboratory

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Source URL: www.cl.cam.ac.uk

Language: English - Date: 2003-07-31 08:01:20
172Natural transformation / Limit / Grothendieck topology / Category of topological spaces / Diagram / Category theory / Functors / Adjoint functors

A Natural Basis for Interoperability Nick Rossiter1 , Michael Heather2 , and David Nelson3 1 Computing, Engineering and Information Sciences, Northumbria University, NE2 1XE, UK, [removed]

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Source URL: computing.unn.ac.uk

Language: English - Date: 2006-03-30 09:45:32
173Algebraic topology / Algebraic geometry / Homological algebra / K-theory / Differential topology / Algebraic K-theory / Grothendieck group / Vector bundle / Sheaf / Abstract algebra / Algebra / Topology

An Introduction to K-theory Eric M. Friedlander∗ Department of Mathematics, Northwestern University, Evanston, USA Lectures given at the School on Algebraic K-theory and its Applications

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Source URL: users.ictp.it

Language: English - Date: 2008-10-13 08:39:11
174Mathematics / Homotopy theory / Differential topology / Sheaf / Functor / Grothendieck topology / Section / Adjoint functors / Initial and terminal objects / Topology / Abstract algebra / Algebraic topology

Natural models of homotopy type theory Steve Awodey 1 June 2014 Abstract The notion of a natural model of type theory is defined in terms of that

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Source URL: www.andrew.cmu.edu

Language: English - Date: 2014-06-01 15:27:23
175Sheaf theory / Non-standard analysis / General topology / Order theory / Topos theory / Ultrafilter / Topos / Sheaf / Grothendieck topology / Mathematics / Mathematical logic / Abstract algebra

UPPSALA DISSERTATIONS IN MATHEMATICS 30 Ultrasheaves Jonas Eliasson

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Source URL: www.andrew.cmu.edu

Language: English - Date: 2014-06-01 15:27:30
176Sheaf theory / General topology / Homological algebra / Adjoint functors / Sheaf / Topos / Gluing axiom / Category / Grothendieck topology / Mathematics / Category theory / Abstract algebra

A SHEAF THEORETIC APPROACH TO MEASURE THEORY by Matthew Jackson B.Sc. (Hons), University of Canterbury, 1996

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Source URL: www.andrew.cmu.edu

Language: English - Date: 2014-06-01 15:27:30
177Mathematics / Topology / Algebraic topology / Higher category theory / Model category / Groupoid / Simplicial set / Alexander Grothendieck / Model theory / Abstract algebra / Homotopy theory / Category theory

Homotopy Theoretic Aspects of Constructive Type Theory Michael Alton Warren August 2008 Carnegie Mellon University

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Source URL: www.andrew.cmu.edu

Language: English - Date: 2014-06-01 15:27:30
178Sheaf theory / Algebraic geometry / Homological algebra / Cohomology theories / Sheaf / Grothendieck topology / Étale topology / Étale cohomology / Stalk / Abstract algebra / Algebra / Topology

The Comparison Isomorphisms Ccris Fabrizio Andreatta July 9, 2009 Contents 1 Introduction

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Source URL: math.stanford.edu

Language: English - Date: 2009-07-09 01:59:57
179Scheme theory / Sheaf theory / Spectrum of a ring / Étale morphism / Scheme / Grothendieck topology / Étale topology / Sheaf / Topos / Abstract algebra / Algebraic geometry / Algebra

UNIVERSAL PROPERTY OF NON-ARCHIMEDEAN ANALYTIFICATION BRIAN CONRAD 1. Introduction 1.1. Motivation. Over C and over non-archimedean fields, analytification of algebraic spaces is defined as the solution to a quotient pro

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Source URL: math.stanford.edu

Language: English - Date: 2010-08-24 01:02:52
180Sheaf theory / Algebraic geometry / Algebraic topology / Scheme theory / Étale morphism / Algebraic geometry and analytic geometry / Grothendieck topology / Sheaf / Ideal sheaf / Abstract algebra / Topology / Mathematics

NON-ARCHIMEDEAN ANALYTIFICATION OF ALGEBRAIC SPACES BRIAN CONRAD AND MICHAEL TEMKIN 1. Introduction 1.1. Motivation. This paper is largely concerned with constructing quotients by ´etale equivalence relations. We are in

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Source URL: math.stanford.edu

Language: English - Date: 2009-02-24 12:45:41
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