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Category theory
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#	Item
971	Algebraic General Topology∗ Volume 1 Victor Porton Web: http://www.mathematics21.org June 27, 2014 Add to Reading List Source URL: www.mathematics21.org Language: English - Date: 2014-06-27 11:54:36 Algebraic structures Order theory Lattice theory Abstract algebra Mathematical structures Lattice Boolean algebra Category Complete lattice Mathematics Structure Topology
972	Groupoids and Stacks in Physics and Geometry June 28 – July 2, 2004 CIRM Luminy Abstracts Anton Alekseev Add to Reading List Source URL: www.math.ubc.ca Language: English - Date: 2004-06-27 05:12:39 Category theory Differential geometry Manifolds Symmetry Lie algebras Lie groupoid Lie algebroid Groupoid Moduli space Abstract algebra Topology Mathematics
973	VOEVODSKY’S MIXED MOTIVES VERSUS KONTSEVICH’S NONCOMMUTATIVE MIXED MOTIVES GONC ¸ ALO TABUADA Abstract. Following an insight of Kontsevich, we prove that the quotient of Voevodsky’s category of geometric mixed mot Add to Reading List Source URL: www.math.uni-bielefeld.de Language: English - Date: 2014-02-04 14:09:39 Category theory Motive Monoidal functor Triangulated category Monoidal category Functor Noncommutative algebraic geometry Spectrum Hochschild homology Abstract algebra Algebra Homological algebra
974	Certain categories are cartesian closed by Victor Porton Email: [removed] Web: http://www.mathematics21.org November 25, 2013 Add to Reading List Source URL: www.mathematics21.org Language: English - Date: 2013-11-24 17:33:48 Category Morphism Cartesian closed category Continuous function Functor Exponential object Equivalence of categories Embedding Fibred category Mathematics Category theory Mathematical analysis
975 $Using array Simple commutative diagrams can be constructed very easily as arrays, but the results are ugly: $\begin{array}[c]{ccc} A&\stackrel{a}{\rightarrow}&B\\ \downarrow\scriptstyle{b}&&\downarrow\scriptstyle{c}\\$	Using array Simple commutative diagrams can be constructed very easily as arrays, but the results are ugly: $\begin{array}[c]{ccc} A&\stackrel{a}{\rightarrow}&B\\ \downarrow\scriptstyle{b}&&\downarrow\scriptstyle{c}\\ Add to Reading List Source URL: www.jmilne.org Language: English - Date: 2010-09-25 09:42:34 Comma category Formal languages Logic in computer science Category theory
976	The DCpic package This package makes use of Pictex (rather, its more modern variant pictexwd) to produce commutative diagrams. The file dcpic.sty and a manual for DCpic can be found on CTAN or at http://hilbert.mat.uc.pt Add to Reading List Source URL: www.jmilne.org Language: English - Date: 2012-01-31 03:01:56 Category theory Category Diagram Constructor Commutative diagram Morphism Objective-C Object-oriented programming Software engineering Mathematics
977	DUALITY IN THE COHOMOLOGY OF CRYSTALLINE LOCAL SYSTEMS WIESLAWA NIZIOL 1. Introduction In this article we prove a duality theorem in the cohomology of crystalline local systems. Add to Reading List Source URL: www.math.utah.edu Language: English - Date: 2006-05-04 19:45:10 Frobenius endomorphism Galois theory Sheaf Differential geometry Stable module category Forcing Abstract algebra Algebra Algebraic number theory
978	K-THEORY OF LOG-SCHEMES I WIESLAWA NIZIOL Abstract. We set down some basic facts about the algebraic and topological K-theory of log-schemes. In particular, we show that the l-adic topological log-´ etale K-theory of lo Add to Reading List Source URL: www.math.utah.edu Language: English - Date: 2012-06-06 09:24:41 Algebraic geometry Scheme theory Category theory Topos theory Flat morphism Étale morphism Grothendieck topology Sheaf Topos Abstract algebra Algebra Sheaf theory
979	Equalizers and co-Equalizers in Certain Categories by Victor Porton Email: [removed] Web: http://www.mathematics21.org February 9, 2014 Add to Reading List Source URL: www.mathematics21.org Language: English - Date: 2014-02-09 10:08:32 Mathematical analysis Morphisms Concrete category Functor Adjoint functors Sheaf Category Epimorphism Surjective function Mathematics Abstract algebra Category theory
980	Pointfree funcoids as a generalization of frames by Victor Porton Email: [removed] Web: http://www.mathematics21.org August 29, 2013 Abstract Add to Reading List Source URL: www.mathematics21.org Language: English - Date: 2013-11-08 07:27:31 Structure Topology General topology Category theory Filter Boolean algebra Lattice Complete Heyting algebra Pointless topology Order theory Mathematics Algebraic structures