Functor category

Results: 352



#Item
181Recursion / Adjoint functors / Fold / Functor / Function / Anamorphism / Sheaf / Universal property / Μ operator / Mathematics / Category theory / Functions and mappings

Adjoint Folds and Unfolds Or: Scything Through the Thicket of Morphisms Ralf Hinze Computing Laboratory, University of Oxford Wolfson Building, Parks Road, Oxford, OX1 3QD, England [removed]

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Source URL: www.cs.ox.ac.uk

Language: English - Date: 2010-03-21 10:34:15
182Functors / Sheaf theory / Adjoint functors / Cartesian closed category / Topos / Exponential object / Hom functor / Yoneda lemma / Diagonal functor / Category theory / Mathematics / Abstract algebra

Reprints in Theory and Applications of Categories, No. 15, 2006, pp. 1–13. DIAGONAL ARGUMENTS AND CARTESIAN CLOSED CATEGORIES F. WILLIAM LAWVERE

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Source URL: emis.library.cornell.edu

Language: English - Date: 2006-02-24 14:27:12
183Calculus / Functions and mappings / Model theory / Chu space / Topology / Adjoint functors / Continuous function / Sheaf / Functor / Mathematics / Mathematical analysis / Category theory

Chu Spaces from the Representational Viewpoint Vaughan Pratt Department of Computer Science, Stanford University, Stanford, CA[removed]Abstract

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Source URL: boole.stanford.edu

Language: English - Date: 2005-01-09 14:02:29
184Functor / Adjoint functors / Universal property / Sheaf / Coproduct / Function / Initial and terminal objects / Limit / Chu space / Abstract algebra / Mathematics / Category theory

Notes on the Chu construction and Recursion Gordon Plotkin January 9, 2005 1

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Source URL: boole.stanford.edu

Language: English - Date: 2005-01-09 13:07:03
185Category theory / Model theory / Order theory / Monoidal categories / Chu space / Cartesian closed category / Functor / Adjoint functors / Denotational semantics / Mathematics / Algebra / Abstract algebra

Chu spaces as a semantic bridge between linear logic and mathematics Vaughan Pratt ∗ Dept. of Computer Science Stanford University Stanford, CA[removed]

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Source URL: boole.stanford.edu

Language: English - Date: 2004-07-27 11:43:04
186Category theory / Mathematical structures / Algebraic structures / Monoidal categories / Chu space / Enriched category / Monoid / Functor / Category / Algebra / Mathematics / Abstract algebra

Event-State Duality: The Enriched Case Vaughan R. Pratt Stanford University, Stanford CA 94305, USA [removed] http://boole.stanford.edu/pratt.html

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Source URL: boole.stanford.edu

Language: English - Date: 2005-01-09 13:06:02
187Algebra / Functors / Sheaf theory / Additive categories / Triangulated category / Sheaf / Derived category / Direct image functor / Natural transformation / Category theory / Abstract algebra / Homological algebra

Introduction. Let f : X ---* Y be a continuous map of locally compact spaces. Let Sh(X), Sh(Y) denote the abelian categories of sheaves on X and Y, and D ( X ) , D(Y) denote the corresponding derived categories (maybe bo

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Source URL: www.math.tau.ac.il

Language: English - Date: 2008-09-06 15:24:36
188Sheaf theory / Homological algebra / Functors / Algebraic geometry / Algebraic topology / Sheaf / Direct image functor / Adjoint functors / Derived functor / Abstract algebra / Category theory / Algebra

Part I. Derived category De(X) and functors.

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Source URL: www.math.tau.ac.il

Language: English - Date: 2008-09-06 15:23:14
189Functors / Category theory / Ring theory / Knot theory / Universal enveloping algebra / Derived functor / Derived category / Universal property / Temperley–Lieb algebra / Abstract algebra / Algebra / Homological algebra

Sel. math., New ser[removed] – [removed]–[removed]–43$1.50 + [removed]c Birkh¨ auser Verlag, Basel, 1999

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Source URL: www.math.tau.ac.il

Language: English - Date: 2006-12-13 05:49:52
190Monoidal categories / Hopf algebras / Algebras / Representation theory / Category theory / Universal enveloping algebra / Tensor algebra / Functor / Quantum group / Abstract algebra / Algebra / Mathematics

Research by Volodymyr V. Lyubashenko Research Field Quantum Groups, Hopf algebras, Tensor Categories and their applications to Low Dimensional Topology and Topological Field Theories, applications of Algebraic Geometry t

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Source URL: www.math.ksu.edu

Language: English - Date: 2014-02-13 01:47:29
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