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Monoidal category
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51	TENSOR CATEGORIES P. Etingof, S. Gelaki, D. Nikshych, and V. Ostrik These are lecture notes for the course[removed] “Tensor categories”, taught by P. Etingof at MIT in the spring of[removed]In these notes we will assume Add to Reading List Source URL: www-math.mit.edu Language: English - Date: 2009-04-13 22:16:40 Monoidal categories Algebraic structures Ring theory Monoid Product Ring Morphism Coproduct PRO Category theory Abstract algebra Algebra
52	M¨ unster J. of Math[removed]), 143–182 urn:nbn:de:hbz:[removed]M¨ unster Journal of Mathematics Add to Reading List Source URL: www3.nd.edu Language: English - Date: 2012-07-31 12:28:57 Group theory Morphisms Category theory K-theory KK-theory Functor Category of abelian groups Monoidal category Homomorphism Abstract algebra Algebra Mathematics
53	THE GEOMETRY OF TENSOR CALCULUS II André JOYAL Département de Mathématiques, Université du Québec à Montréal, Montréal, Québec H3C 3P8, CANADA Electronic mail address Add to Reading List Source URL: maths.mq.edu.au Language: English - Date: 2007-12-16 23:37:56 Monoidal categories Monoidal functor Monoidal natural transformation Function Continuous function Braided monoidal category Derivative Distortion Mathematics Mathematical analysis Algebra
54	DEFINITIONS: OPERADS, ALGEBRAS AND MODULES J. P. MAY Let S be a symmetric monoidal category with product ⊗ and unit object κ. Definition 1. An operad C in S consists of objects C (j), j ≥ 0, a unit map η : κ → C Add to Reading List Source URL: www.math.uchicago.edu Language: English - Date: 2002-02-19 11:36:00 Category theory Algebraic structures Operad theory Monoidal categories Algebraic topology Monoid E∞-operad Highly structured ring spectrum Algebra Abstract algebra Mathematics
55	Theory and Applications of Categories, Vol. 28, No. 6, 2013, pp. 166–205. TANNAKA DUALITY AND CONVOLUTION FOR DUOIDAL CATEGORIES THOMAS BOOKER AND ROSS STREET Abstract. Given a horizontal monoid M in a duoidal categor Add to Reading List Source URL: www.emis.de Language: English - Date: 2013-04-01 12:23:00 Abstract algebra Monoidal functor Enriched category Monoidal monad Closed monoidal category Monoid Braided monoidal category Closed category Adjoint functors Category theory Algebra Monoidal categories
56	Theory and Applications of Categories, Vol. 26, No. 8, 2012, pp. 204–232. A CHARACTERIZATION OF REPRESENTABLE INTERVALS MICHAEL A. WARREN Abstract. In this note we provide a characterization, in terms of additional al Add to Reading List Source URL: www.emis.de Language: English - Date: 2012-04-19 10:11:00 Monoidal categories Homotopy theory Closed monoidal category Homotopy Adjoint functors Monoid Tensor product Natural transformation Model category Category theory Algebra Abstract algebra
57	Theory and Applications of Categories, Vol. 29, No. 19, 2014, pp. 496–541. SEQUENTIAL MULTICATEGORIES CLAUDIO PISANI Abstract. We study the monoidal closed category of symmetric multicategories, especially in relation Add to Reading List Source URL: www.emis.de Language: English - Date: 2014-09-15 10:43:00 Abstract algebra Enriched category Monoidal functor Monoidal natural transformation Monoid Closed monoidal category Adjoint functors Natural transformation PRO Category theory Algebra Monoidal categories
58	Theory and Applications of Categories, Vol. 28, No. 8, 2013, pp. 213–240. TIGHTLY BOUNDED COMPLETIONS MARTA BUNGE Abstract. By a ‘completion’ on a 2-category K we mean here an idempotent pseudomonad on K . We are Add to Reading List Source URL: www.emis.de Language: English - Date: 2013-04-18 13:03:00 Monoidal functor Monoidal natural transformation Enriched category Closed monoidal category Closed category Topos Equivalence of categories Monoid Natural transformation Category theory Algebra Monoidal categories
59	Theory and Applications of Categories, Vol. 28, No. 7, 2013, pp. 206–212. TRACED ∗-AUTONOMOUS CATEGORIES ARE COMPACT CLOSED ´ HAJGATO ´ AND MASAHITO HASEGAWA Add to Reading List Source URL: www.emis.de Language: English - Date: 2013-04-10 13:24:00 Abstract algebra *-autonomous category Compact closed category Closed monoidal category Closed category Autonomous category Product Monoid Continuous function Category theory Algebra Monoidal categories
60	Theory and Applications of Categories, Vol. 27, No. 18, 2013, pp. 464–492. AN EQUATIONAL METALOGIC FOR MONADIC EQUATIONAL SYSTEMS MARCELO FIORE Abstract. The paper presents algebraic and logical developments. From the Add to Reading List Source URL: www.emis.de Language: English - Date: 2013-09-22 12:28:00 Adjoint functors Monoidal categories Algebraic structures Sheaf theory Monad Universal property Variety Strong monad Functor Abstract algebra Category theory Algebra

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