<--- Back to Details
First PageDocument Content
Mathematics / Functor category / Yoneda lemma / Functor / Adjoint functors / Natural transformation / Hom functor / Sheaf / Grothendieck topology / Category theory / Functors / Abstract algebra
Date: 2015-03-12 11:32:43
Mathematics
Functor category
Yoneda lemma
Functor
Adjoint functors
Natural transformation
Hom functor
Sheaf
Grothendieck topology
Category theory
Functors
Abstract algebra

Categories and Modules Takahiro Kato March 12, 2015 ABSTRACT. Modules (also known as profunctors or distributors) and morphisms among

Add to Reading List

Source URL: vixra.org

Download Document from Source Website

File Size: 2,05 MB

Share Document on Facebook

Similar Documents

LEIBNIZ HOMOLOGY OF LIE ALGEBRAS AS FUNCTOR HOMOLOGY ERIC HOFFBECK AND CHRISTINE VESPA Abstract. We prove that Leibniz homology of Lie algebras can be described as functor homology in the category of linear functors from

LEIBNIZ HOMOLOGY OF LIE ALGEBRAS AS FUNCTOR HOMOLOGY ERIC HOFFBECK AND CHRISTINE VESPA Abstract. We prove that Leibniz homology of Lie algebras can be described as functor homology in the category of linear functors from

DocID: 1xVSt - View Document

GENERIC REPRESENTATIONS OF ORTHOGONAL GROUPS: THE FUNCTOR CATEGORY Fquad CHRISTINE VESPA Abstract. In this paper, we define the functor category Fquad associated to F2 -vector spaces equipped with a quadratic form. We sh

GENERIC REPRESENTATIONS OF ORTHOGONAL GROUPS: THE FUNCTOR CATEGORY Fquad CHRISTINE VESPA Abstract. In this paper, we define the functor category Fquad associated to F2 -vector spaces equipped with a quadratic form. We sh

DocID: 1xTZ1 - View Document

WEIGHT HOMOLOGY OF MOTIVES SHANE KELLY AND SHUJI SAITO Abstract. In the first half of this article we define a new weight homology functor on Voevodsky’s category of effective motives, and investigate some of its prope

WEIGHT HOMOLOGY OF MOTIVES SHANE KELLY AND SHUJI SAITO Abstract. In the first half of this article we define a new weight homology functor on Voevodsky’s category of effective motives, and investigate some of its prope

DocID: 1vpPR - View Document

New York Journal of Mathematics New York J. Math–385. Equivariant extensions of ∗-algebras Magnus Goffeng Abstract. A bivariant functor is defined on a category of ∗-algebras

New York Journal of Mathematics New York J. Math–385. Equivariant extensions of ∗-algebras Magnus Goffeng Abstract. A bivariant functor is defined on a category of ∗-algebras

DocID: 1ucLK - View Document

New York Journal of Mathematics New York J. Math–385. Equivariant extensions of ∗-algebras Magnus Goffeng Abstract. A bivariant functor is defined on a category of ∗-algebras

New York Journal of Mathematics New York J. Math–385. Equivariant extensions of ∗-algebras Magnus Goffeng Abstract. A bivariant functor is defined on a category of ∗-algebras

DocID: 1tKGu - View Document