859 Documenta Math. Multiplicative Structures on Algebraic K -Theory Clark Barwick

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Date: 2015-09-18 06:25:54 Category theory Functors Monoidal categories Homological algebra Adjoint functors Waldhausen category Universal property Algebraic K-theory Natural transformation Limit Equivalence of categories Initial and terminal objects		859 Documenta Math. Multiplicative Structures on Algebraic K -Theory Clark Barwick Add to Reading List Source URL: documenta.sagemath.org Download Document from Source Website File Size: 238,58 KB Share Document on Facebook

	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
	Algebraic & Geometric Topology–Generic representations of orthogonal groups: the mixed functors DocID: 1xVsM - View Document
	GENERIC REPRESENTATIONS OF ORTHOGONAL GROUPS: PROJECTIVE FUNCTORS IN THE CATEGORY Fquad CHRISTINE VESPA Abstract. In this paper, we continue the study of the category of functors Fquad , associated to F2 -vector spaces e DocID: 1xUY4 - View Document
	. (0000) “Polynomial functors from algebras over a set-operad and non-linear Mackey functors,” International Mathematics Research Notices, Vol. 0000, Article ID rnn000, 54 pages. doi:imrn/rnn000 Polynomial fu DocID: 1xUrv - View Document
	QUADRATIC FUNCTORS ON POINTED CATEGORIES MANFRED HARTL & CHRISTINE VESPA Abstract. We study polynomial functors of degree 2, called quadratic, with values in the category of abelian groups Ab, and whose source category i DocID: 1xTBF - View Document