Homotopy category of chain complexes

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1ALGEBRAIC VERSUS TOPOLOGICAL TRIANGULATED CATEGORIES STEFAN SCHWEDE These are extended and updated notes of a talk, the first version of which I gave at the Workshop on Triangulated Categories at the University of Leeds,

ALGEBRAIC VERSUS TOPOLOGICAL TRIANGULATED CATEGORIES STEFAN SCHWEDE These are extended and updated notes of a talk, the first version of which I gave at the Workshop on Triangulated Categories at the University of Leeds,

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Source URL: www.math.uni-bonn.de

Language: English - Date: 2008-07-16 07:25:24
2KK-theory as a triangulated category Notes from the lectures by Ralf Meyer Focused Semester on KK-Theory and its Applications M¨ unster 2009

KK-theory as a triangulated category Notes from the lectures by Ralf Meyer Focused Semester on KK-Theory and its Applications M¨ unster 2009

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Source URL: wwwmath.uni-muenster.de

Language: English - Date: 2010-05-12 09:14:10
3

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Source URL: www.emis.de

Language: English - Date: 2014-06-19 12:18:00
4EPSILON-DELTA SURGERY OVER Z STEVEN C. FERRY A BSTRACT. This manuscript fills in the details of the lecture I gave on “squeezing structures” in Trieste in June, 2001. The goal is to develop a controlled surgery theor

EPSILON-DELTA SURGERY OVER Z STEVEN C. FERRY A BSTRACT. This manuscript fills in the details of the lecture I gave on “squeezing structures” in Trieste in June, 2001. The goal is to develop a controlled surgery theor

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Source URL: math.rutgers.edu

Language: English - Date: 2014-02-26 15:52:42
5Crossed complexes and chain complexes with operators∗ by RONALD BROWN School of Mathematics, University College of North Wales, Bangor, Gwynedd LL57 1UT PHILIP J. HIGGINS Department of Mathematical Sciences, University

Crossed complexes and chain complexes with operators∗ by RONALD BROWN School of Mathematics, University College of North Wales, Bangor, Gwynedd LL57 1UT PHILIP J. HIGGINS Department of Mathematical Sciences, University

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Source URL: pages.bangor.ac.uk

Language: English - Date: 2008-04-04 03:58:11
6Complexes, cones, and triangles Let A be an abelian category, and let C(A) denote the category of (cochain) complexes in A and morphims of complexes. Thus an object of C is a sequence

Complexes, cones, and triangles Let A be an abelian category, and let C(A) denote the category of (cochain) complexes in A and morphims of complexes. Thus an object of C is a sequence

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Source URL: math.berkeley.edu

Language: English - Date: 2009-02-08 22:31:29
7

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Source URL: www.math.ucla.edu

Language: English - Date: 2007-09-10 17:55:58
8

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Source URL: www.cmi.ac.in

Language: English - Date: 2007-06-06 04:20:41