<--- Back to Details
First PageDocument Content
Homotopy theory / Mathematics / Cofibration / Fibration / Weak equivalence / Generalised Whitehead product / CurryHoward correspondence
Date: 2015-04-16 03:43:13
Homotopy theory
Mathematics
Cofibration
Fibration
Weak equivalence
Generalised Whitehead product
CurryHoward correspondence

Correction to: The p-order of topological triangulated categories Journal of Topology), 868–914 Stefan Schwede Zhi-Wei Li has pointed out a gap in the proof of Proposition A.4 and a missing argument in Proposit

Add to Reading List

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

Download Document from Source Website

File Size: 166,10 KB

Share Document on Facebook

Similar Documents

Correction to: The p-order of topological triangulated categories Journal of Topology), 868–914 Stefan Schwede Zhi-Wei Li has pointed out a gap in the proof of Proposition A.4 and a missing argument in Proposit

Correction to: The p-order of topological triangulated categories Journal of Topology), 868–914 Stefan Schwede Zhi-Wei Li has pointed out a gap in the proof of Proposition A.4 and a missing argument in Proposit

DocID: 1pRL9 - View Document

ACTIONS OF CLASSICAL SMALL CATEGORIES  E. E. Floyd and W. J. Floyd Author addresses: Dept. of Mathematics, Virginia Polytechnic Institute and State University, Blacksburg, VA, U.S.A.

ACTIONS OF CLASSICAL SMALL CATEGORIES E. E. Floyd and W. J. Floyd Author addresses: Dept. of Mathematics, Virginia Polytechnic Institute and State University, Blacksburg, VA, U.S.A.

DocID: 11xRm - View Document

K-THEORY OF A WALDHAUSEN CATEGORY AS A SYMMETRIC SPECTRUM MITYA BOYARCHENKO Abstract. If C is a Waldhausen category (i.e., a “category with cofibrations and weak equivalences”), it is known that one can define its K-

K-THEORY OF A WALDHAUSEN CATEGORY AS A SYMMETRIC SPECTRUM MITYA BOYARCHENKO Abstract. If C is a Waldhausen category (i.e., a “category with cofibrations and weak equivalences”), it is known that one can define its K-

DocID: 98zD - View Document

Homotopy Theory of Higher Categories

Homotopy Theory of Higher Categories

DocID: 4VuJ - View Document

K-Theory[removed]), [removed]by Kluwer Academic Publishers.

K-Theory[removed]), [removed]by Kluwer Academic Publishers.

DocID: 4MGE - View Document