THE COHOMOLOGY OF LIE GROUPS JUN HOU FUNG Abstract. We follow the computations in [2], [5], and [8] to deduce the cohomology rings of various Lie groups (SU (n), U (n), Sp(n) with Z-coefficients and SO(n), Spin(n), G2 ,

Source URL: math.uchicago.edu

• Homological algebra
• Spectral sequences
• Group theory
• Homology theory
• Serre spectral sequence
• Steenrod algebra
• Eilenberg–Moore spectral sequence
• Cohomology
• Universal coefficient theorem
• Abstract algebra
• Algebra
• Algebraic topology

503272_Eilenberg_Tatort.indd

Source URL: www.mandelbaum.at

ARTICLE IN PRESS Journal of Economic Theory ] (]]]]) ]]]–]]] On the topological social choice model Shmuel Weinberger

Source URL: math.uchicago.edu

• Algebraic topology
• Homotopy
• Eilenberg–MacLane space
• Hurewicz theorem
• Fundamental group
• Contractible space
• Cohomology
• Out
• Degree of a continuous mapping
• Topology
• Homotopy theory
• Abstract algebra

AN EILENBERG–GANEA PHENOMENON FOR ACTIONS WITH VIRTUALLY CYCLIC STABILISERS MARTIN G. FLUCH AND IAN J. LEARY A BSTRACT. In dimension 3 and above, Bredon cohomology gives an acurate purely algebraic description of the m

Source URL: eprints.soton.ac.uk

• Homotopy theory
• Algebraic topology
• Group theory
• Fiber bundles
• Group actions
• Coxeter group
• Eilenberg–MacLane space
• Index of a subgroup
• Covering space
• Abstract algebra
• Topology
• Mathematics

Norman Steenrod Norman Earl Steenrod (April 22, 1910 – October 14, 1971), among the leading topologists of the 20th century, collaborated with Samuel Eilenberg on writing Foundations of Algebraic Topology (1952), one

Source URL: www.robertnowlan.com

• Algebraic topology
• Homology theory
• Norman Steenrod
• Samuel Eilenberg
• Saunders Mac Lane
• Homology
• Fiber bundle
• Eilenberg–Steenrod axioms
• Cohomology
• Topology
• Abstract algebra
• Mathematics

An Eilenberg–Ganea Phenomenon for Actions with Virtually Cyclic Stabilisers Martin G. Fluch Bielefeld University PO Box[removed]Bielefeld

Source URL: eprints.soton.ac.uk

• Algebraic topology
• Homotopy theory
• Group theory
• Homological algebra
• Fiber bundles
• Coxeter group
• Eilenberg–MacLane space
• Covering space
• Classifying space
• Abstract algebra
• Topology
• Algebra

Theory and Applications of Categories, Vol. 26, No. 5, 2012, pp. 132–175. CLOSED CATEGORIES VS. CLOSED MULTICATEGORIES OLEKSANDR MANZYUK Abstract. We prove that the 2-category of closed categories of Eilenberg and Kel

Source URL: www.emis.de

• Functors
• Monoidal categories
• Universal property
• Adjoint functors
• Monoidal functor
• Natural transformation
• Enriched category
• Product
• Sheaf
• Category theory
• Abstract algebra
• Algebra

Contemporary Mathematics What we still don’t know about loop spaces of spheres Douglas C. Ravenel University of Rochester Abstract. We describe a program for computing the Morava K-theory of

Source URL: www.math.rochester.edu

• Algebraic topology
• Algebra
• Homotopy groups of spheres
• Steenrod algebra
• Eilenberg–MacLane space
• Spectral sequence
• Spectrum
• EHP spectral sequence
• Eilenberg–Moore spectral sequence
• Abstract algebra
• Topology
• Homotopy theory

STABLE ALGEBRAIC TOPOLOGY, 1945–1966 J. P. MAY Contents 1. Setting up the foundations 2. The Eilenberg-Steenrod axioms

Source URL: www.math.uiuc.edu

• Homotopy theory
• Cohomology
• Adams spectral sequence
• Eilenberg–Steenrod axioms
• Homotopy groups of spheres
• Thom space
• Eilenberg–MacLane space
• Singular homology
• Cobordism
• Topology
• Abstract algebra
• Algebraic topology

You Could Have Invented Spectral Sequences Timothy Y. Chow Introduction

Source URL: www-math.mit.edu

• Homology theory
• Spectral sequence
• Relative homology
• Homology
• Chain complex
• CW complex
• Simplicial homology
• Serre spectral sequence
• Eilenberg–Moore spectral sequence
• Abstract algebra
• Topology
• Algebraic topology