<--- Back to Details
First PageDocument Content
Operator theory / Fredholm / Noncommutative geometry / Alain Connes / Cyclic homology / Atiyah–Singer index theorem / Ring theory / Clay Mathematics Institute / Von Neumann algebra / Mathematical analysis / Mathematics / Theoretical physics
Date: 2013-04-09 15:05:54
Operator theory
Fredholm
Noncommutative geometry
Alain Connes
Cyclic homology
Atiyah–Singer index theorem
Ring theory
Clay Mathematics Institute
Von Neumann algebra
Mathematical analysis
Mathematics
Theoretical physics

Mathematics People Manfred Breuer (1929–2011)

Add to Reading List

Source URL: www.ams.org

Download Document from Source Website

File Size: 361,20 KB

Share Document on Facebook

Similar Documents

NONCOHERENCE OF A CAUSAL WIENER ALGEBRA USED IN CONTROL THEORY AMOL SASANE Abstract. Let C+ := {s ∈ C | Re(s) ≥ 0} and let A denote the ring ) (

NONCOHERENCE OF A CAUSAL WIENER ALGEBRA USED IN CONTROL THEORY AMOL SASANE Abstract. Let C+ := {s ∈ C | Re(s) ≥ 0} and let A denote the ring ) (

DocID: 1u5my - View Document

The O-Ring Theory of Economic Development Author(s): Michael Kremer Source: The Quarterly Journal of Economics, Vol. 108, No. 3 (Aug., 1993), ppPublished by: The MIT Press Stable URL: http://www.jstor.org/stabl

The O-Ring Theory of Economic Development Author(s): Michael Kremer Source: The Quarterly Journal of Economics, Vol. 108, No. 3 (Aug., 1993), ppPublished by: The MIT Press Stable URL: http://www.jstor.org/stabl

DocID: 1tKf5 - View Document

E∞ RING THEORY J.P. MAY http://www.math.uchicago.edu/ may/RANT/  Date: March 13, 2008.

E∞ RING THEORY J.P. MAY http://www.math.uchicago.edu/ may/RANT/ Date: March 13, 2008.

DocID: 1sGKb - View Document

K-THEORY FOR RING C*-ALGEBRAS – THE CASE OF NUMBER FIELDS WITH HIGHER ROOTS OF UNITY arXiv:1201.4296v2 [math.OA] 4 Oct 2012  ¨

K-THEORY FOR RING C*-ALGEBRAS – THE CASE OF NUMBER FIELDS WITH HIGHER ROOTS OF UNITY arXiv:1201.4296v2 [math.OA] 4 Oct 2012 ¨

DocID: 1sER8 - View Document

THE HOPF RING FOR P (n) DOUGLAS C. RAVENEL AND W. STEPHEN WILSON Abstract. We show that E∗ (P (n) ), the E-homology of the Ω-spectrum for ∗ P (n), is an E∗ free Hopf ring for E a complex oriented theory with In s

THE HOPF RING FOR P (n) DOUGLAS C. RAVENEL AND W. STEPHEN WILSON Abstract. We show that E∗ (P (n) ), the E-homology of the Ω-spectrum for ∗ P (n), is an E∗ free Hopf ring for E a complex oriented theory with In s

DocID: 1rV8C - View Document