<--- Back to Details
First PageDocument Content
Algebra / Abstract algebra / Ring theory / Field theory / Number theory / Algebraic number theory / Cyclotomic fields / P-adic number / P-adic modular form / Cyclotomic character / Valuation / P-adic L-function
Date: 2003-12-23 07:52:17
Algebra
Abstract algebra
Ring theory
Field theory
Number theory
Algebraic number theory
Cyclotomic fields
P-adic number
P-adic modular form
Cyclotomic character
Valuation
P-adic L-function

387 Documenta Math. Coleman Power Series for K2 and p-Adic Zeta Functions

Add to Reading List

Source URL: www.math.uiuc.edu

Download Document from Source Website

File Size: 455,07 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