Discrete valuation ring

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11Contents[removed]January 3: Gersten’s conjecture: If A is a discrete valuation ring with residue field k, then the transfer map K∗ (k) → K∗ (A) is zero. January 6: Exact categories with a resolving full exact

Contents[removed]January 3: Gersten’s conjecture: If A is a discrete valuation ring with residue field k, then the transfer map K∗ (k) → K∗ (A) is zero. January 6: Exact categories with a resolving full exact

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Source URL: www.claymath.org

Language: English - Date: 2014-04-29 09:27:06
12Sage Reference Manual: Power Series Rings Release 6.3 The Sage Development Team

Sage Reference Manual: Power Series Rings Release 6.3 The Sage Development Team

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Source URL: www.sagemath.org

Language: English - Date: 2014-11-16 14:58:21
13Universit´ e Bordeaux 1 Universit` a degli Studi di Padova MASTER ALGANT

Universit´ e Bordeaux 1 Universit` a degli Studi di Padova MASTER ALGANT

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Source URL: www.algant.eu

Language: English - Date: 2013-06-30 16:50:30
14MULTIPLICITIES AND REES VALUATIONS DANIEL KATZ AND JAVID VALIDASHTI To Professor D. Rees, in honor of his nintieth birthday Abstract. Let (R, m) be a local ring of Krull dimension d and I ⊆ R be an ideal with analytic

MULTIPLICITIES AND REES VALUATIONS DANIEL KATZ AND JAVID VALIDASHTI To Professor D. Rees, in honor of his nintieth birthday Abstract. Let (R, m) be a local ring of Krull dimension d and I ⊆ R be an ideal with analytic

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Source URL: www.math.ku.edu

Language: English - Date: 2008-12-30 08:22:56
15Rings with no Maximal Ideals Patrick J. Morandi In this note we give examples of a ring that has no maximal ideals. Recall that, by a Zorn’s lemma argument, a ring with identity has a maximal ideal. Therefore, we need

Rings with no Maximal Ideals Patrick J. Morandi In this note we give examples of a ring that has no maximal ideals. Recall that, by a Zorn’s lemma argument, a ring with identity has a maximal ideal. Therefore, we need

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Source URL: sierra.nmsu.edu

Language: English - Date: 2005-05-06 18:47:21
16IRREDUCIBLE COMPONENTS OF RIGID SPACES BRIAN CONRAD This paper lays the foundations for the global theory of irreducible components of rigid analytic spaces over a complete field k. We prove the excellence of the local r

IRREDUCIBLE COMPONENTS OF RIGID SPACES BRIAN CONRAD This paper lays the foundations for the global theory of irreducible components of rigid analytic spaces over a complete field k. We prove the excellence of the local r

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Source URL: math.stanford.edu

Language: English - Date: 2004-08-10 17:07:55
17Workshop on group schemes and p-divisible groups: Homework[removed]Let K be the fraction field of a complete discrete valuation ring with mixed characteristic (0, p) and perfect residue field. Let K/K be an algebraic closu

Workshop on group schemes and p-divisible groups: Homework[removed]Let K be the fraction field of a complete discrete valuation ring with mixed characteristic (0, p) and perfect residue field. Let K/K be an algebraic closu

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Source URL: math.stanford.edu

Language: English - Date: 2005-05-26 17:43:21
18THE RIEMANN-ROCH THEOREM JAMES STANKEWICZ

THE RIEMANN-ROCH THEOREM JAMES STANKEWICZ

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Source URL: www.math.uga.edu

Language: English - Date: 2007-07-22 00:04:20
19Chapter 3  Valuation Rings

Chapter 3 Valuation Rings

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Source URL: www.math.uiuc.edu

Language: English - Date: 2009-11-07 11:07:33
20Chapter 8  Regular Local Rings

Chapter 8 Regular Local Rings

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Source URL: www.math.uiuc.edu

Language: English - Date: 2007-06-06 11:24:41