Maximal ideal

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21Séminaire Dubreil. Algèbre DAVID E ISENBUD Notes on an extension of Krull’s principal ideal theorem Séminaire Dubreil. Algèbre, tome 28, no[removed]), exp. no 20, p. 1-4.

Séminaire Dubreil. Algèbre DAVID E ISENBUD Notes on an extension of Krull’s principal ideal theorem Séminaire Dubreil. Algèbre, tome 28, no[removed]), exp. no 20, p. 1-4.

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Source URL: www.msri.org

Language: English - Date: 2007-03-15 02:15:01
22JOURNAL  OF ALGEBRA 57, [removed])

JOURNAL OF ALGEBRA 57, [removed])

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Source URL: www.msri.org

Language: English - Date: 2005-09-12 14:18:21
23Math 255: Algebraic Curves Bernd Sturmfels, UC Berkeley, Fall 2011 Homework # 5, due Tuesday, November[removed]Fulton[removed]Fix a DVR R with quotient field K and maximal ideal m. (a) Show that if z ∈ K\R then z −1 ∈

Math 255: Algebraic Curves Bernd Sturmfels, UC Berkeley, Fall 2011 Homework # 5, due Tuesday, November[removed]Fulton[removed]Fix a DVR R with quotient field K and maximal ideal m. (a) Show that if z ∈ K\R then z −1 ∈

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Source URL: math.berkeley.edu

Language: English - Date: 2011-10-13 10:43:57
24MORE ON CARDINAL INVARIANTS OF ANALYTIC P-IDEALS BARNABÁS FARKAS AND LAJOS SOUKUP ¯(I)) be minimum of Abstract. Given an ideal I on ω let a(I) (a the cardinalities of innite (uncountable) maximal I -almost disjoint s

MORE ON CARDINAL INVARIANTS OF ANALYTIC P-IDEALS BARNABÁS FARKAS AND LAJOS SOUKUP ¯(I)) be minimum of Abstract. Given an ideal I on ω let a(I) (a the cardinalities of innite (uncountable) maximal I -almost disjoint s

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Source URL: www.math-inst.hu

Language: English - Date: 2010-08-29 08:26:45
25Course 311: Abstract Algebra Academic year[removed]D. R. Wilkins c David R. Wilkins 1997–2007 Copyright

Course 311: Abstract Algebra Academic year[removed]D. R. Wilkins c David R. Wilkins 1997–2007 Copyright

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Source URL: www.maths.tcd.ie

Language: English - Date: 2009-02-09 10:14:07
26Chapter 6 Appendix The five previous chapters were designed for a year undergraduate course in algebra. In this appendix, enough material is added to form a basic first year graduate course. Two of the main goals are to

Chapter 6 Appendix The five previous chapters were designed for a year undergraduate course in algebra. In this appendix, enough material is added to form a basic first year graduate course. Two of the main goals are to

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Source URL: www.math.miami.edu

Language: English - Date: 2004-03-18 17:56:57
27Rings 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
28Traces, ideals, and arithmetic means Victor Kaftal† and Gary Weiss Department of Mathematical Sciences, University of Cincinnati, Cincinnati, OH[removed]

Traces, ideals, and arithmetic means Victor Kaftal† and Gary Weiss Department of Mathematical Sciences, University of Cincinnati, Cincinnati, OH[removed]

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Source URL: www.pnas.org

Language: English - Date: 2011-03-30 06:34:34
29Noncommutative Hilbert rings Algirdas Kauˇcikas, Vilnius∗ and

Noncommutative Hilbert rings Algirdas Kauˇcikas, Vilnius∗ and

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

Language: English - Date: 2004-01-23 10:59:26
30

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Source URL: math.berkeley.edu

Language: English - Date: 2008-11-07 15:05:58