Exact sequence

Results: 62



#Item
21Motif Discovery Upper Bound An Upper Bound on the Hardness of Exact Matrix Based Motif Discovery Paul Horton & Wataru Fujibuchi Computational Biology Research Center Tokyo, Japan

Motif Discovery Upper Bound An Upper Bound on the Hardness of Exact Matrix Based Motif Discovery Paul Horton & Wataru Fujibuchi Computational Biology Research Center Tokyo, Japan

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Source URL: www.cs.ucr.edu

Language: English - Date: 2005-07-08 16:23:24
22DIFFERENTIAL GRADED ALGEBRA Contents 1. Introduction 2. Conventions 3. Differential graded algebras

DIFFERENTIAL GRADED ALGEBRA Contents 1. Introduction 2. Conventions 3. Differential graded algebras

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Source URL: stacks.math.columbia.edu

Language: English - Date: 2015-04-22 10:42:40
23HOMOLOGICAL ALGEBRA Contents 1. Introduction 2. Basic notions 3. Preadditive and additive categories

HOMOLOGICAL ALGEBRA Contents 1. Introduction 2. Basic notions 3. Preadditive and additive categories

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Source URL: stacks.math.columbia.edu

Language: English - Date: 2015-04-22 10:42:28
24´ DUALITY AND DEFORMATIONS OF POINCARE ALGEBRAS BERNHARD HANKE Abstract. Let p be a prime number and X a finite dimensional connected Z/p-CW complex. If H ∗ (X; Fp ) is a Poincar´e duality algebra, then by a

´ DUALITY AND DEFORMATIONS OF POINCARE ALGEBRAS BERNHARD HANKE Abstract. Let p be a prime number and X a finite dimensional connected Z/p-CW complex. If H ∗ (X; Fp ) is a Poincar´e duality algebra, then by a

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

Language: English - Date: 2013-12-05 22:03:00
25SPECTRAL SEQUENCES MATTHEW GREENBERG 1. Introduction Definition 1. Let a ≥ 1. An a-th stage spectral (cohomological) sequence consists of the following data:

SPECTRAL SEQUENCES MATTHEW GREENBERG 1. Introduction Definition 1. Let a ≥ 1. An a-th stage spectral (cohomological) sequence consists of the following data:

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Source URL: www.math.mcgill.ca

Language: English - Date: 2008-10-03 11:29:58
26Chapter 9 Cohomology and Spectral Sequences This appendix gives a short but intense introduction to cohomology and spectral

Chapter 9 Cohomology and Spectral Sequences This appendix gives a short but intense introduction to cohomology and spectral

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Source URL: www.math.uiuc.edu

Language: English - Date: 2009-06-11 11:55:25
27Theory and Applications of Categories, Vol. 26, No. 3, 2012, pp. 60–96. ON DIAGRAM-CHASING IN DOUBLE COMPLEXES GEORGE M. BERGMAN Abstract. We construct, for any double complex in an abelian category, certain “short-

Theory and Applications of Categories, Vol. 26, No. 3, 2012, pp. 60–96. ON DIAGRAM-CHASING IN DOUBLE COMPLEXES GEORGE M. BERGMAN Abstract. We construct, for any double complex in an abelian category, certain “short-

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Source URL: www.emis.de

Language: English - Date: 2012-02-08 09:45:00
28Ext Groups and Ext Functors In this note we discuss the Hom and Ext functors and their connection with extensions of Abelian groups. The theory we develop has an analogue in the category of R-modules for any ring R; how

Ext Groups and Ext Functors In this note we discuss the Hom and Ext functors and their connection with extensions of Abelian groups. The theory we develop has an analogue in the category of R-modules for any ring R; how

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Source URL: sierra.nmsu.edu

Language: English - Date: 2002-11-26 15:03:54
29´ DUALITY AND DEFORMATIONS OF POINCARE ALGEBRAS BERNHARD HANKE Abstract. Let p be a prime number and X a finite dimensional connected Z/p-CW complex. If H ∗ (X; Fp ) is a Poincar´e duality algebra, then by a

´ DUALITY AND DEFORMATIONS OF POINCARE ALGEBRAS BERNHARD HANKE Abstract. Let p be a prime number and X a finite dimensional connected Z/p-CW complex. If H ∗ (X; Fp ) is a Poincar´e duality algebra, then by a

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

Language: English - Date: 2013-12-05 22:03:00
30Part II. DG-modules and equivariant cohomology. The main purpose of the three sections 10,11,12 is to prove theorem[removed]the detailed algebraic description of the categories Db(pt) and D+(pt) for a connected

Part II. DG-modules and equivariant cohomology. The main purpose of the three sections 10,11,12 is to prove theorem[removed]the detailed algebraic description of the categories Db(pt) and D+(pt) for a connected

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Source URL: www.math.tau.ac.il

Language: English - Date: 2008-09-06 15:25:16