Relative Homological Algebra
Autor Overtoun M. G. Jenda, Edgar E. Enochsen Limba Engleză Hardback – 17 oct 2011
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Specificații
ISBN-13: 9783110215205
ISBN-10: 3110215209
Pagini: 376
Dimensiuni: 175 x 246 x 26 mm
Greutate: 0.82 kg
Ediția:2nd ed
Editura: De Gruyter
Locul publicării:Berlin/Boston
ISBN-10: 3110215209
Pagini: 376
Dimensiuni: 175 x 246 x 26 mm
Greutate: 0.82 kg
Ediția:2nd ed
Editura: De Gruyter
Locul publicării:Berlin/Boston
Notă biografică
Edgar E. Enochs, University of Kentucky, Lexington, USA; Overtoun M. G. Jenda, Auburn University, Alabama, USA.
Cuprins
AD> Dedication Preface
Chapter I: Complexes of Modules 1. Definitions and basic constructions 2. Complexes formed from Modules 3. Free Complexes 4. Projective and Injective Complexes
Chapter II: Short Exact Sequences of Complexe 1. The groups Extn(C, D) 2. The Group Ext1(C, D) 3. The Snake Lemma for Complexes 4. Mapping Cones
Chapter III: The Category K(R-Mod) 1. Homotopies 2. The category K(R-Mod) 3. Split short exact sequences 4. The complexes Hom(C, D) 5. The Koszul Complex
Chapter IV: Cotorsion Pairs and Triplets in C(R-Mod) 1. Cotorsion Pairs 2. Cotorsion triplets 3. The Dold triplet 4. More on cotorsion pairs and triplets
Chapter V: Adjoint Functors 1. Adjoint functors
Chapter VI: Model Structures 1. Model Structures on C(R-Mod)
Chapter VII: Creating Cotorsion Pairs 1. Creating Cotorsion pairs in C(R-Mod) in a Termwise Manner 2. The Hill lemma 3. More cotorsion pairs 4. More Hovey pairs
Chapter VIII: Minimal Complexes 1. Minimal resolutions 2. Decomposing a complex
Chapter IX: Cartan and Eilenberg Resolutions 1. Cartan-Eilenberg Projective Complexes 2. Cartan and Eilenberg Projective resolutions 3. C - E injective complexes and resolutions 4. Cartan and Eilenberg Balance
Bibliographical Notes References Index
Chapter I: Complexes of Modules 1. Definitions and basic constructions 2. Complexes formed from Modules 3. Free Complexes 4. Projective and Injective Complexes
Chapter II: Short Exact Sequences of Complexe 1. The groups Extn(C, D) 2. The Group Ext1(C, D) 3. The Snake Lemma for Complexes 4. Mapping Cones
Chapter III: The Category K(R-Mod) 1. Homotopies 2. The category K(R-Mod) 3. Split short exact sequences 4. The complexes Hom(C, D) 5. The Koszul Complex
Chapter IV: Cotorsion Pairs and Triplets in C(R-Mod) 1. Cotorsion Pairs 2. Cotorsion triplets 3. The Dold triplet 4. More on cotorsion pairs and triplets
Chapter V: Adjoint Functors 1. Adjoint functors
Chapter VI: Model Structures 1. Model Structures on C(R-Mod)
Chapter VII: Creating Cotorsion Pairs 1. Creating Cotorsion pairs in C(R-Mod) in a Termwise Manner 2. The Hill lemma 3. More cotorsion pairs 4. More Hovey pairs
Chapter VIII: Minimal Complexes 1. Minimal resolutions 2. Decomposing a complex
Chapter IX: Cartan and Eilenberg Resolutions 1. Cartan-Eilenberg Projective Complexes 2. Cartan and Eilenberg Projective resolutions 3. C - E injective complexes and resolutions 4. Cartan and Eilenberg Balance
Bibliographical Notes References Index