Category Theory, Homology Theory and Their Applications. Proceedings of the Conference Held at the Seattle Research Center of the Battelle Memorial Institute, June 24 - July 19, 1968
Category Theory, Homology Theory and Their Applications. Proceedings of the Conference Held at the Seattle Research Center of the Battelle Memorial Institute, June 24 - July 19, 1968
Coalgebras in a category of algebras.- Lectures on regular local rings.- Categories of models with initial objects.- Coreflection maps which resemble universal coverings.- Deductive systems and categories II. Standard constructions and closed categories.- Possible programs for categorists.- Absolute coequalizers.- Galois theory.- Derived functors without injectives.- Simplicial derived functors.- Acyclic models and kan extensions.- Derived category and poincar¿uality.
Coalgebras in a category of algebras.- Lectures on regular local rings.- Categories of models with initial objects.- Coreflection maps which resemble universal coverings.- Deductive systems and categories II. Standard constructions and closed categories.- Possible programs for categorists.- Absolute coequalizers.- Galois theory.- Derived functors without injectives.- Simplicial derived functors.- Acyclic models and kan extensions.- Derived category and poincar¿uality.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Coalgebras in a category of algebras.- Lectures on regular local rings.- Categories of models with initial objects.- Coreflection maps which resemble universal coverings.- Deductive systems and categories II. Standard constructions and closed categories.- Possible programs for categorists.- Absolute coequalizers.- Galois theory.- Derived functors without injectives.- Simplicial derived functors.- Acyclic models and kan extensions.- Derived category and poincaré duality.
Coalgebras in a category of algebras.- Lectures on regular local rings.- Categories of models with initial objects.- Coreflection maps which resemble universal coverings.- Deductive systems and categories II. Standard constructions and closed categories.- Possible programs for categorists.- Absolute coequalizers.- Galois theory.- Derived functors without injectives.- Simplicial derived functors.- Acyclic models and kan extensions.- Derived category and poincaré duality.
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