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Titlebook: Homological Algebra; A. I. Kostrikin,I. R. Shafarevich Book 1994 Springer-Verlag Berlin Heidelberg 1994 D-modules.Homological algebra.Kate

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Kalkulation von FahrzeugschädenLet . be an additive category. The structure of a . on . is given by the following data . that must satisfy the axioms TR1-TR4 below.
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https://doi.org/10.1007/978-3-322-98682-5Let . be a topological space. A finite decomposition of . into nonempty disjoint locally closed subsets (strata) is called a . if the closure of any stratum is a union of strata.
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Günther Becher,Dieter Bahr,Wolfgang ViewegConsider a system . of linear equations.where .. are unknown functions in variables ..,…,.., .. are linear differential operators (with variable coefficients). In the classical theory of differential equations we are interested in solutions of such systems.
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The Language of Categories,A . is the following collection of data:
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Derived Categories and Derived Functors,A morphism .: .. → .. of complexes in an abelian category . is said to be a . if the corresponding homology morphism ..(ƒ): ..(..) → ..(..) is an isomorphism for any ..
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Triangulated Categories,Let . be an additive category. The structure of a . on . is given by the following data . that must satisfy the axioms TR1-TR4 below.
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,-Modules,Consider a system . of linear equations.where .. are unknown functions in variables ..,…,.., .. are linear differential operators (with variable coefficients). In the classical theory of differential equations we are interested in solutions of such systems.
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Homological Algebra978-3-642-57911-0Series ISSN 0938-0396
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