In mathematics, derivators are a proposed frameworkpg 190-195 for homological algebra giving a foundation for both abelian and non-abelian homological...

Markus Rost, the full Bloch–Kato conjecture. Derived algebraic geometry Derivator Cotangent complex - one of the first objects discovered using homotopical...

focus of this manuscript.) Among the concepts introduced in the work are derivators and test categories. Some parts of the manuscript were later developed...

coefficients", "Hodge coefficients"... "Topological algebra": ∞-stacks, derivators; cohomological formalism of topoi as inspiration for a new homotopical...

derived category of diagrams on this category. Such an object is called a Derivator. Vector spaces over a field k form an elementary triangulated category...

Abstract nonsense, a term for homological algebra and category theory Derivator Homotopical algebra List of homological algebra topics Weibel, Charles...

signal noise, and then a compensation of the 6 dB/oct slope is done by derivator element on the programming pins of an NE592 video amplifier. A surprisingly...

Stacks Noncommutative algebraic geometry Simplicial commutative ring Derivator Algebra over an operad En-ring Higher Topos Theory ∞-topos étale spectrum...

Grothendieck derivators: A model for homotopy theory similar to Quilen model categories but more satisfactory. Grothendieck derivators are dual to Heller...

limit is used to complete a ring, holim is used to complete a spectrum. Derivator Homotopy fiber Homotopy cofiber Cohomology of categories Spectral sequence...