-catégories (catégories dans un triple)
T-categories and some representation theorems
Technique de descente et théorèmes d'existence en géométrie algébrique. I. Généralités. Descente par morphismes fidèlement plats
Teisi in .
Tenseurs et machines
Tensor product of partially-additive monoids.
Tensor products in the category of convergence spaces
Tensor products in the category of topological spaces
Tensor Products of Operator Categories.
Tensor products of topological ringoids
Tensor-triangulated categories and dualities.
TFT Construction of RCFT correlators. V: Proof of modular invariance and factorisation.
The affineness criterion for quantum Hom-Yetter-Drinfel'd modules
Quantum integrals associated to quantum Hom-Yetter-Drinfel’d modules are defined, and the affineness criterion for quantum Hom-Yetter-Drinfel’d modules is proved in the following form. Let (H,α) be a monoidal Hom-Hopf algebra, (A,β) an (H,α)-Hom-bicomodule algebra and . Under the assumption that there exists a total quantum integral γ: H → Hom(H,A) and the canonical map , , is surjective, we prove that the induction functor is an equivalence of categories.
The algebraic groups leading to the Roth inequalities
We determine the algebraic groups which have a close relation to the Roth inequalities.
The associative operad and the weak order on the symmetric groups.
The Brauer and Brauer-Taylor groups of a symmetric monoidal category
The cartesian closed hull of the category of approach spaces
The cartesian closed topological hull of the category of completely regular filterspaces
The category of disintegration
The category of opetopes and the category of opetopic sets.