Dualität zwischen Kategorien topologischer Räume und Kategorien von K-Verbänden.
Dualité dans la catégorie des complexes filtrés d'opérateurs differentiels d'ordre ≤ 1.
Let X be a separated scheme of finite type on a field k, the characteristic of k being assumed not equal to 2. We construct a duality for complexes of sheaves of Ox modules with maps differential operators of order ≤ 1. This theory is an extension of the theory built by R. Hartshorne for complexes with linear maps.
Dualité de Langlands quantique
Un survol des conjectures de Drinfeld, Beilinson, Gaitsgory et al. et de résultats de Gaitsgory sur la correspondance de Langlands quantique.
Dualité relative en géométrie analytique complexe.
Dualités pour les structures algébriques esquissées
Dualities for Stone algebras, double Stone algebras, and relative Stone algebras
Dualities of concrete categories
Duality and Pro-Spectra.
Duality and the DeRham Cohomology of Infinitesimal Neighborhoods.
Duality for CCD lattices.
Duality for simple -categories and disks.
Duality for some free modes
The paper establishes a duality between a category of free subreducts of affine spaces and a corresponding category of generalized hypercubes with constants. This duality yields many others, in particular a duality between the category of (finitely generated) free barycentric algebras (simplices of real affine spaces) and a corresponding category of hypercubes with constants.
Duality of Banach spaces
Duality of vector spaces
Duality Theorems for Algebras in Convenient Categories.
Duality, uniqueness of topology and automatic continuity of *-homomorphisms in bornological locally C*-algebras
Dualization in algebraic K-theory and the invariant e¹ of quadratic forms over schemes
In the classical Witt theory over a field F, the study of quadratic forms begins with two simple invariants: the dimension of a form modulo 2, called the dimension index and denoted e⁰: W(F) → ℤ/2, and the discriminant e¹ with values in k₁(F) = F*/F*², which behaves well on the fundamental ideal I(F)= ker(e⁰). Here a more sophisticated situation is considered, of quadratic forms over a scheme and, more generally, over an exact category with duality. Our purposes are: ...
Dyhendral Hyperhomology Of A Chain Algebra With Involution