Generalization of the Moore exact sequence and the wild kernel for higher K-groups
Generalized Artin-Hasse and Iwasawa formulas for the Hilbert symbol in a higher local field. II.
Generalized holomorphic analytic torsion
In this paper we extend the holomorphic analytic torsion classes of Bismut and Köhler to arbitrary projective morphisms between smooth algebraic complex varieties. To this end, we propose an axiomatic definition and give a classification of the theories of generalized holomorphic analytic torsion classes for projective morphisms. The extension of the holomorphic analytic torsion classes of Bismut and Köhler is obtained as the theory of generalized analytic torsion classes associated to , being...
Generalized Montesinos knots, tunnels and N-torsion.
Geometric description of the connecting homomorphism for Witt groups.
Geometric -homolgy and controlled paths.
Gersten's conjecture for some complexes of vanishing cycles.
Global actions, groupoid atlases and applications.
Graded Brauer groups and -theory with local coefficients
Green functors, crossed -monoids, and Hochschild constructions.
Grothendieck groups of invariant ring: linear actions of finite groups.
Grothendieck ring of quantum double of finite groups
Let be a group algebra, and its quantum double. We first prove that the structure of the Grothendieck ring of can be induced from the Grothendieck ring of centralizers of representatives of conjugate classes of . As a special case, we then give an application to the group algebra , where is a field of characteristic and is a dihedral group of order .
Group Cohomology with Lipschitz Control and Higher Signatures.
Groupes de Grothendieck. Introduction
Groupes fondamentaux motiviques de Tate mixte
Harish-Chandra vertices.
Heisenberg algebra and a graphical calculus
A new calculus of planar diagrams involving diagrammatics for biadjoint functors and degenerate affine Hecke algebras is introduced. The calculus leads to an additive monoidal category whose Grothendieck ring contains an integral form of the Heisenberg algebra in infinitely many variables. We construct bases of the vector spaces of morphisms between products of generating objects in this category.
Helices on some Fano threefolds : constructivity of semiorthogonal bases of
High-dimensional knots corresponding to the fractional Fibonacci groups
We prove that the natural HNN-extensions of the fractional Fibonacci groups are the fundamental groups of high-dimensional knot complements. We also give some characterization and interpretation of these knots. In particular we show that some of them are 2-knots.
Higher index theorems and the boundary map in cyclic cohomology.