En-tête de navigationNavigation principaleSuiviFiche


Unité de recherche
PCRD EU
Numéro de projet
02.0426
Titre du projet
Algebraic k-theory, linear algebraic groups and related structures
Titre du projet anglais
Algebraic k-theory, linear algebraic groups and related structures

Textes relatifs à ce projet

 AllemandFrançaisItalienAnglais
Mots-clé
-
-
-
Anzeigen
Autre Numéro de projet
-
-
-
Anzeigen
Programme de recherche
-
-
-
Anzeigen
Description succincte
-
-
-
Anzeigen
Résumé des résultats (Abstract)
-
-
-
Anzeigen
Références bases de données
-
-
-
Anzeigen

Textes saisis


CatégorieTexte
Mots-clé
(Anglais)
Education; Training; Scientific Research; Social Aspects
Autre Numéro de projet
(Anglais)
EU project number: HPRN-CT-2002-00287
Programme de recherche
(Anglais)
EU-programme: 5. Frame Research Programme - 4.1.1 Research training networks
Description succincte
(Anglais)
See abstract
Résumé des résultats (Abstract)
(Anglais)
The objectives of this proposal are: To investigate problems in algebraic K-theory, linear algebraic groups, in particular, reductive groups, and their related structures like Azumaya algebras, Jordan algebras, Brauer groups, quadratic and Hermitean forms, by applying and combining methods from all these disciplines, in order to gain methadological synergy and to thereby considerably extend and stretch the range of the underlying theories.
This whole enterprise requires a coordinated cooperation of experts of all these distinct branches of mathematics, hence an expert network is the natural form of cooperation.
Due to recent progress in these fields already made, and due to the fact that the proposed network combines leading experts in all its areas, major breakthroughs can be expected in all fields covered by this network, in particular in algebraic K-theory, in the theory of anisotropic reductive groups, their internal structures, and their cohomological invariants, in the theories of Brauer groups, Azumaya and exceptional algebras, in quadratic and Hermitean forms and in many related areas like homotopy theory of schemes.
It is the main objective of this proposal to bring together the expertises of these fields in order to promote their research significantly by mutual benefit, and, in particular, to attract young researchers at the post doc level into this broad area by international exchange and intensive training.
Références bases de données
(Anglais)
Swiss Database: Euro-DB of the
State Secretariat for Education and Research
Hallwylstrasse 4
CH-3003 Berne, Switzerland
Tel. +41 31 322 74 82
Swiss Project-Number: 02.0426