Grant: Canada Research Chairs
University of British Columbia
$100,000.00
Algebraic geometry
EF 2020-21
Résumé
We lay out a series of related projects which tries to address fundamental questions ranging from low dimensional topology (the structure of knots and space around us) to mathematical physics (which is part of a much larger effort to understand the local and global structure of the universe). The new tools we develop for this purpose are inspired by and combine modern concepts and techniques in algebraic geometry and representation theory (two stalwarts of modern mathematics).
Programme
Canada Research Chairs
Bénéficiaire
Emplacement
British Columbia, Canada
Type de bénéficiaire
Academia
Type
Grant
Source
NSERC's Awards Data
Tel que publié
Application id
1000232125
Name nom
Cautis, Sabin
Department département
Mathematics
Organization id
2
Institution établissement
University of British Columbia
Province en
British Columbia
Province fr
Colombie-Britannique
Country en
CANADA
Country fr
CANADA
Fiscal year exercice financier
2020
Competition year année de concours
2018
Award amount
100000
Program id
CRC
Program name en
Canada Research Chairs
Program name fr
Chaires de recherche du Canada
Group en
Discovery grants programs
Group fr
Programmes de subventions à la découverte
Committee code
9998
Committee name en
Canada Research Chair Selection Committee
Committee name fr
Comité de sélection des Chaires de recherche du Canada
Area of application code
9999
Area of application group en
Not available
Area of application group fr
Non disponible
Area of application en
Not available
Area of application fr
Non disponible
Research subject code
2900
Research subject group en
Pure mathematics
Research subject group fr
Mathématiques pures
Research subject en
Pure mathematics
Research subject fr
Mathématiques pures
Partie
0
Nb partie
0
Application title
Algebraic geometry
Keyword
NSERC
Application summary
We lay out a series of related projects which tries to address fundamental questions ranging from low dimensional topology (the structure of knots and space around us) to mathematical physics (which is part of a much larger effort to understand the local and global structure of the universe). The new tools we develop for this purpose are inspired by and combine modern concepts and techniques in algebraic geometry and representation theory (two stalwarts of modern mathematics).
