Grant: Discovery Grants Program - Individual
Memorial University of Newfoundland
$18,000.00
Geometry and Topology of Moduli Spaces
FY 2024-25
Summary
I work in the fields of geometry and topology. The kinds of questions I am interested in are often motivated by mathematical physics. My current program is to study the topological and geometric properties of a class of moduli spaces associated with a real algebraic curve.
Program
Discovery Grants Program - Individual
Recipient
Location
Newfoundland and Labrador, Canada
Recipient Type
Academia
Type
Grant
Source
NSERC's Awards Data
As published
Application id
RGPIN-2022-04908
Name nom
Baird, Thomas
Department département
Mathematics and Statistics - Mathematics and Statistics
Organization id
89
Institution établissement
Memorial University of Newfoundland
Province en
Newfoundland and Labrador
Province fr
Terre-Neuve-et-Labrador
Country en
CANADA
Country fr
CANADA
Fiscal year exercice financier
2024
Competition year année de concours
2022
Award amount
18000
Program id
RGPIN
Program name en
Discovery Grants Program - Individual
Program name fr
Programme de subventions à la découverte - individuelles
Group en
DISCOVERY RESEARCH
Group fr
RECHERCHE AXÉE SUR LA DÉCOUVERTE
Committee code
1508
Committee name en
Mathematics and Statistics
Committee name fr
Mathématiques et statistique
Area of application code
1205
Area of application group en
Advancement of knowledge
Area of application group fr
Avancement des connaissances
Area of application en
Mathematical sciences
Area of application fr
Sciences mathématiques
Research subject code
2910
Research subject group en
Pure mathematics
Research subject group fr
Mathématiques pures
Research subject en
Algebraic topology
Research subject fr
Topologie algébrique
Field of research list names en
Not available
Field of research list names fr
Non disponible
Socioeconomic objective list names en
Not available
Socioeconomic objective list names fr
Non disponible
Application title
Geometry and Topology of Moduli Spaces
Keywords
moduli spaces of vector bundles and higgs bundles; equivariant cohomology; topological mirror symmetry; mixed hodge polynomials; symplectic geometry; representation varieties; kr theory; fukaya theory
Application summary
I work in the fields of geometry and topology. The kinds of questions I am interested in are often motivated by mathematical physics. My current program is to study the topological and geometric properties of a class of moduli spaces associated with a real algebraic curve.
