Grant: Discovery Grants Program - Individual
Wilfrid Laurier University
$20,000.00
""Symplectic topology, generalized geometry and applications""
FY 2013-14
Summary
My research program lies in the field of differential geometry, an area of pure mathematics, which studies certain kinds of geometrical shapes and configurations of these shapes. It is intimately related to the physical world, since the descriptions of physical systems, both classical and quantum systems, often require geometrical shapes with certain special properties. Mathematically, such properties are extra structures on or symmetries of these shapes, or relations among shapes of different types. The mathematical study of these properties would help the understanding of the corresponding physical systems. More specifically, my program concerns symplectic manifolds, Lagrangian submanifolds, and generalized geometry initiated by Hitchin.
Program
Discovery Grants Program - Individual
Recipient
Location
Ontario, Canada
Recipient Type
Academia
Type
Grant
Source
NSERC's Awards Data
As published
Application id
418535-2012
Name nom
Hu, Shengda
Department département
Mathematics
Organization id
35
Institution établissement
Wilfrid Laurier University
Province en
Ontario
Province fr
Ontario
Country en
CANADA
Country fr
CANADA
Fiscal year exercice financier
2013
Competition year année de concours
2012
Award amount
20000
Program id
RGPIN
Program name en
Discovery Grants Program - Individual
Program name fr
Programme de subventions à la découverte - individuelles
Group en
Discovery grants programs
Group fr
Programmes de subventions à 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
2906
Research subject group en
Pure mathematics
Research subject group fr
Mathématiques pures
Research subject en
Differential geometry
Research subject fr
Géométrie différentielle
Partie
2
Nb partie
5
Application title
""Symplectic topology, generalized geometry and applications""
Keyword
NSERC
Application summary
My research program lies in the field of differential geometry, an area of pure mathematics, which studies certain kinds of geometrical shapes and configurations of these shapes. It is intimately related to the physical world, since the descriptions of physical systems, both classical and quantum systems, often require geometrical shapes with certain special properties. Mathematically, such properties are extra structures on or symmetries of these shapes, or relations among shapes of different types. The mathematical study of these properties would help the understanding of the corresponding physical systems. More specifically, my program concerns symplectic manifolds, Lagrangian submanifolds, and generalized geometry initiated by Hitchin.