Study Group on Symplectic and Kähler Manifolds
CUNY Graduate CenterFall 2020
Friday, 2:00pm-3:00pm
Co-organized with Bart Van Steirteghem and David Pham
Our seminar will be online in the Fall semester 2020. Please email Fei Ye for the meeting link if you are interested in attending the seminar.
Upcoming Seminars
Past Seminars
Date: October 30, 2020
Speaker: David Pham (QCC-CUNY)
Title: Basic Concepts in Generalized Geometry
Date: October 23, 2020
Speaker: David Pham (QCC-CUNY)
Title: Coadjoint representation and 1-cocycles
Date: October 16, 2020
Speaker: David Pham (QCC-CUNY)
Title: Lie algebras with trivial first cohomology
Date: October 9, 2020
Speaker: David Pham (QCC-CUNY)
Title: Lie algebra cohomology - 1-cocycles (Canceled)
Date: October 2, 2020
Speaker: David Pham (QCC-CUNY)
Title: Doubles of Lie bialgebras
Date: September 25, 2020
Speaker: David Pham (QCC-CUNY)
Title: Poisson actions and Dressing Transformations
Date: September 11, 2020
Speaker: David Pham
Title: The Interior Derivative of a 2-vector Field
Date: September 4, 2020
Speaker: NA
Title: Organization Meeting
Date: February 21, 2020
Speaker: David Pham (QCC)
Title: Basic Connection Identities for Complex Geometry
Date: February 14, 2020
Speaker: David Pham (QCC)
Title: Review of the Bismut connection II
Abstract: Associated to any Hermitian manifold $(M,J,g)$ is a unique connection $\nabla$ which satisfies $\nabla g =0$ and $\nabla J =0$ as well as a certain torsion condition. This connection is called the Bismut connection. The Bismut connection turn out to be closely related to strong Kahler-metrics with torsion (which in turn are equivalent to Hermitian-symplectic manifolds). In this talk, I will review the construction of this connection.
Date: February 7, 2020
Speaker: David Pham (QCC)
Title: Review of the Bismut connection I
Abstract: Associated to any Hermitian manifold $(M,J,g)$ is a unique connection $\nabla$ which satisfies $\nabla g =0$ and $\nabla J =0$ as well as a certain torsion condition. This connection is called the Bismut connection. The Bismut connection turn out to be closely related to strong Kahler-metrics with torsion (which in turn are equivalent to Hermitian-symplectic manifolds). In this talk, I will review the construction of this connection.