November 16, 2021
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2:50PM
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2021-11-16 14:50:00
2021-11-16 15:50:00
Special metrics in Hermitian Geometry
Title: Special metrics in Hermitian Geometry
Speaker: Mehdi Lejmi (CUNY)
Abstract: On an almost-Hermitian manifold, the Chern connection connection is the unique connection preserving the almost-Hermitian structure and having J-anti-invariant torsion. It had the property that its (0,1)-part corresponds to the Cauchy-Riemann operator. In this talk, I will discuss the difference between the Chern scalar curvature and the Riemannian scalar curvature induced by the Levi-Civita connection. Then I will discuss the existence of some almost-Hermitian metrics and an analogue of the Yamabe problem for the Chern scalar curvature.
https://osu.zoom.us/j/93661626526?pwd=b2xiSEJSTm9BRVlRSitOZXVkMVMzZz09
Zoom ID: 936 6162 6526, Password: 273789
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2021-11-16 13:50:00
2021-11-16 14:50:00
Special metrics in Hermitian Geometry
Title: Special metrics in Hermitian Geometry
Speaker: Mehdi Lejmi (CUNY)
Abstract: On an almost-Hermitian manifold, the Chern connection connection is the unique connection preserving the almost-Hermitian structure and having J-anti-invariant torsion. It had the property that its (0,1)-part corresponds to the Cauchy-Riemann operator. In this talk, I will discuss the difference between the Chern scalar curvature and the Riemannian scalar curvature induced by the Levi-Civita connection. Then I will discuss the existence of some almost-Hermitian metrics and an analogue of the Yamabe problem for the Chern scalar curvature.
https://osu.zoom.us/j/93661626526?pwd=b2xiSEJSTm9BRVlRSitOZXVkMVMzZz09
Zoom ID: 936 6162 6526, Password: 273789
Zoom
America/New_York
public
Title: Special metrics in Hermitian Geometry
Speaker: Mehdi Lejmi (CUNY)
Abstract: On an almost-Hermitian manifold, the Chern connection connection is the unique connection preserving the almost-Hermitian structure and having J-anti-invariant torsion. It had the property that its (0,1)-part corresponds to the Cauchy-Riemann operator. In this talk, I will discuss the difference between the Chern scalar curvature and the Riemannian scalar curvature induced by the Levi-Civita connection. Then I will discuss the existence of some almost-Hermitian metrics and an analogue of the Yamabe problem for the Chern scalar curvature.
https://osu.zoom.us/j/93661626526?pwd=b2xiSEJSTm9BRVlRSitOZXVkMVMzZz09
Zoom ID: 936 6162 6526, Password: 273789
