[Turkmath:5180] Riemann Surfaces in Einstein-Hermitian Spaces - Differential Geometry Seminar - 8/10, 15:00

[Mustafa Kalafat]

Dear Geometry Fans,


Below is the advertisement for today's talk in
our Geometry seminar.

stay healthy, best wishes !

m. kalafat



------------------------------------------------------------------------------------------------

Title: Riemann Surfaces in Einstein-Hermitian Spaces

Speaker: Mustafa Kalafat


Abstract: In this seminar we will give an introduction to some
topics in minimal submanifold theory.
In particular minimal embeddings of spheres into higher dimensional
spheres especially as holomorphic curves.
We also plan to give "An application of the Riemann-Roch formula to
the minimal surfaces."
if time permits. So this will illustrate a nice interplay between the
metric and holomorphic structure.

We will be using the following resources.

References:

1. N. Ejiri - The Index of Minimal Immersions of S^2 into S^{2n}.
Mathematische Zeitschrift. 184,127-132 (1983).

2. Kühnel, Wolfgang - Differential geometry.
Curves—surfaces—manifolds. Third edition.
Translated from the 2013 German edition. American Mathematical Society. 2015.

3. J. Madnick - The Second Variation of Null-Torsion Holomorphic
Curves in the 6-Sphere.
ArXiv:2101.09580 (Jan 2021) 35 pages.

4. J. Madnick - Free-Boundary Problems for Holomorphic Curves in the 6-Sphere.
Arxiv:2105.10562 (May 2021). 17 pages.

5. S. Montiel and F. Urbano - Second Variation of Superminimal
Surfaces into Self-Dual Einstein 4-Manifolds. Trans. AMS. (1997).

----------------------------------------------------------------------------------

Time:  October 8, 15:00

Seminar website: http://kalafat.droppages.com/seminars/gt21.html

Zoom link:

https://boun-edu-tr.zoom.us/j/99710229552?pwd=Ti9HRFRTdVN6QXNUd3BESUhvNlVDQT09

  Meeting ID: 997 1022 9552
  Passcode: geometri



  |Mustafa Kalafat ---------------------------------
  |   Associate Professor of Mathematics    |
  |    Web : http://kalafat.droppages.com/   |
  -----------------------------------------------------|