Science & Technology

The evolution of convex surfaces by powers of the Gauss curvature is a fully nonlinear parabolic equation. In particular, its translating solitons are complete convex graphs of solutions to a Monge-Ampere type equation. Hence, the classification of translators is a Liouville type theory for a Monge- Ampere type equation. In this talk, we address the existence and classification of translating surfaces by sub-affine-critical powers of the Gauss curvature.

1 Apr 2022
9am - 10am
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Where
https://hkust.zoom.us/j/99273149445 (Passcode: 309990)
Speakers/Performers
Prof. Kyeongsu CHOI
Korea Institute for Advanced Study
Organizer(S)
Department of Mathematics
Contact/Enquiries
Payment Details
Audience
Alumni, Faculty and staff, PG students, UG students
Language(s)
English
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