Events
Department of Mathematics and Statistics
Texas Tech University
| Monday Aug. 26
| | Algebra and Number Theory No Seminar
|
Abstract. We propose a monotone, and consistent numerical scheme for the approximation of the Dirichlet problem for the normalized Infinity Laplacian, which could be related to the family of so–called two–scale methods. We show that this method is convergent, and prove rates of convergence. These rates depend not only on the regularity of the solution, but also on whether or not the right hand side vanishes. Some extensions to this approach, like obstacle problems and symmetric Finsler norms are also considered. Joint work with Wenbo Li (LSEC, Chinese Academy of Sciences).
When: 4:00 pm (Lubbock's local time is GMT -5)
Where: room MATH 011 (basement)
ZOOM details:
- Choice #1: use this link
Direct Link that embeds meeting and ID and passcode.
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* Meeting ID: 979 1333 6658
* Passcode: Applied (Note the capital letter "A")
abstract 2 PM CDT (UT-5)
Zoom link available from Dr. Brent Lindquist upon request.