SEMINAR: Mathematics and Statistics colloquium
|Mathematics and Statistics colloquium : From the fractional Laplacian to the nonlocal minimal surfaces
The fractional Laplacian is a nonlocal operator naturally arising in several branches of pure and applied mathematics. It presents intriguing features and possesses a great flexibility to a number of applications in physics, biology, numerics and finance.
After briefly discussing the basics of this operator and some concrete applications, we will consider in some detail the case of nonlocal minimal surfaces.
In particular, the regularity of these objects seems to be a rather challenging topic. Nonlocal minimal surfaces also exhibit stickiness phenomena that are special for the nonlocal setting and have no classical counterpart.
Professor Enrico Valdinoci
Blakers Lecture Theatre
Thu, 30 Aug 2018 16:00
Thu, 30 Aug 2018 17:00
Ayham Zaitouny <[email protected]>
Fri, 11 Oct 2019 14:32
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