Thursday, July 11, 2024 - 15:15 in H8 + Zoom
Nonlinear Dirichlet Forms
A talk in the Bielefeld Stochastic Afternoon series by
Giovanni Brigati
Abstract: |
Starting from a paper by Cipriani and Grillo, we study an extension to
the nonlinear case of the classical Dirichlet forms.
Equivalent characterisations of those are given, in the spirit of the
analysis by Ma and Röckner for bilinear forms.
Then, Lipschitz contraction properties of nonlinear Dirichlet forms are
derived.
Finally, the analysis is specialised to the 2-homogeneous case, which
shows some properties reminiscent of bilinear Dirichlet forms and
differential calculus.
Within the CRC this talk is associated to the project(s): A5 |
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