VADOR Events Calendar

Our team is constantly involved in research projects, frequently involving collaboration with international scientists and institutions. Research is carried out in a number of languages, however we present mostly in English.

We frequently host one off lectures on topics relating to variational analysis, dynamics and operations research.  In term-time, we host different speakers at our weekly AKOR seminar.  Seminars take place most Thursdays at 3pm in Sem. R. DB gelb 04.  Once a month, the AKOR seminar will be replaced by the Vienna Seminar on Optimization, opens an external URL in a new window - a joint venture with Radu Bot and Yurii Malitskyi of the University of Vienna

We organise the Viennese Conference on Optimal Control and Dynamic Games, typically every three years.  The next iteration - VC2025 - will take place in July 2025.  For further details on this conference, and its forerunners, please visit the VC2025, opens an external URL in a new window website.

Topics and speakers for all forthcoming events will be posted below.

10. October 2024, 15:00 until 17:00

AKOR Seminar: Nonlinear Dirchelet Forms

Seminar

Giovanni Brigati (ISTA, Vienna, Austria)

 

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.

Calendar entry

Event location

Sem. R. DB gelb 04
1040 Wien

 

Organiser

VADOR
vador@tuwien.ac.at

 

Public

No

 

Entrance fee

No

 

Registration required

No

AKOR Seminar: Nonlinear Dirchelet Forms

Giovanni Brigati (ISTA, Vienna, Austria)

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.