Discrete approximations, relaxation, and optimization of one-sided Lipschitzian differential inclusions in Hilbert spaces
By Tzanko Donchev, Elza M. Farkhi, Boris S. Mordukhovich. 2007
58 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Geometry and Topology, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/9603be85d837232e3a9102a15f0260fd86d24ef4
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- Boris S. Mordukhovich
- Jirí Vladimír Outrata
- René Henrion
- Lukáš Adam
- Nguyen D. Hoang
- Giovanni Colombo
- Alexander Y. Kruger
- Stephan Dempe
In Geometry and Topology
In Numerical Analysis
- Boris S. Mordukhovich
- René Henrion
- Jirí Vladimír Outrata
- Stephan Dempe
- Alexander Y. Kruger
- Tan H. Cao
Citations in the corpus
- On optimal control of a sweeping process coupled with an ordinary differential equation (2014, background): “Indeed, when dealing with a differential inclusion, the right–hand side is usually required to be Lipschitz continuous, such as in [8] or [28] or this requirement is somehow relaxed, such as the one–sided Lipschitzian property from [13].”
- OPTIMAL CONTROL OF THE SWEEPING PROCESS (2012, background): “To the best of our knowledge, the strong approximation type obtained for general differential inclusions (see [5, 11, 13] and the references therein) cannot be applied to the sweeping system under consideration since the Lipschitz continuity assumption of [11, 13] and the “modified one-sided Lipschi”