Di erential Inclusions in a Banach Space

By A. Tolstonogov. 2010

322 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Existence and controllability results for nondensely defined impulsive semilinear functional differential inclusions (2009, background): “For more details on multivalued maps can be found in the books of Deimling [26], Górniewicz [32], Hu and Papageorgiou [38] and Tolstonogov [54].”
Impulsive differential equations and inclusions (2006, methodology): “For more details on multivalued maps, we refer to the books of Deimling [125], Górniewicz [156], Hu and Papageorgiou [170], and Tolstonogov [225].”
Discrete approximations, relaxation, and optimization of one-sided Lipschitzian differential inclusions in Hilbert spaces (2007, background): “This problem denoted as ( P) has been well recognized as a basic model in dynamic optimization that covers both conventional and nonconventional problems of the (one-dimensional in time) calculus of variations and constrained optimal control for open-loop and closed-loop systems; see [2, 17, 20] for”
Approximation and optimization of discrete and differential inclusions described by inequality constraints (2011, unknown): “Note that for different problems described by ordinary and partial differential inclusions, the reader can consult Aubin and Cellina [1], Clarke [2], Demyanov and Vasilev [3], Mordukhovich [15,16], Tolstonogov [19], Rockefellar [18], Vinter and Zheng [20], Yakovleva [21] and the bibliography therein”