Condensing Multivalued Maps and Semilinear Differential Inclusions in Banach Spaces
By M. Kamenskiĭ, Valeri Obukhovskii, P. Zecca. 2011
650 citations recorded by the source corpus.
Subfields: Applied Mathematics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/e27bc8b9d409b96171730d05914c099e5fee399e
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In Applied Mathematics
- V. Vijayakumar
- Jinrong Wang
- Yong Zhou
- Michal Feckan
- R. Udhayakumar
- Donal O'Regan
- Bashir Ahmad
- Mouffak Benchohra
In Control and Systems Engineering
- V. Vijayakumar
- R. Udhayakumar
- Yong Zhou
- Jinrong Wang
- Michal Feckan
- Rangasamy Murugesu
- Bashir Ahmad
- Yongchun Liang
Citations in the corpus
- Partial differential hemivariational inequalities (2018, background): “We discuss a few facts related to the notion of measure of noncompactness (see [14]).”
- Controllability of Sobolev type fractional evolution systems (2014, background): “It is well known that Hausdorff MNC χ enjoys the above properties (i)-(iii) and other properties (see [37, 38]).”
- Controllability results for impulsive differential systems with finite delay (2012, background): “We will denote by the following MNC in defined by (see[10]), (3.”
- Topological structure of the solution set for fractional non-instantaneous impulsive evolution inclusions (2018, background): “[16] (Kakutani–Glicksberg–Fan theorem) Let W be a nonempty compact and convex subset of a locally convex topological vector space.”
- Nonlocal Fractional Evolution Inclusions of Order α ∈ (1,2) (2019, background): “For more details on the MNC, we refer to [24,25].”
- Locally covering maps in metric spaces and coincidence points (2009, neutral): “, [7], [10]).”
- Decay solutions for a class of fractional differential variational inequalities (2015, background): “As mentioned in [18], this condition is satisfied if h is a Lipschitz function.”
- Impulsive mild solutions for semilinear differential inclusions with nonlocal conditions in Banach spaces (2012, methodology): “2 of [17] obtained by using Theorem 2 of [18].”
- Controllability of Second-Order Impulsive Nonlocal Cauchy Problem Via Measure of Noncompactness (2016, background): “It was proved in [22] that Ψ is well defined ( i.”