Controllability of impulsive functional differential systems with infinite delay in Banach spaces

By Yong-Kui Chang. 2007

176 citations recorded by the source corpus.

Subfields: Applied Mathematics, Computational Theory and Mathematics, Control and Systems Engineering

View Paper: https://www.semanticscholar.org/paper/1a9fc350eb492d91c1ddbc82bb3da45a9680fb07

How researchers see this paper

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

In Applied Mathematics

1. V. Vijayakumar
2. Kottakkaran Sooppy Nisar
3. Chokkalingam Ravichandran
4. Rathinasamy Sakthivel
5. Rangasamy Murugesu
6. Nazim Idrisoglu Mahmudov
7. S. K. Panda
8. J. J. Nieto

In Computational Theory and Mathematics

1. Rathinasamy Sakthivel
2. J. J. Nieto
3. V. Vijayakumar
4. Rangasamy Murugesu
5. S. K. Panda
6. Subramaniam Selvi
7. M. Mallika Arjunan
8. Nazim Idrisoglu Mahmudov

In Control and Systems Engineering

1. V. Vijayakumar
2. Kottakkaran Sooppy Nisar
3. Rathinasamy Sakthivel
4. J. J. Nieto
5. Nazim Idrisoglu Mahmudov
6. Rangasamy Murugesu
7. Chokkalingam Ravichandran
8. S. K. Panda

Citations in the corpus

• Controllability results for impulsive differential systems with finite delay (2012, methodology): “Preliminaries At first, we define the abstract phase space as given in [5].”
• Controllability for a class of second-order evolution differential inclusions without compactness (2019, background): “Recently, several works reported the existence results for impulsive functional differential systems of first-order and second-order, see [1,2,4,5,7,8,14,17,21,42,43].”
• Controllability results for fractional order neutral functional differential inclusions with infinite delay (2017, unknown): “Recently, Chang [19] proved the controllability of semilinear mixed Volterra-Fredholm type integro-differential inclusions in Banach spaces by using Bohnenblust-Karlin’s fixed point theorem.”
• APPROXIMATE CONTROLLABILITY OF NONLINEAR DETERMINISTIC AND STOCHASTIC SYSTEMS WITH UNBOUNDED DELAY (2010, background): “Several authors [3, 4, 5, 6, 8, 9, 14, 15] have studied the concept of exact controllability for systems represented by nonlinear evolutions equations, in which the authors have effectively used fixed point technique.”
• Results on controllability of non-densely characterized neutral fractional delay differential system (2021, background): “Controllability permits one to drive the system to an arbitrary final state with the set of permissible controls [3, 5, 8, 12, 14, 18, 23, 25, 27, 30, 31, 32, 37].”
• Results on approximate controllability results for second‐order Sobolev‐type impulsive neutral differential evolution inclusions with infinite delay (2020, background): “In view of [4, 14], we define the abstract phase space g.”