Approximate Controllability of Fractional Neutral Stochastic Functional Integro-Differential Inclusions with Infinite Delay

By Toufik Guendouzi, Lamia Bousmaha. Qualitative Theory of Dynamical Systems, 2014

59 citations recorded by the source corpus.

Subfields: Applied Mathematics, Control and Systems Engineering, Modeling and Simulation

View Paper: https://www.semanticscholar.org/paper/dec9c53a400233b68a4e4025383ceaf3c9504705

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. Chokkalingam Ravichandran
3. Rathinasamy Sakthivel
4. Rangasamy Murugesu
5. Nazim Idrisoglu Mahmudov
6. Malik Muslim
7. Avadhesh Kumar
8. R. Udhayakumar

In Control and Systems Engineering

1. V. Vijayakumar
2. Rathinasamy Sakthivel
3. Rangasamy Murugesu
4. Chokkalingam Ravichandran
5. Nazim Idrisoglu Mahmudov
6. Malik Muslim
7. Avadhesh Kumar
8. Jerzy Klamka

In Modeling and Simulation

1. V. Vijayakumar
2. Chokkalingam Ravichandran
3. Rangasamy Murugesu
4. Nazim Idrisoglu Mahmudov
5. Malik Muslim
6. Rathinasamy Sakthivel
7. Avadhesh Kumar
8. R. Udhayakumar

Citations in the corpus

• Controllability results for fractional order neutral functional differential inclusions with infinite delay (2017, unknown): “Now we define the abstract phase space B h , which has been used in [56, 41, 25].”
• Approximate Controllability of Second-Order Evolution Differential Inclusions in Hilbert Spaces (2015, methodology): “In [20], Guendouzi investigated the approximate controllability for a class of fractional neutral stochastic functional integro-differential inclusions using Bohnenblust–Karlin’s fixed point theorem.”
• Exact and trajectory controllability of second‐order evolution systems with impulses and deviated arguments (2018, background): “We consider the following second‐order nonlocal differential problem with deviated argument in a Banach space X: x′′ðtÞ 1⁄4 AðtÞxðtÞ þ BuðtÞ þ f ðt; xðaðtÞÞ; x1⁄2hðxðtÞ; tÞ Þ; t∈ J′ 1⁄4 1⁄20;T ; t≠ tk; xð0Þ 1⁄4 x0 þ pðxÞ; x′ð0Þ 1⁄4 y0 þ qðxÞ; aðtÞ≤ t ∀ t∈ J′; ΔxðtkÞ 1⁄4 I(1)kðxðtkÞÞ; Δx′ðtkÞ 1⁄4 I(2”
• Approximate Controllability Results for Fractional Semilinear Integro-Differential Inclusions in Hilbert Spaces (2015, background): “In [22], Guendouzi investigated the approximate controllability for a class of fractional neutral stochastic functional integro-differential inclusions Bohnenblust-Karlin’s fixed point theorem.”