A note on the approximate controllability of Sobolev type fractional stochastic integro-differential delay inclusions with order 1
Published 2021 View Full Article
- Home
- Publications
- Publication Search
- Publication Details
Title
A note on the approximate controllability of Sobolev type fractional stochastic integro-differential delay inclusions with order 1
Authors
Keywords
Fractional evolution system, Sobolev-type system, Approximate controllability, Stochastic equations, Mild solution, Infinite delay
Journal
MATHEMATICS AND COMPUTERS IN SIMULATION
Volume 190, Issue -, Pages 1003-1026
Publisher
Elsevier BV
Online
2021-07-06
DOI
10.1016/j.matcom.2021.06.026
References
Ask authors/readers for more resources
Related references
Note: Only part of the references are listed.- A new exploration on existence of Sobolev‐type Hilfer fractional neutral integro‐differential equations with infinite delay
- (2020) V. Vijayakumar et al. NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS
- A discussion on the approximate controllability of Hilfer fractional neutral stochastic integro-differential systems
- (2020) C. Dineshkumar et al. CHAOS SOLITONS & FRACTALS
- Approximate controllability and existence of mild solutions for Riemann-Liouville fractional stochastic evolution equations with nonlocal conditions of order 1 < α < 2
- (2019) Linxin Shu et al. Fractional Calculus and Applied Analysis
- Approximate controllability of semilinear fractional differential systems of order 1 < q < 2 via resolvent operators
- (2017) Tingting Lian et al. Filomat
- Approximate Controllability Results for Fractional Semilinear Integro-Differential Inclusions in Hilbert Spaces
- (2016) N. I. Mahmudov et al. Results in Mathematics
- Approximate controllability of fractional stochastic differential inclusions with nonlocal conditions
- (2015) R. Sakthivel et al. APPLICABLE ANALYSIS
- Approximate controllability of fractional stochastic integro-differential equations with infinite delay of order 1 < α < 2
- (2015) C. Rajivganthi et al. IMA JOURNAL OF MATHEMATICAL CONTROL AND INFORMATION
- Existence of Solutions and Approximate Controllability of Fractional Nonlocal Neutral Impulsive Stochastic Differential Equations of Order 1 < q < 2 with Infinite Delay and Poisson Jumps
- (2015) P. Muthukumar et al. JOURNAL OF DYNAMICAL AND CONTROL SYSTEMS
- Approximate controllability of partial fractional neutral stochastic functional integro-differential inclusions with state-dependent delay
- (2014) Zuomao Yan et al. Collectanea Mathematica
- UPPER AND LOWER SOLUTION METHOD FOR FRACTIONAL EVOLUTION EQUATIONS WITH ORDER 1 < α < 2
- (2014) Xiao-Bao Shu et al. JOURNAL OF THE KOREAN MATHEMATICAL SOCIETY
- Approximate Controllability of Impulsive Fractional Integro-Differential Systems with Nonlocal Conditions in Hilbert Space
- (2013) P. Balasubramaniam et al. NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION
- The existence and uniqueness of mild solutions for fractional differential equations with nonlocal conditions of order 1<α<2
- (2012) Xiao-Bao Shu et al. COMPUTERS & MATHEMATICS WITH APPLICATIONS
- On fractional integro-differential inclusions with state-dependent delay in Banach spaces
- (2011) Mouffak Benchohra et al. APPLICABLE ANALYSIS
- Controllability of fractional evolution nonlocal impulsive quasilinear delay integro-differential systems
- (2011) Amar Debbouche et al. COMPUTERS & MATHEMATICS WITH APPLICATIONS
- On the approximate controllability of semilinear fractional differential systems
- (2011) R. Sakthivel et al. COMPUTERS & MATHEMATICS WITH APPLICATIONS
- Existence and controllability results for fractional semilinear differential inclusions
- (2011) JinRong Wang et al. NONLINEAR ANALYSIS-REAL WORLD APPLICATIONS
- Existence of mild solutions for fractional neutral evolution equations
- (2009) Yong Zhou et al. COMPUTERS & MATHEMATICS WITH APPLICATIONS
Find the ideal target journal for your manuscript
Explore over 38,000 international journals covering a vast array of academic fields.
SearchBecome a Peeref-certified reviewer
The Peeref Institute provides free reviewer training that teaches the core competencies of the academic peer review process.
Get Started