Approximate controllability of hybrid hilfer fractional differential inclusions with non-instantaneous impulses
A Boudjerida, D Seba - Chaos, Solitons & Fractals, 2021 - Elsevier
This paper deals with the approximate controllability of a class of non-instantaneous
impulsive hybrid systems for fractional differential inclusions under Hilfer derivative of order …
impulsive hybrid systems for fractional differential inclusions under Hilfer derivative of order …
Approximate controllability for a class of stochastic impulsive evolution system with infinite delay involving the fractional substantial derivative
W Chen, Y Liu, D Zhao - Chaos, Solitons & Fractals, 2024 - Elsevier
This paper is concerned with a class of stochastic impulsive evolution system with the
fractional substantial derivative of the order α∈(1, 2). We introduce the fractional substantial …
fractional substantial derivative of the order α∈(1, 2). We introduce the fractional substantial …
[HTML][HTML] New finite-time stability result for a class of Itô-Doob stochastic fractional order systems
In this article, we study the Finite-Time Stability (FTS) of Linear Stochastic Fractional
Differential Equations of Itô-Doob Type with Delay (LSFDEIDTwD) for a derivative order …
Differential Equations of Itô-Doob Type with Delay (LSFDEIDTwD) for a derivative order …
[HTML][HTML] Impulsive second order control differential equations: Existence and approximate controllability
The primary focus of this manuscript is on the approximate controllability of second-order
semilinear control systems with impulses. There have been two sets of necessary …
semilinear control systems with impulses. There have been two sets of necessary …
[HTML][HTML] A New Approach to Hyers-Ulam Stability of -Variable Quadratic Functional Equations
V Govindan, P Hammachukiattikul… - Journal of Function …, 2021 - hindawi.com
In this paper, we investigate the general solution of a new quadratic functional equation of
the form∑ 1≤ i< j< k≤ r ϕ li+ lj+ lk= r− 2∑ i= 1, i≠ jr ϕ li+ lj+− r 2+ 3 r− 2/2∑ i= 1 r ϕ li. We …
the form∑ 1≤ i< j< k≤ r ϕ li+ lj+ lk= r− 2∑ i= 1, i≠ jr ϕ li+ lj+− r 2+ 3 r− 2/2∑ i= 1 r ϕ li. We …
Approximate controllability for Hilfer fractional stochastic differential systems of order 1< μ< 2
J Pradeesh, V Vijayakumar - Journal of Control and Decision, 2024 - Taylor & Francis
In this paper, we analyse the approximate controllability of Hilfer fractional stochastic
differential systems of order 1< μ< 2 in Hilbert spaces. The primary findings are carried out …
differential systems of order 1< μ< 2 in Hilbert spaces. The primary findings are carried out …
[PDF][PDF] Discussion on boundary controllability of nonlocal fractional neutral integrodifferential evolution systems
In the present work, we have established sufficient conditions for boundary controllability of
nonlocal fractional neutral integrodifferential evolution systems with time-varying delays in …
nonlocal fractional neutral integrodifferential evolution systems with time-varying delays in …
Approximate controllability and optimal control in fractional differential equations with multiple delay controls, fractional Brownian motion with Hurst parameter in 0< H< …
In this study, we primarily employ the principle of contraction mapping to establish the
approximate controllability and existence of optimal control for a multi-delay stochastic …
approximate controllability and existence of optimal control for a multi-delay stochastic …
Controllability of nonlinear fractional evolution systems in Banach spaces: A survey
Z Daliang, L Yansheng - Electronic Research Archive, 2021 - aimsciences.org
This paper presents a survey for some recent research on the controllability of nonlinear
fractional evolution systems (FESs) in Banach spaces. The prime focus is exact …
fractional evolution systems (FESs) in Banach spaces. The prime focus is exact …
Approximate controllability for mixed type non-autonomous fractional differential equations
B Zhu, B Han - Qualitative theory of dynamical systems, 2022 - Springer
In this paper, we discuss the approximate controllability for mixed type non-autonomous
fractional differential equations. By using the Schauder fixed point theorem and two …
fractional differential equations. By using the Schauder fixed point theorem and two …