AbstractRelaxation optimal control for a class of integrodifferential equation associated with fractional power operator is investigated. By Gronwall lemma with singularity and delay the existence of mild solutions of integrodifferential equations is proved. Introducing finitely additive measure control, we convexificate original control systems and obtain corresponding relaxed control systems. Approximation results and equivalent relationship between control differential equations and integrodifferential inclusion are given. Existence of relaxed optimal control is verified and one relaxed optimal control is just an original one under generalized Cesari conditions
Abstract. This paper concerns for controllability of fractional order integro-differential inclusion...
In this paper, a necessary and sufficient condition, such as the Pontryagin’s maxi-mum principle for...
In this paper, we investigate a class of impulsive Katugampola fractional differential equations wit...
AbstractRelaxation optimal control for a class of integrodifferential equation associated with fract...
In this work,Fractional Integrodifferential Systems in Banach Spaces withnbsp Distributed Delays in ...
AbstractThis paper investigates nonlocal problems for a class of fractional integrodifferential equa...
In this paper, Neutral Functional Integrodifferential Systems in Banach Spaces with Distributed Dela...
The research is supported by the Centre of Excellence in Mathematics (CEM) of Thailand. Local and gl...
ABSTRACT. According to fractional calculus theory and Banach’s fixed point theorem, we establish the...
The present work addresses some new controllability results for a class of fractional integrodiffere...
We consider a control system described by a class of fractional semilinear evolution equations in a ...
We introduce the optimality question to the relaxation in multiple control problems described by Sob...
Sufficient conditions for boundary controllability of nonlinear fractional integrodifferential syste...
We firstly study the existence of PC-mild solutions for impulsive fractional semilinear integrodiffe...
AbstractIn this work, controllability of fractional impulsive neutral evolution integrodifferential ...
Abstract. This paper concerns for controllability of fractional order integro-differential inclusion...
In this paper, a necessary and sufficient condition, such as the Pontryagin’s maxi-mum principle for...
In this paper, we investigate a class of impulsive Katugampola fractional differential equations wit...
AbstractRelaxation optimal control for a class of integrodifferential equation associated with fract...
In this work,Fractional Integrodifferential Systems in Banach Spaces withnbsp Distributed Delays in ...
AbstractThis paper investigates nonlocal problems for a class of fractional integrodifferential equa...
In this paper, Neutral Functional Integrodifferential Systems in Banach Spaces with Distributed Dela...
The research is supported by the Centre of Excellence in Mathematics (CEM) of Thailand. Local and gl...
ABSTRACT. According to fractional calculus theory and Banach’s fixed point theorem, we establish the...
The present work addresses some new controllability results for a class of fractional integrodiffere...
We consider a control system described by a class of fractional semilinear evolution equations in a ...
We introduce the optimality question to the relaxation in multiple control problems described by Sob...
Sufficient conditions for boundary controllability of nonlinear fractional integrodifferential syste...
We firstly study the existence of PC-mild solutions for impulsive fractional semilinear integrodiffe...
AbstractIn this work, controllability of fractional impulsive neutral evolution integrodifferential ...
Abstract. This paper concerns for controllability of fractional order integro-differential inclusion...
In this paper, a necessary and sufficient condition, such as the Pontryagin’s maxi-mum principle for...
In this paper, we investigate a class of impulsive Katugampola fractional differential equations wit...