In this article, we consider a fractal-fractional tobacco mathematical model with generalized kernels of Mittag-Leffler functions for qualitative and numerical studies. From qualitative point of view, our study includes; ...

The objective of this paper is to study the existence of extremal solutions for nonlinear boundary value problems of fractional differential equations involving the psi-Caputo derivative CDa+sigma;psi rho(t)=V(t,rho(t)) ...

This manuscript investigates an extended boundary value problem for a fractional pantograph differential equation with instantaneous impulses under the Caputo proportional fractional derivative with respect to another ...

The present article is an attempt to investigate the robust non-fragile Mittag-Leffler synchronization of fractional order non-linear complex dynamical networks with uncertain parameters and mixed delays. First, we develop ...

In this paper, we propose the conditions on which a class of boundary value problems, presented by fractional q-differential equations, is well-posed. First, under the suitable conditions, we will prove the existence and ...

This article interrogates the issue of global asymptotic stability and synchronization analysis of uncertain multi-agent systems (MASs) with multiple time-varying delays (discrete and distributed) and impulsive perturbations. ...

In this paper, we introduce a new structure of the generalized multi-point thermostat control model motivated by its standard model. By presenting integral solution of this boundary problem, the existence property along ...

In this paper, we consider a new coupled system of fractional boundary value problems based on the thermostat control model. With the help of fixed point theory, we investigate the existence criterion of the solution to ...

Our main purpose in this paper is to prove the existence of solutions for the fractional strongly singular thermostat model under some generalized boundary conditions. In this way, we use some recent nonlinear fixed-point ...

In this paper, we prove that the self-improving property of the weighted Gehring class G(lambda)(p). with a weight lambda holds in the non-homogeneous spaces. The results give sharp bounds of exponents and will be used to ...