By using a new derivative with fractional order, referred to conformable derivative, an
alternative representation of the diffusion equation is proposed to improve the modeling of …

The conformable derivative is used to develop the Swartzendruber model for description of
non-Darcian flow in porous media. The proposed conformable Swartzendruber models are …

We have given the inverse nodal problem for the fractional Sturm–Liouville (S–L) problem
and the stability for this problem. First of all, we have shown asymptotic forms for nodal …

In this study authors introduce the conformable double Laplace transform which can be used
to solve fractional partial differential equations that represents many physical and …

This article concerns the global exponential quasi-synchronization issue of conformable
fractional-order complex dynamical networks (FCDNs) by periodically intermittent pinning …

In this work, we studied the dynamics of a chaotic neural network using the fractional-
conformable operator and non-integer order derivatives. We first systematically show the …

In this paper, we have developed the spectral theory for a conformable fractional Sturm-
Liouville problem L α (q (x), h, H) with boundary conditions which include conformable …

This paper focuses on the globally asymptotic synchronization (GAS) for delayed drive-
response (DR) conformable fractional-order neural networks (CFONNS). Two differential …

A formulation and an analytical solution technique of fractional optimal control problem
(FOCP) is presented in this paper. The performance index (PI) considered is a conformable …

In this paper, the general conformable fractional derivative is used in the classical diffusion
equations, and the corresponding maximum principle is obtained. By the maximum …