This paper is devoted to studying the ϱ-Hilfer fractional snap dynamic system under the ϱ-
Riemann–Liouville fractional integral conditions on unbounded domains [a,∞), a≥ 0, for the …

This manuscript aims to study the effectiveness of two different levels of fractional orders in
the frame of Caputo-Hadamard (CH)-derivatives on a special type class of delay problem …

In this article, we investigate the iterative properties of positive solutions for a tempered
fractional equation under the case where the boundary conditions and nonlinearity all …

In this paper, we investigate a multi-order $\varrho $-Hilfer fractional pantograph implicit
differential equation on unbounded domains $(a,\infty), a\geq 0$. The existence and …

In this paper, new generalized weighted fractional derivatives with respect to another
function are derived in the sense of Caputo and Riemann–Liouville involving a new …

This paper is concerned for the first time an explicit iteration of an unbounded solution for a
turbulent flow model involving ψ-Riemann–Liouville fractional derivatives with the p …

We aim to investigate an integro-differential inclusion using a novel computational approach
in this research. The use of quantum calculus, and consequently the creation of discrete …

This article aims to establish sufficient conditions for qualitative properties of the solutions for
a new class of a pantograph implicit system in the framework of Atangana-Baleanu-Caputo …

This article combines\(k, Θ\)-Hilfer fractional calculus with glucose molecular graph, defines
fractional differential and inclusion systems on each edge of a glucose molecular graph by …

The present work investigates Bloch equations arising in magnetic resonance with Caputo
and Caputo Fabrizio derivatives. Banach's fixed point approach is used to construct the …