In this paper, we concentrate on a control system with a non-local condition that is governed
by a Hilfer fractional neutral stochastic evolution hemivariational inequality (HFNSEHVI). By …

In this paper, two new classes of q-starlike functions in an open unit disc are defined and
studied by using the q-fractional derivative. The class S q*˜(α), α∈(− 3, 1], q∈(0, 1) …

In this study, we establish a novel version of Hermite-Hadamard inequalities through
neoteric generalized Riemann-Liouville fractional integrals (RLFIs). For functions with the …

Using the Cădariu–Radu method derived from the Diaz–Margolis theorem, we study the
existence, uniqueness and Gauss hypergeometric stability of Ω-Hilfer fractional differential …

This paper investigates the existence and uniqueness of implicit solutions in a coupled
symmetry system of hybrid fractional order differential equations, along with hybrid integral …

The subject of this paper is the existence, uniqueness and stability of solutions for a new
sequential Van der Pol–Duffing (VdPD) jerk fractional differential oscillator with Caputo …

In this study, we present a new notion of nonlocal closed boundary conditions. Equipped
with these conditions, we discuss the existence of solutions for a mixed nonlinear differential …

Modelling some diseases with large mortality rates worldwide, such as COVID‐19 and
cancer is crucial. Fractional differential equations are being extensively used in such …

In this paper, we present a spectral method to obtain numerical solutions of Caputo–
Hadamard fractional partial differential equations. For better approximations, a modification …

In this study, a new modified group iterative scheme for solving the two-dimensional (2D)
fractional hyperbolic telegraph differential equation with Dirichlet boundary conditions is …