This paper considers the stability of a fractional differential equation with multi-point
boundary conditions and non-instantaneous integral impulse. Some sufficient conditions for …

The Langevin system is an important mathematical model to describe Brownian motion. The
research shows that fractional differential equations have more advantages in …

The Langevin equation is a very important mathematical model in describing the random
motion of particles. The fractional Langevin equation is a powerful tool in complex …

Fractional Langevin system has great advantages in describing the random motion of
Brownian particles in complex viscous fluid. This manuscript deals with a delayed nonlinear …

The fractional Langevin equation is a very effective mathematical model for depicting the
random motion of particles in complex viscous elastic liquids. This manuscript is mainly …

The fractional Langevin equation has more advantages than its classical equation in
representing the random motion of Brownian particles in complex viscoelastic fluid. The …

In this paper, we prove the existence and uniqueness of solutions for the nonlocal boundary
value problem (BVP) using Caputo fractional derivative (CFD). We derive Green's function …

In this paper, we mainly consider the existence and Hyers-Ulam stability of solutions for a
class of fractional differential equations involving time-varying delays and non …

In this paper, we consider the fractional order iterative two-point boundary value problem^
CD^\upsigma _ 0^+ ϖ (t) &= f (t, ϖ (t), ϖ^ 2 (t)),~ t ∈ 0, 1,\ϖ (0) &= A,\, ϖ (1)= B, CD 0+ σ ϖ …

There is a key issue in the field of stability analysis for fractional-order neural networks
(FONNs) concerning whether the exact solution of the FONNs exists under the condition that …