In this paper, the stability for a class fractional-order inertial neural networks with time-delay
are investigated. Moreover, some sufficient conditions for the Mittag-Leffler stability and the …

This paper deals with the existence of solutions for the Riemann-Liouville fractional order
boundary value problem with infinite-point boundary conditions posed on half-line via the …

We study the following infinite systems of fractional boundary value problem: c D qv (τ)= f (t,
v 1 (τ), v 2 (τ),…), q∈(n-1, n], n≥ 2 τ∈[0, T], v (0)= 0, v′(0)= 0,…, v (n-2)(0)= 0, v (T)=∑ ς= 1 …

We study the solvability of following infinite systems of fractional boundary value problem
{cDρui (t)= fi (t, ui (t))), ρ∈(n− 1, n), 0< t<+∞, ui (0)= 0, uq i (0)= 0, cDρ− 1ui (∞)= Σm− 2, j= 1 …

We study the following fractional boundary value problem: D α υ (t)+ f (t, υ (t))= 0, α∈(1, 2],
0< t<+∞, υ (0)= 0, D α-1 υ (∞)= λ∫ 0 τ υ (t) dt. The goal of this paper is to bring forward a …

First, we introduce the concept of triple sequence space c 3 (▵) and we define a Hausdorff
measure of noncompactness (MNC) on this space. Furthermore, by using this MNC we study …

First, we define a new class of fractional differential equations of order n--1 &lt; ϑ≤ n,(n≥ 2).
Also, we define a new Banach double sequence space m² (Δ< sub> v< sup> u, ø, p) and a …

This paper studies the existence of solutions for a nonlinear Liouville–Caputo integro-
differential system with initial conditions in a Banach space. The results derived are new and …

In the present work, we characterize relatively compact subsets of thespace of regulated
functions defined on Davison spaces. Then, we introduce a measureof noncompactness on …

First, we define a new class of fractional differential equations of order n− 1< ϑ≤ n,(n≥ 2).
Also, we define a new Banach double sequence space m2 (∆ uv, φ, p) and a Hausdorff MNC …