[ΒΙΒΛΙΟ][B] Hadamard-type fractional differential equations, inclusions and inequalities
The recent studies on fractional differential equations indicate that a variety of interesting
and important results concerning existence and uniqueness of solutions, stability properties …
and important results concerning existence and uniqueness of solutions, stability properties …
[HTML][HTML] Nonlocal Hadamard fractional boundary value problem with Hadamard integral and discrete boundary conditions on a half-line
G Wang, K Pei, RP Agarwal, L Zhang… - Journal of computational …, 2018 - Elsevier
This article investigates a new class of boundary value problems of one-dimensional lower-
order nonlinear Hadamard fractional differential equations and nonlocal multi-point discrete …
order nonlinear Hadamard fractional differential equations and nonlocal multi-point discrete …
Successive iterations and positive extremal solutions for a Hadamard type fractional integro-differential equations on infinite domain
K Pei, G Wang, Y Sun - Applied Mathematics and Computation, 2017 - Elsevier
A Hadamard type fractional integro-differential equation on infinite intervals is considered.
By using monotone iterative technique, we not only get the existence of positive solutions …
By using monotone iterative technique, we not only get the existence of positive solutions …
Analysis of coupled systems of implicit impulsive fractional differential equations involving Hadamard derivatives
We present some results on the existence, uniqueness and Hyers–Ulam stability to the
solution of an implicit coupled system of impulsive fractional differential equations having …
solution of an implicit coupled system of impulsive fractional differential equations having …
Ulam–Hyers stability for an impulsive Caputo–Hadamard fractional neutral stochastic differential equations with infinite delay
M Rhaima - Mathematics and Computers in Simulation, 2023 - Elsevier
This paper addresses existence and Ulam–Hyers stability (UHS) problems for an impulsive
Caputo–Hadamard fractional neutral functional stochastic differential equation with infinite …
Caputo–Hadamard fractional neutral functional stochastic differential equation with infinite …
A uniqueness method to a new Hadamard fractional differential system with four-point boundary conditions
C Zhai, W Wang, H Li - Journal of Inequalities and Applications, 2018 - Springer
In this article, we discuss a new Hadamard fractional differential system with four-point
boundary conditions D α H u (t)+ f (t, v (t))= lf, t∈(1, e), D β H v (t)+ g (t, u (t))= lg, t∈(1, e), u …
boundary conditions D α H u (t)+ f (t, v (t))= lf, t∈(1, e), D β H v (t)+ g (t, u (t))= lg, t∈(1, e), u …
Existence of solutions for nonlocal boundary value problem of Hadamard fractional differential equations
We investigate the existence and uniqueness of solutions for Hadamard fractional
differential equations with non-local integral boundary conditions, by using the Leray …
differential equations with non-local integral boundary conditions, by using the Leray …
On the lack of equivalence between differential and integral forms of the Caputo-type fractional problems
In this pages, we discuss the problem of equivalence between fractional differential and
integral problems. Although the said problem was studied for ordinary derivatives, it makes …
integral problems. Although the said problem was studied for ordinary derivatives, it makes …
On a system of Hadamard fractional differential equations with nonlocal boundary conditions on an infinite interval
Our research focuses on investigating the existence of positive solutions for a system of
nonlinear Hadamard fractional differential equations. These equations are defined on an …
nonlinear Hadamard fractional differential equations. These equations are defined on an …
Existence, uniqueness, and multiplicity results on positive solutions for a class of Hadamard‐type fractional boundary value problem on an infinite interval
W Zhang, W Liu - Mathematical Methods in the Applied …, 2020 - Wiley Online Library
This paper focuses on a class of Hadamard‐type fractional differential equation with
nonlocal boundary conditions on an infinite interval. New existence, uniqueness, and …
nonlocal boundary conditions on an infinite interval. New existence, uniqueness, and …