Results 161 to 169 of about 868 (169)
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2023 International Conference on Fractional Differentiation and Its Applications (ICFDA), 2023
The goal of this work is to prove the existence of multiple solutions of the following Kirchhoff equation with $\psi$-Hilfer fractional derivative involving p-Laplacian operator, given by $(P) \begin{cases}\left(a+\left.\left.b \int_0^T\right|_0 D_t ...
S. Horrigue+2 more
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The goal of this work is to prove the existence of multiple solutions of the following Kirchhoff equation with $\psi$-Hilfer fractional derivative involving p-Laplacian operator, given by $(P) \begin{cases}\left(a+\left.\left.b \int_0^T\right|_0 D_t ...
S. Horrigue+2 more
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The ground states for the non-cooperative autonomous systems involving the fractional Laplacian
, 2022The aim of this paper is to study the the following non-cooperative autonomous systems involving the fractional Laplacian(−∆)su + λu = g(v), in RN,(−∆)sv + λv = f(u), in RN,where s ∈ (0, 1), N > 2s, λ > 0, (−∆)s is the fractional Laplacian and f and g ...
Suhong Li+3 more
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Journal of Interdisciplinary Mathematics, 2021
The theory of Schuder fixed point and Banach contraction theorems are used to explain the behavior of solution for differential equation of fractional order Î(2, 3] b with fractional integral limit conditions given by = < < = = I = ( , ( )), 0 , (0) (0 ...
N. Abdul-Razaq+2 more
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The theory of Schuder fixed point and Banach contraction theorems are used to explain the behavior of solution for differential equation of fractional order Î(2, 3] b with fractional integral limit conditions given by = < < = = I = ( , ( )), 0 , (0) (0 ...
N. Abdul-Razaq+2 more
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On singular φ−Laplacian BVPs of nonlinear fractional differential equation
Studia Universitatis Babeş-Bolyai. MathematicaThis paper investigates the existence of multiple positive solutions for a class of φ−Laplacian boundary value problem with a nonlinear fractional differential equation and fractional boundary conditions.
Bahia Temar, O. Saifi, S. Djebali
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Studia Universitatis Babeş-Bolyai. Mathematica
. In this article, we discuss the existence of extremal solutions for a class of nonlinear sequential δ–Caputo fractional differential equations involving nonlinear boundary conditions. Our results are founded on advanced functional analysis methods.
Z. Baitiche+3 more
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. In this article, we discuss the existence of extremal solutions for a class of nonlinear sequential δ–Caputo fractional differential equations involving nonlinear boundary conditions. Our results are founded on advanced functional analysis methods.
Z. Baitiche+3 more
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Simpson Type Estimations for Convex Functions via Quantum Calculus
Annals of Mathematics and PhysicsWe first establish a new identity including quantum integrals and quantum numbers via q -differentiable functions. After that, with the help of this equality, a Simpson-type inequality for functions whose quantum derivatives in modulus are convex is ...
Erden Samet+2 more
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On the nonlinear sequential ψ-Hilfer fractional differential equations
, 2020In this paper, we discuss the existence and uniqueness of solutions for a class of nonlinear sequential ψ-Hilfer fractional differential equations. This investigation is carried out by means of Schaefer’s fixed point theorem and modified version of ...
M. Abbas
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Existence, regularity and representation of solutions of time fractional diffusion equations
Advances in Differential Equations, 2016Using regularized resolvent families, we investigate the solvability of the fractional order inhomogeneous Cauchy problem Dt u(t) = Au(t) + f(t), t > 0, 0 < α ≤ 1, where Dt is the Caputo fractional derivative of order α, A a closed linear operator on ...
V. Keyantuo, C. Lizama, M. Warma
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