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OpenAlex Citation Counts

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OpenAlex is a bibliographic catalogue of scientific papers, authors and institutions accessible in open access mode, named after the Library of Alexandria. It's citation coverage is excellent and I hope you will find utility in this listing of citing articles!

If you click the article title, you'll navigate to the article, as listed in CrossRef. If you click the Open Access links, you'll navigate to the "best Open Access location". Clicking the citation count will open this listing for that article. Lastly at the bottom of the page, you'll find basic pagination options.

Requested Article:

Numerical Solutions of Variable-Coefficient Fractional-in-Space KdV Equation with the Caputo Fractional Derivative
Han Che, Yulan Wang
Fractal and Fractional (2022) Vol. 6, Iss. 4, pp. 207-207
Open Access | Times Cited: 16

Showing 16 citing articles:

HOMOTOPY PERTURBATION METHOD FOR FRACTAL DUFFING OSCILLATOR WITH ARBITRARY CONDITIONS
Ji‐Huan He, Man-Li Jiao, Chun‐Hui He
Fractals (2022) Vol. 30, Iss. 09
Closed Access | Times Cited: 47
Solving Some Physics Problems Involving Fractional-Order Differential Equations with the Morgan-Voyce Polynomials
H. M. Srivastava, Waleed Adel, Mohammad Izadi, et al.
Fractal and Fractional (2023) Vol. 7, Iss. 4, pp. 301-301
Open Access | Times Cited: 24
Research on pattern dynamics of a class of predator-prey model with interval biological coefficients for capture
Xiaolong Gao, Hao-Lu Zhang, Xiaoyu Li
AIMS Mathematics (2024) Vol. 9, Iss. 7, pp. 18506-18527
Open Access | Times Cited: 6
Fourier spectral method for solving fractional-in-space variable coefficient KdV-Burgers equation
Jing Ning, Yulan Wang
Indian Journal of Physics (2023) Vol. 98, Iss. 5, pp. 1727-1744
Closed Access | Times Cited: 7
Exact Solutions of the Nonlinear Modified Benjamin-Bona-Mahony Equation by an Analytical Method
Trad Alotaibi, Ali Althobaiti
Fractal and Fractional (2022) Vol. 6, Iss. 7, pp. 399-399
Open Access | Times Cited: 8
Numerical simulation of fractal wave propagation of a multi-dimensional nonlinear fractional-in-space Schrödinger equation
Wei-Fang Tang, Yulan Wang, Zhiyuan Li
Physica Scripta (2023) Vol. 98, Iss. 4, pp. 045205-045205
Closed Access | Times Cited: 4
A numerical approach for solving nonlinear Fredholm integro-differential equation with boundary layer
Musa Çakır, Yilmaz Ekinci, Erkan Çimen
Computational and Applied Mathematics (2022) Vol. 41, Iss. 6
Closed Access | Times Cited: 7
Solving a class of variable order nonlinear fractional integral differential equations by using reproducing kernel function
Zhiyuan Li, Mei-Chun Wang, Yulan Wang
AIMS Mathematics (2022) Vol. 7, Iss. 7, pp. 12935-12951
Open Access | Times Cited: 6
Dynamical Behavior of the Fractional BBMB Equation on Unbounded Domain
Wei Zhang, Haijing Wang, Hao-Lu Zhang, et al.
Fractal and Fractional (2024) Vol. 8, Iss. 7, pp. 383-383
Open Access
Fourier spectral method for the fractional-in-space coupled Whitham–Broer–Kaup equations on unbounded domain
Lifang Zhao, Wei Zhang
Open Physics (2024) Vol. 22, Iss. 1
Open Access
Numerical Solutions of the (2+1)-Dimensional Nonlinear and Linear Time-Dependent Schrödinger Equations Using Three Efficient Approximate Schemes
Neveen G. A. Farag, Ahmed ElTanboly, M. S. El–Azab, et al.
Fractal and Fractional (2023) Vol. 7, Iss. 2, pp. 188-188
Open Access | Times Cited: 1
Extracting solitary solutions of the nonlinear Kaup–Kupershmidt (KK) equation by analytical method
Mohammed Shaaf Alharthi
Open Physics (2023) Vol. 21, Iss. 1
Open Access | Times Cited: 1
Numerical Simulation of the Fractional-Order Lorenz Chaotic Systems with燙aputo Fractional Derivative
Dan-Dan Dai, Xiaoyu Li, Zhiyuan Li, et al.
Computer Modeling in Engineering & Sciences (2022) Vol. 135, Iss. 2, pp. 1371-1392
Open Access | Times Cited: 2
Numerical simulation for the fractional-in-space Ginzburg-Landau equation using Fourier spectral method
Xiaoyu Li, Yulan Wang, Zhiyuan Li
AIMS Mathematics (2022) Vol. 8, Iss. 1, pp. 2407-2418
Open Access | Times Cited: 2
Approximate Closed-Form Solutions for the Maxwell-Bloch Equations via the Optimal Homotopy Asymptotic Method
Remus-Daniel Ene, Nicolina Pop, Mărioara Lăpădat, et al.
Mathematics (2022) Vol. 10, Iss. 21, pp. 4118-4118
Open Access | Times Cited: 1
Editorial for Special Issue “Recent Advances in Fractional Differential Equations, Delay Differential Equations and Their Applications”
Omar Bazighifan
Fractal and Fractional (2022) Vol. 6, Iss. 9, pp. 503-503
Open Access
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