The multi-parameterized integral inequalities for multiplicative Riemann–Liouville fractional integrals
T Du, Y Long - Journal of Mathematical Analysis and Applications, 2025 - Elsevier
Abstract Using the multiplicative Riemann–Liouville fractional integrals, for⁎⁎ differentiable
functions, we present a fractional integral identity together with multi-parameters. Relying on …
functions, we present a fractional integral identity together with multi-parameters. Relying on …
[HTML][HTML] The Layla and Majnun mathematical model of fractional order: stability analysis and numerical study
In this research paper, we investigate the numerical solutions of the nonlinear complex
Layla and Majnun fractional mathematical model, which describes the emotional behavior of …
Layla and Majnun fractional mathematical model, which describes the emotional behavior of …
The fractional-order marriage–divorce mathematical model: numerical investigations and dynamical analysis
In this research, we present a fractional-order mathematical model that simulates the
ongoing phenomenon of marriage and divorce, which significantly impacts human lives. The …
ongoing phenomenon of marriage and divorce, which significantly impacts human lives. The …
[HTML][HTML] Study the behavior of soliton solution, modulation instability and sensitive analysis to fractional nonlinear Schrödinger model with Kerr Law nonlinearity
Abstract The Fractional Nonlinear Schrödinger Model (FNLSM) with Kerr law nonlinearity, a
popular model for simulating a variety of physical events, is the subject of this study. Our …
popular model for simulating a variety of physical events, is the subject of this study. Our …
Asymptotic constancy for solutions of abstract non-linear fractional equations with delay and generalized Hilfer (a, b, α)-derivatives
M Kostić, HC Koyuncuoğlu, T Katıcan - Chaos, Solitons & Fractals, 2025 - Elsevier
In this paper, we investigate the asymptotic constancy for solutions of abstract non-linear
fractional differential (difference) equations with delay and generalized Hilfer (a, b, α) …
fractional differential (difference) equations with delay and generalized Hilfer (a, b, α) …
[PDF][PDF] Novel Approach by shifted Fibonacci polynomials for solving the fractional Burgers equation
This paper analyzes a novel use of the shifted Fibonacci polynomials (SFPs) to treat the
timefractional Burgers equation (TFBE). We first develop the fundamental formulas of these …
timefractional Burgers equation (TFBE). We first develop the fundamental formulas of these …
Highly accurate method for boundary value problems with robin boundary conditions
HM Ahmed - Journal of Nonlinear Mathematical Physics, 2023 - Springer
The main aim of the current paper is to construct a numerical algorithm for the numerical
solutions of second-order linear and nonlinear differential equations subject to Robin …
solutions of second-order linear and nonlinear differential equations subject to Robin …
[PDF][PDF] On linearization coefficients of shifted Jacobi polynomials
On Linearization Coefficients of Shifted Jacobi Polynomials Page 1 Contemporary Mathematics
http://ojs.wiserpub.com/index.php/CM/ Research Article On Linearization Coefficients of Shifted …
http://ojs.wiserpub.com/index.php/CM/ Research Article On Linearization Coefficients of Shifted …
[HTML][HTML] Design of integrated evolutionary finite differences for nonlinear electrohydrodynamics ion drag flow in cylindrical conduit model
This research implements an evolutionary optimized finite differences scheme (FDS) for
nonlinear electrohydrodynamics ion drag flow dynamics in a cylindrical conduit (EHD …
nonlinear electrohydrodynamics ion drag flow dynamics in a cylindrical conduit (EHD …
Robust and accurate numerical framework for multi-dimensional fractional-order telegraph equations using Jacobi/Jacobi-Romanovski spectral technique
This paper presents a novel spectral algorithm for the numerical solution of multi-
dimensional fractional-order telegraph equations, a critical model used to capture the …
dimensional fractional-order telegraph equations, a critical model used to capture the …