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Author

Masoumeh Hosseininia

Observed names: M. HOSSEININIA, M. Hosseininia
Institution: Fasa University
ORCID: 0009-0002-7702-8717
Observed ORCID: 0009-0002-7702-8717
OpenAlex ID: A5016818517
A computational wavelet method for variable-order fractional model of dual phase lag bioheat equation
2019 · M. Hosseininia, M.H. Heydari, et al. · Journal of Computational Physics · 54
Meshfree moving least squares method for nonlinear variable-order time fractional 2D telegraph equation involving Mittag–Leffler non-singular kernel
2019 · M. Hosseininia, M.H. Heydari · Chaos Solitons & Fractals · 47
Two-Dimensional Legendre Wavelets for Solving Variable-Order Fractional Nonlinear Advection-Diffusion Equation with Variable Coefficients
2018 · M. Hosseininia, M. H. Heydari, et al. · International Journal of Nonlinear Sciences and Numerical Simulation · 43
Legendre wavelets for the numerical solution of nonlinear variable-order time fractional 2D reaction-diffusion equation involving Mittag–Leffler non-singular kernel
2019 · M. Hosseininia, M.H. Heydari · Chaos Solitons & Fractals · 42
A wavelet method to solve nonlinear variable-order time fractional 2D Klein–Gordon equation
2019 · M. Hosseininia, M.H. Heydari, et al. · Computers & Mathematics with Applications · 41
SARS-CoV-2 rate of spread in and across tissue, groundwater and soil: A meshless algorithm for the fractional diffusion equation
2022 · O. Bavi, M. Hosseininia, et al. · Engineering Analysis with Boundary Elements · 39
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A new variable-order fractional derivative with non-singular Mittag–Leffler kernel: application to variable-order fractional version of the 2D Richard equation
2020 · M. H. Heydari, M. Hosseininia · Engineering With Computers · 32
Glioblastoma multiforme growth prediction using a Proliferation-Invasion model based on nonlinear time-fractional 2D diffusion equation
2023 · O. Bavi, M. Hosseininia, et al. · Chaos Solitons & Fractals · 29
A meshless method to solve nonlinear variable-order time fractional 2D reaction–diffusion equation involving Mittag-Leffler kernel
2019 · M. Hosseininia, M. H. Heydari, et al. · Engineering With Computers · 28
A hybrid method based on the orthogonal Bernoulli polynomials and radial basis functions for variable order fractional reaction-advection-diffusion equation
2021 · M. Hosseininia, M.H. Heydari, et al. · Engineering Analysis with Boundary Elements · 26
A new application of fractional derivatives for predicting human glioblastoma multiforme tumor growth
2024 · M. Hosseininia, O. Bavi, et al. · Engineering Analysis with Boundary Elements · 24
The Numerical Treatment of Nonlinear Fractal–fractional 2d Emden–fowler Equation Utilizing 2d Chelyshkov Polynomials
2020 · M. HOSSEININIA, M. H. HEYDARI, et al. · Fractals · 19
Numerical study of the variable-order fractional version of the nonlinear fourth-order 2D diffusion-wave equation via 2D Chebyshev wavelets
2020 · M. Hosseininia, M. H. Heydari, et al. · Engineering With Computers · 19
A meshless approach for solving nonlinear variable-order time fractional 2D Ginzburg-Landau equation
2020 · M.H. Heydari, M. Hosseininia, et al. · Engineering Analysis with Boundary Elements · 16
A numerical method based on the Chebyshev cardinal functions for variable‐order fractional version of the fourth‐order 2D Kuramoto‐Sivashinsky equation
2020 · M. Hosseininia, M. H. Heydari, et al. · Mathematical Methods in the Applied Sciences · 16
An efficient wavelet-based approximation method for the coupled nonlinear fractal–fractional 2D Schrödinger equations
2020 · M. H. Heydari, M. Hosseininia, et al. · Engineering With Computers · 16
A computational approach based on the fractional Euler functions and Chebyshev cardinal functions for distributed-order time fractional 2D diffusion equation
2023 · M.H. Heydari, M. Hosseininia, et al. · Alexandria Engineering Journal · 15
Orthonormal shifted discrete Legendre polynomials for the variable-order fractional extended Fisher–Kolmogorov equation
2021 · M. Hosseininia, M.H. Heydari, et al. · Chaos Solitons & Fractals · 15
A meshless technique based on the moving least squares shape functions for nonlinear fractal-fractional advection-diffusion equation
2021 · M. Hosseininia, M.H. Heydari, et al. · Engineering Analysis with Boundary Elements · 15
A numerical method based on the hat functions to solve a category of nonlinear fractional integro-differential equations involving Caputo-Hadamard derivative
2025 · M.H. Heydari, J. Navari, et al. · Journal of Computational and Applied Mathematics · 13
A numerical method for variable‐order fractional version of the coupled 2D Burgers equations by the 2D Chelyshkov polynomials
2021 · M. Hosseininia, M. H. Heydari, et al. · Mathematical Methods in the Applied Sciences · 12
Romanovski–Jacobi polynomials for the numerical solution of multi-dimensional multi-order time fractional telegraph equations
2023 · J. Nazari, M.H. Heydari, et al. · Results in Physics · 10
A mathematical model for precise predicting microbial propagation based on solving variable‐order fractional diffusion equation
2023 · O. Bavi, M. Hosseininia, et al. · Mathematical Methods in the Applied Sciences · 10
Meshless local Petrov-Galerkin method for 2D fractional Fokker-Planck equation involved with the ABC fractional derivative
2022 · M. Hosseininia, M.H. Heydari, et al. · Computers & Mathematics with Applications · 10
A wavelet approach for the variable-order fractional model of ultra-short pulsed laser therapy
2021 · R. Roohi, M. Hosseininia, et al. · Engineering With Computers · 10
Works count: 38
Citation count: 639
H-index: 16
I10-index: 25
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