On modified two-step iterative method in the fractional sense: some applications in real world phenomena. - Raziyeh Erfanifar; Khosro Sayevand; Hamid Esmaeili (Int. J. Comput. Math., 2020)

An efficient inversion-free method for solving the nonlinear matrix equation Xp+∑j=1mAj*X-qjAj=Q. - Raziyeh Erfanifar; Khosro Sayevand; Masoud Hajarian (J. Frankl. Inst., 2022)

Convergence analysis of Newton method without inversion for solving discrete algebraic Riccati equations. - Raziyeh Erfanifar; Khosro Sayevand; Masoud Hajarian (J. Frankl. Inst., 2022)

Weight splitting iteration methods to solve quadratic nonlinear matrix equation MY2+NY+P=0. - Raziyeh Erfanifar; Masoud Hajarian (J. Frankl. Inst., 2023)

Several efficient iterative algorithms for solving nonlinear tensor equation X+AT*N X-1*N A=I with Einstein product. - Raziyeh Erfanifar; Masoud Hajarian (Comput. Appl. Math., 2024)

Fixed-Point Iteration Schemes to Solve Symmetric Algebraic Riccati Equation XBX-XA-ATX-C=0. - Raziyeh Erfanifar; Masoud Hajarian (Circuits Syst. Signal Process., 2024)

On sign function of tensors with Einstein product and its application in solving Yang-Baxter tensor equation. - Raziyeh Erfanifar; Masoud Hajarian (Comput. Appl. Math., 2024)

Splitting iteration methods to solve non-symmetric algebraic Riccati matrix equation YAY-YB-CY+D=0. - Raziyeh Erfanifar; Masoud Hajarian (Numer. Algorithms, 2024)

A new multi-step method for solving nonlinear systems with high efficiency indices. - Raziyeh Erfanifar; Masoud Hajarian (Numer. Algorithms, 2024)

High-efficiency parametric iterative schemes for solving nonlinear equations with and without memory. - Raziyeh Erfanifar; Masoud Hajarian (J. Complex., 2025)

Iterative algorithms based on weight splitting to solve Riccati matrix equation XDX-XC-BX+A=0. - Raziyeh Erfanifar; Masoud Hajarian (Comput. Appl. Math., 2025)

A Family of Iterative Methods Without Inversion to Solve a System of Nonlinear Tensor Equations with Einstein Product. - Raziyeh Erfanifar; Masoud Hajarian (Circuits Syst. Signal Process., 2025)

An inversion-free iterative method to find the optimal approximate solution of the nonlinear tensor equation ${ mathcal {X}}- { mathcal {B}}*_n({ mathcal {X}}^{-1}+{ mathcal {A}})^{-1}*_n{ mathcal {B}}^{T}={ mathcal {I}}$. - Raziyeh Erfanifar; Masoud Hajarian (Comput. Appl. Math., 2025)