A family of modified Ostrowski's methods with optimal eighth order of convergence. - Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (Appl. Math. Lett., 2011)

Three-step iterative methods with optimal eighth-order convergence. - Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (J. Comput. Appl. Math., 2011)

New Family of Iterative Methods with High Order of Convergence for Solving Nonlinear Systems. - Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (NAA, 2012)

Pseudocomposition: A technique to design predictor-corrector methods for systems of nonlinear equations. - Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (Appl. Math. Comput., 2012)

Artificial satellites preliminary orbit determination by the modified high-order Gauss method. - Víctor Arroyo; Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (Int. J. Comput. Math., 2012)

New Predictor-Corrector Methods with High Efficiency for Solving Nonlinear Systems. - Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (J. Appl. Math., 2012)

Chaos in King's iterative family. - Alicia Cordero; Javier García-Maimó; Juan R. Torregrosa; María P. Vassileva; Pura Vindel (Appl. Math. Lett., 2013)

Increasing the order of convergence of iterative schemes for solving nonlinear systems. - Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (J. Comput. Appl. Math., 2013)

Optimal High-Order Methods for Solving Nonlinear Equations. - Santiago Artidiello; Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (J. Appl. Math., 2014)

Multidimensional generalization of iterative methods for solving nonlinear problems by means of weight-function procedure. - Santiago Artidiello; Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (Appl. Math. Comput., 2015)

Two weighted eight-order classes of iterative root-finding methods. - Santiago Artidiello; Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (Int. J. Comput. Math., 2015)

Design and multidimensional extension of iterative methods for solving nonlinear problems. - Santiago Artidiello; Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (Appl. Math. Comput., 2017)

King-Type Derivative-Free Iterative Families: Real and Memory Dynamics. - Francisco I. Chicharro; Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (Complex., 2017)

Stability of a fourth order bi-parametric family of iterative methods. - Alicia Cordero; Javier García-Maimó; Juan R. Torregrosa; María P. Vassileva (J. Comput. Appl. Math., 2017)

Multidimensional Real Dynamics for High-Order Processes. - Alicia Cordero; Javier García-Maimó; Juan R. Torregrosa; María P. Vassileva (FDM, 2018)

Bi-parametric Family of Methods with Memory Based of Ostrowski-Chun Method. - Alicia Cordero; Javier García-Maimó; Juan R. Torregrosa; María P. Vassileva (FDM, 2018)

Stability Anomalies of Some Jacobian-Free Iterative Methods of High Order of Convergence. - Alicia Cordero; Javier García-Maimó; Juan R. Torregrosa; María P. Vassileva (Axioms, 2019)

Gaming for Social Inclusion and Civic Participation: the INGAME project. - Francisco J. García-Peñalvo; Lucía García-Holgado; Alicia García-Holgado; Valentina Zangrando; Liliana Romaniuc; Maria Kyriakidou; María P. Vassileva; Daina Gudoniene; Katarzyna Rak; Peter Frühmann; Afxentis Afxentiou; Anna Bartoli; et al. (SIIE, 2021)

Semilocal Convergence of the Extension of Chun's Method. - Alicia Cordero; Javier García-Maimó; Eulalia Martínez; Juan R. Torregrosa; María P. Vassileva (Axioms, 2021)

An optimal and low computational cost fractional Newton-type method for solving nonlinear equations. - Giro Candelario; Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (Appl. Math. Lett., 2022)

Generalized conformable fractional Newton-type method for solving nonlinear systems. - Giro Candelario; Alicia Cordero; Juan R. Torregrosa; María P. Vassileva (Numer. Algorithms, 2023)

Inverse matrix estimations by iterative methods with weight functions and their stability analysis. - Alicia Cordero; Elaine Segura; Juan R. Torregrosa; María P. Vassileva (Appl. Math. Lett., 2024)

Increasing in three units the order of convergence of iterative methods for solving nonlinear systems. - Alicia Cordero; Miguel A. Leonardo Sepúlveda; Juan R. Torregrosa; María P. Vassileva (Math. Comput. Simul., 2024)

Stability Analysis of a New Fourth-Order Optimal Iterative Scheme for Nonlinear Equations. - Alicia Cordero; José A. Reyes; Juan R. Torregrosa; María P. Vassileva (Axioms, 2024)

A highly efficient class of optimal fourth-order methods for solving nonlinear systems. - Alicia Cordero; Renso V. Rojas-Hiciano; Juan R. Torregrosa; María P. Vassileva (Numer. Algorithms, 2024)

Maximally efficient damped composed Newton-type methods to solve nonlinear systems of equations. - Alicia Cordero; Renso V. Rojas-Hiciano; Juan R. Torregrosa; María P. Vassileva (Appl. Math. Comput., 2025)