Study of a High Order Family: Local Convergence and Dynamics
AbstractThe study of the dynamics and the analysis of local convergence of an iterative method, when approximating a locally unique solution of a nonlinear equation, is presented in this article. We obtain convergence using a center-Lipschitz condition where the ball radii are greater than previous studies. We investigate the dynamics of the method. To validate the theoretical results obtained, a real-world application related to chemistry is provided. View Full-Text
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Amorós, C.; Argyros, I.K.; González, R.; Magreñán, Á.A.; Orcos, L.; Sarría, Í. Study of a High Order Family: Local Convergence and Dynamics. Mathematics 2019, 7, 225.
Amorós C, Argyros IK, González R, Magreñán ÁA, Orcos L, Sarría Í. Study of a High Order Family: Local Convergence and Dynamics. Mathematics. 2019; 7(3):225.Chicago/Turabian Style
Amorós, Cristina; Argyros, Ioannis K.; González, Ruben; Magreñán, Á. A.; Orcos, Lara; Sarría, Íñigo. 2019. "Study of a High Order Family: Local Convergence and Dynamics." Mathematics 7, no. 3: 225.
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