Extending the Applicability of Cordero Type Iterative Method

Symmetries play a vital role in the study of physical systems. For example, microworld and quantum physics problems are modeled on principles symmetry. These then formulated as equations defined suitable abstract spaces. Most these studies reduce to solving nonlinear spaces iteratively. In particular, convergence sixth-order Cordero type iterative method for was studied using Taylor expansion assumptions derivatives order up six. this study, we obtained six only first derivative. Moreover, modified Cordero’s an eighth-order scheme. Further, considered analogous methods solve ill-posed problem Hilbert space setting.