@article{MAKHILLIJSC201611421351,
    title = {A Twelfth-Order Method to Solve Systems of Nonlinear Equations},
    journal = {International Journal of Soft Computing},
    volume = {11},
    number = {4},
    pages = {270-275},
    year = {2016},
    issn = {1816-9503},
    doi = {ijscomp.2016.270.275},
    url = {https://makhillpublications.co/view-article.php?issn=1816-9503&doi=ijscomp.2016.270.275},
    author = {M.A. and},
    keywords = {Twelfth-order method,nonlinear system,iterative method,high order method,Newtons method,efficiency index,flops-like efficiency index},
    abstract = {In this study, we present and analyze an iterative method of three steps using predictor corrector
technique for solving systems of nonlinear equations. Our aim is to achieve high order of convergence with
few Jacobian and functional evaluations. The analysis of convergence demonstrates that the order of
convergence for this method is twelve. We use the concerned the flops-like efficiency index and the classical
efficiency index in order to compare the obtained method with the previous literature. In addition, the proposed
method has been tested on a series of examples and has shown good results when compared it with the
previous literature.}
    }