1 Hernandez, M. A., "The Secant Method and Divided Differences Ho lder Continuous" 124 : 139-149, 2001
2 Allgower, E.L., "Simplical and Continuation Methods for Approximating Fixed Points and Solutions to Systems of Equations" 22 : 28-85, 1980
3 Seydel, R, "Practical Bifurcation and Stability Analysis - From Equilibrium to Chaos, 2nd edition" Springer-Verlag 166-, 1994
4 Argyros, I. K, "On the Solution of Equations With Nondifferentiable Operators and the Ptak Error Estimates" 90 : 752-754, 1990
5 Argyros, I. K, "On the Secant Method" 43 : 223-238, 1993
6 Yamamoto, T, "On the Method of Tangent Hyperbolas in Banach Spaces" 21 : 75-86, 1988
7 Argyros, I. K, "On the Convergence of a Halley-Chebysheff Type Method Under Newton-Kantrovich Hypothesis" 61 : 71-74, 1993
8 Porta, F. A, "On an Iterative Algorithm of Order 1.839... for Solving Nonlinear Operator Equations" 7 (7): 75-106, 1985
9 Paterson, W. R, "On Preferring Iterations in a Transformed Variable to the Method of Successive Substitution" 41 : 601-602, 1986
10 Kockler, N, "Numerical Methods and Scientific Computing" Clarendson Press, Oxford 1994
1 Hernandez, M. A., "The Secant Method and Divided Differences Ho lder Continuous" 124 : 139-149, 2001
2 Allgower, E.L., "Simplical and Continuation Methods for Approximating Fixed Points and Solutions to Systems of Equations" 22 : 28-85, 1980
3 Seydel, R, "Practical Bifurcation and Stability Analysis - From Equilibrium to Chaos, 2nd edition" Springer-Verlag 166-, 1994
4 Argyros, I. K, "On the Solution of Equations With Nondifferentiable Operators and the Ptak Error Estimates" 90 : 752-754, 1990
5 Argyros, I. K, "On the Secant Method" 43 : 223-238, 1993
6 Yamamoto, T, "On the Method of Tangent Hyperbolas in Banach Spaces" 21 : 75-86, 1988
7 Argyros, I. K, "On the Convergence of a Halley-Chebysheff Type Method Under Newton-Kantrovich Hypothesis" 61 : 71-74, 1993
8 Porta, F. A, "On an Iterative Algorithm of Order 1.839... for Solving Nonlinear Operator Equations" 7 (7): 75-106, 1985
9 Paterson, W. R, "On Preferring Iterations in a Transformed Variable to the Method of Successive Substitution" 41 : 601-602, 1986
10 Kockler, N, "Numerical Methods and Scientific Computing" Clarendson Press, Oxford 1994
11 Burden, R. L., "Numerical Analysis, 6th edition" Brooks/Cole 611-, 1997
12 Scheurle, J.M, "Newton IterationsWithout Inverting the Derivative" 1 : 514-529, 1979
13 McCormick, S. F, "Multigrid Methods" SIAM Publications, Philadelphia, PA 282-, 1987
14 Chu, M. T, "Homotopy methods for general λ-matrix problem" 9 : 528-536, 1988
15 Verchelde, J, "Homotopies Exploiting Newton Polytopes for Solving Sparse Polynomial Systems" 31 : 915-930, 1994
16 Conte, S. D., "Elementary Numerical Analysis - An Algorithmic Approach, 3rd edition" McGraw-Hill 217-, 1980
17 Carnahan, B, "Applied Numerical Methods" Wiley, New York 1969
18 Attili, B. S, "An Iterative Method for Solving Nonlinear Operator Equations Using Generalized Divided Differences" 79 : 367-377, 2002
19 Brown, K. M, "A quadratically Convergent Newton Like Method Based Upon Gaussian Elimination" 6 (6): 560-569, 1969
20 Ibidapo-Obe, O, "A newMethod for the Numerical Solution of Simultaneous Nonlinear Equations" 125 : 133-140, 2002