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1. Zhang, LP; Lai, YL
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   L.P. Zhang e Y.L. Lai, "A superlinearly convergent Newton-like algorithm for variational inequality problems with inequality constraints", MATH M O R, 51(3), 2000, pp. 459-470
2. Argyros, IK
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   I.K. Argyros, "Local convergence of inexact Newton-like-iterative methods and applications", COMPUT MATH, 39(1-2), 2000, pp. 69-75
3. Wu, XY
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   X.Y. Wu, "A new continuation Newton-like method and its deformation", APPL MATH C, 112(1), 2000, pp. 75-78
4. Bohmer, K; Govaerts, W; Janovsky, V
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   K. Bohmer et al., "Numerical detection of symmetry breaking bifurcation points with nonlineardegeneracies", MATH COMPUT, 68(227), 1999, pp. 1097-1108
5. Argyros, IK
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   I.K. Argyros, "Relations between forcing sequences and inexact Newton-like iterates in Banach space", INT J COM M, 71(2), 1999, pp. 235-246
6. ZHAO SS; ZHANG GF; WANG CY
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   S.S. Zhao et al., "THE CONVERGENCE OF 2 NEWTON-LIKE METHODS FOR SOLVING BLOCK NONLINEAR EQUATIONS AND A CLASS OF R-POINT (R-ORDER A-STABLE ONE-BLOCK METHODS(1)ST)", Applied numerical mathematics, 25(1), 1997, pp. 117-133
7. SHEN YQ
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   Y.Q. Shen, "COMPUTATION OF A SIMPLE BIFURCATION POINT USING ONE SINGULAR-VALUE DECOMPOSITION NEARBY", Computing, 58(4), 1997, pp. 335-350