The relaxed Newton method derivative : Its dynamics and non-linear propertiesOZER, Mehmet; POLATOGLU, Yasar; HACIBEKIROGLOU, Gürsel et al.Nonlinear analysis. 2008, Vol 68, Num 7, pp 1868-1873, issn 0362-546X, 6 p.Article

The julia set of newton's method for multiple rootWANG XINGYUAN; LIU WEI.Applied mathematics and computation. 2006, Vol 172, Num 1, pp 101-110, issn 0096-3003, 10 p.Article

Karush-Kuhn-Tucker systems: regularity conditions, error bounds and a class of Newton-type methodsIZMAILOV, A. F; SOLODOV, M. V.Mathematical programming. 2003, Vol 95, Num 3, pp 631-650, issn 0025-5610, 20 p.Article

Hensel and Newton methods in valuation ringsVON ZUR GATHEN, J.Mathematics of computation. 1984, Vol 42, Num 166, pp 637-661, issn 0025-5718Article

A choice of forcing terms in inexact Newton methodAN, Heng-Bin; MO, Ze-Yao; LIU, Xing-Ping et al.Journal of computational and applied mathematics. 2007, Vol 200, Num 1, pp 47-60, issn 0377-0427, 14 p.Article

Generalized quasilinearization versus Newton's methodLAKSHMIKANTHAM, V; VATSALA, A. S.Applied mathematics and computation. 2005, Vol 164, Num 2, pp 523-530, issn 0096-3003, 8 p.Conference Paper

Local convergence of the interior-point Newton method for general nonlinear programmingEL-ALEM, M. M; EL-SAYED, S; EL-SOBKY, B et al.Journal of optimization theory and applications. 2004, Vol 120, Num 3, pp 487-502, issn 0022-3239, 16 p.Article

On the solution of nonlinear inequalities in a finite number of iteractionsSAHBA, M.Numerische Mathematik. 1985, Vol 46, Num 2, pp 229-236, issn 0029-599XArticle

An efficient algorithm for bifurcation problems of variational inequalitiesMITTELMANN, H. D.Mathematics of computation. 1983, Vol 41, Num 164, pp 473-485, issn 0025-5718Article

Approximate solutions to Poisson-Boltzmann systems with Sobolev gradientsMAJID, Abdul; SIAL, Sultan.Journal of computational physics (Print). 2011, Vol 230, Num 14, pp 5732-5738, issn 0021-9991, 7 p.Article

Preconditioned low-order Newton methodsHU, Y. F; STOREY, C.Journal of optimization theory and applications. 1993, Vol 79, Num 2, pp 311-331, issn 0022-3239Article

Steffensen type methods for solving non-linear equationsJAIN, Pankaj.Applied mathematics and computation. 2007, Vol 194, Num 2, pp 527-533, issn 0096-3003, 7 p.Article

Higher-order method for the solution of a nonlinear scalar equationGERMANI, A; MANES, C; PALUMBO, P et al.Journal of optimization theory and applications. 2006, Vol 131, Num 3, pp 347-364, issn 0022-3239, 18 p.Article

Newton and quasi-Newton methods for normal maps with polyhedral setsHAN, J; SUN, D.Journal of optimization theory and applications. 1997, Vol 94, Num 3, pp 659-676, issn 0022-3239Article

Superlinear convergence of a Newton-type algorithm for monotone equationsZHOU, G; TOH, K. C.Journal of optimization theory and applications. 2005, Vol 125, Num 1, pp 205-221, issn 0022-3239, 17 p.Article

Relation between Newton and Gauss-Newton steps for singular nonlinear equationsHOY, A.Computing (Wien. Print). 1988, Vol 40, Num 1, pp 19-27, issn 0010-485XArticle

INEXACT NEWTON DOGLEG METHODSPAWLOWSKI, Roger P; SIMONIS, Joseph P; WALKER, Homer F et al.SIAM journal on numerical analysis. 2009, Vol 46, Num 4, pp 2112-2132, issn 0036-1429, 21 p.Article

A GLOBALLY CONVERGENT METHODE FOR NONLINEAR PROGRAMMING.HAN SP.1977; J. OPTIMIZ. THEORY APPL.; U.S.A.; DA. 1977; VOL. 22; NO 3; PP. 297-309; BIBL. 9 REF.Article

Geometric mean Newton's method for simple and multiple rootsLUKIC, Tibor; RALEVIC, Nebojsa M.Applied mathematics letters. 2008, Vol 21, Num 1, pp 30-36, issn 0893-9659, 7 p.Article

Some higher-order modifications of Newton's method for solving nonlinear equationsHAM, Yoonmee; CHUN, Changbum; LEE, Sang-Gu et al.Journal of computational and applied mathematics. 2008, Vol 222, Num 2, pp 477-486, issn 0377-0427, 10 p.Article

Truncated newton methods for optimization with inaccurate functions and gradientsKELLEY, C. T; SACHS, E. W.Journal of optimization theory and applications. 2003, Vol 116, Num 1, pp 83-98, issn 0022-3239, 16 p.Article

EFFICIENT ELASTIC-PLASTIC FINITE ELEMENT ANALYSIS WITH HIGHER ORDER STRESS-POINT ALGORITHMSWISSMANN JW; HAUCK C.1983; COMPUTERS & STRUCTURES; ISSN 0045-7949; USA; DA. 1983; VOL. 17; NO 1; PP. 89-95; BIBL. 15 REF.Article

Kantorovich's type theorems for systems of equations with constant rank derivativesNUCHUN HU; WEIPING SHEN; CHONG LI et al.Journal of computational and applied mathematics. 2008, Vol 219, Num 1, pp 110-122, issn 0377-0427, 13 p.Article

Concerning the terra incognita between convergence regions of two Newton methodsARGYROS, Ioannis K.Nonlinear analysis. 2005, Vol 62, Num 1, pp 179-194, issn 0362-546X, 16 p.Article

The numerical solution of the pre-elimination models of cable configurationsDREYER, T. P; MURRAY, D. M.Journal of computational and applied mathematics. 1984, Vol 10, Num 1, pp 81-91, issn 0377-0427Article