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2 E. Yamakawa, "Testing parallel variable transformation" 13 (13): 253-274, 1999
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4 R. Fletcher, "Practical Methods of Optimization" John Wiley & Sons 2013
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8 L. Zhang, "Global convergence of a modified Fletcher-Reeves conjugate gradient method with Armijo-type line search" 104 (104): 561-572, 2006
9 G. Z. Gu, "Descent directions of quasi-Newton methods for symmetric nonlinear equations" 40 (40): 1763-1774, 2002
10 P. N. Brown, "Convergence theory of nonlinear Newton-Krylov algorithms" 4 (4): 297-330, 1994
1 A. Griewank, "The ”global” convergence of Broyden-like methods with a suitable line search" 28 (28): 75-92, 1986
2 E. Yamakawa, "Testing parallel variable transformation" 13 (13): 253-274, 1999
3 D. H. Li, "Recent progress in the global convergence of quasi-Newton methods for nonlinear equations" 36 (36): 729-743, 2007
4 R. Fletcher, "Practical Methods of Optimization" John Wiley & Sons 2013
5 S. Schlenkrich, "On the local convergence of adjoint Broyden methods" 121 (121): 221-247, 2010
6 J. M. Ortega, "Iterative solution of nonlinear equations in several variables" Academic Press 1970
7 S. Schlenkrich, "Global convergence of quasi-Newton methods based on adjoint Broyden updates" 59 (59): 1120-1136, 2009
8 L. Zhang, "Global convergence of a modified Fletcher-Reeves conjugate gradient method with Armijo-type line search" 104 (104): 561-572, 2006
9 G. Z. Gu, "Descent directions of quasi-Newton methods for symmetric nonlinear equations" 40 (40): 1763-1774, 2002
10 P. N. Brown, "Convergence theory of nonlinear Newton-Krylov algorithms" 4 (4): 297-330, 1994
11 Y. H. Dai, "Convergence properties of the BFGS algorithm" 13 (13): 693-701, 2002
12 E. D. Dolan, "Benchmarking optimization software with performance profiles" 91 (91): 201-213, 2002
13 W. J. Zhou, "An inexact PRP conjugate gradient method for symmetric nonlinear equations" 35 (35): 370-388, 2014
14 R. H. Byrd, "A tool for the analysis of quasi-Newton methods with application to unconstrained minimization" 26 (26): 727-739, 1989
15 R. Fletcher, "A new variational result for quasi-Newton formulae" 1 (1): 18-21, 1991
16 D. H. Li, "A modified Fletcher-Reeves-type derivative-free method for symmetric nonlinear equations" 1 (1): 71-82, 2011
17 D. H. Li, "A globally and superlinearly convergent Gauss-Newtonbased BFGS method for symmetric nonlinear equations" 37 (37): 152-172, 1999
18 G. L. Yuan, "A BFGS algorithm for solving symmetric nonlinear equations" 62 (62): 85-99, 2013