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Strong convergence of a proximal-based method for convex optimizationAZHMYAKOV, Vadim; SCHMIDT, Werner H.Mathematical methods of operations research (Heidelberg). 2003, Vol 57, Num 3, pp 393-407, issn 1432-2994, 15 p.Article

An extension of proximal methods for quasiconvex minimization on the nonnegative orthantPAPA QUIROZ, E. A; OLIVEIRA, P. Roberto.European journal of operational research. 2012, Vol 216, Num 1, pp 26-32, issn 0377-2217, 7 p.Article

Finite convergence of a projected proximal point algorithm for the generalized variational inequalitiesHAIBIN CHEN; YIJU WANG; HONGGE ZHAO et al.Operations research letters. 2012, Vol 40, Num 4, pp 303-305, issn 0167-6377, 3 p.Article

Proximal Point Algorithms for General Variational InequalitiesLI, M; LIAO, L. Z; YUAN, X. M et al.Journal of optimization theory and applications. 2009, Vol 142, Num 1, pp 125-145, issn 0022-3239, 21 p.Article

A new proximal point iteration that converges weakly but not in normBAUSCHKE, H. H; BURKE, J. V; DEUTSCH, F. R et al.Proceedings of the American Mathematical Society. 2005, Vol 133, Num 6, pp 1829-1835, issn 0002-9939, 7 p.Article

On the twice differentiable cubic augmented LagrangianKIWIEL, K. C.Journal of optimization theory and applications. 1996, Vol 88, Num 1, pp 233-236, issn 0022-3239Article

Coupling proximal methods and variational convergenceMOUDAFI, A.ZOR. Zeitschrift für Operations-Research. 1993, Vol 38, Num 3, pp 269-280, issn 0340-9422Article

Proximal methods for cohypomonotone operatorsCOMBETTES, Patrick L; PENNANEN, Teemu.SIAM journal on control and optimization. 2005, Vol 43, Num 2, pp 731-742, issn 0363-0129, 12 p.Article

The improvement with relative errors of He et al.'s inexact alternating direction method for monotone variational inequalitiesYUAN, Xiao-Ming.Mathematical and computer modelling. 2005, Vol 42, Num 11-12, pp 1225-1236, issn 0895-7177, 12 p.Article

Central Paths in Semidefinite Programming, Generalized Proximal-Point Method and Cauchy Trajectories in Riemannian ManifoldsDA CRUZ NETO, J. X; FERREIRA, O. P; OLIVEIRA, P. R et al.Journal of optimization theory and applications. 2008, Vol 139, Num 2, pp 227-242, issn 0022-3239, 16 p.Article

Application of the proximal point method to nonmonotone equilibrium problemsKONNOV, I. V.Journal of optimization theory and applications. 2003, Vol 119, Num 2, pp 317-333, issn 0022-3239, 17 p.Article

A generalized proximal point algorithm for the nonlinear complementarity problemBURACHIK, R. S; IUSEM, A. N.RAIRO. Recherche opérationnelle. 1999, Vol 33, Num 4, pp 447-479, issn 0399-0559Article

Solving multistage stochastic network programs on massively parallel computersNIELSEN, S. S; ZENIOS, S. A.Mathematical programming. 1996, Vol 73, Num 3, pp 227-250, issn 0025-5610Article

Some properties of generalized proximal point methods for quadratic and linear programmingIUSEM, A. N.Journal of optimization theory and applications. 1995, Vol 85, Num 3, pp 593-612, issn 0022-3239Article

A descent method with linear programming subproblems for nondifferentiable convex optimizationKIM, S; CHANG, K.-N; LEE, J.-Y et al.Mathematical programming. 1995, Vol 71, Num 1, pp 17-28, issn 0025-5610Article

Contributions à l'étude de méthodes de centres: convergence globale, perturbations et applications = Contributions to the Study of Methods of Centers: Global Convergence, Perturbations and ApplicationsRoubi, Ahmed; Loridan, P.1994, 104 p.Thesis

Nonlinear proximal point algorithms using Bregman functions, with applications to convex programmingECKSTEIN, J.Mathematics of operations research. 1993, Vol 18, Num 1, pp 202-226, issn 0364-765XArticle

A bundle Bregman proximal method for convex nondifferentiable minimizationKIWIEL, K. C.Mathematical programming. 1999, Vol 85, Num 2, pp 241-258, issn 0025-5610Article

A general approach to convergence properties of some methods for nonsmooth convex optimizationBIRGE, J. R; QI, L; WEI, Z et al.Applied mathematics & optimization. 1998, Vol 38, Num 2, pp 141-158, issn 0095-4616Article

Local convergence of the proximal point method for a special class of nonconvex functions on Hadamard manifoldsBENTO, G. C; FERREIRA, O. P; OLIVEIRA, P. R et al.Nonlinear analysis. 2010, Vol 73, Num 2, pp 564-572, issn 0362-546X, 9 p.Article

On the identification of degenerate indices in the nonlinear complementarity problem with the proximal point algorithmYAMASHITA, Nobuo; DAN, Hiroshige; FUKUSHIMA, Masao et al.Mathematical programming. 2004, Vol 99, Num 2, pp 377-397, issn 0025-5610, 21 p.Article

A practical general approximation criterion for methods of multipliers based on Bregman distancesECKSTEIN, Jonathan.Mathematical programming. 2003, Vol 96, Num 1, pp 61-86, issn 0025-5610, 26 p.Article

Convergence analysis of some methods for minimizing a nonsmooth convex functionBIRGE, J. R; QI, L; WEI, Z et al.Journal of optimization theory and applications. 1998, Vol 97, Num 2, pp 357-383, issn 0022-3239Article

Finite convergence of the partial inverse algorithmDALDOUL, M.Journal of optimization theory and applications. 1997, Vol 95, Num 3, pp 693-699, issn 0022-3239Article

Duality results and proximal solutions of the Huber M-estimator problemMICHELOT, C; BOUGEARD, M. L.Applied mathematics & optimization. 1994, Vol 30, Num 2, pp 203-221, issn 0095-4616Article

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