On uniqueness of Lagrange multipliers in optimization problems subject to cone constraints
. In this paper we study uniqueness of Lagrange multipliers in optimization problems subject to cone constraints. The main tool in our investigation of this question will be a calculus of dual (polar) cones. We give sufficient and in some cases necessary
Pii S, Alexander Shapiro
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Fast convergence of trust-regions for non-isolated minima via analysis of CG on indefinite matrices. [PDF]
Rebjock Q, Boumal N.
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A radial basis function method for noisy global optimisation. [PDF]
Banholzer D, Fliege J, Werner R.
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Duality in nonlinear programming problems under fuzzy environment with exponential membership functions. [PDF]
Gupta SK +3 more
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On three-term conjugate gradient method for optimization problems with applications on COVID-19 model and robotic motion control. [PDF]
Sulaiman IM +5 more
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A double projection algorithm for quasimonotone variational inequalities in Banach spaces. [PDF]
Zheng L.
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A NOVEL MONOTONIZATION TRANSFORMATION FOR SOME CLASSES OF GLOBAL OPTIMIZATION PROBLEMS
A novel monotonization method is proposed for converting a non-monotone programming problem into a monotone programming problem. An equivalent monotone programming problem with only inequality constraints is obtained via this monotonization method.
FU-SHENG BAI, ZHI-YOU WU
core
Gradient regularization of Newton method with Bregman distances. [PDF]
Doikov N, Nesterov Y.
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