Fast Reflected Forward-Backward algorithm: achieving fast convergence rates for convex optimization with linear cone constraints. [PDF]
Boţ RI, Nguyen DK, Zong C.
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CONVERGENCE ANALYSIS OF THE ITERATIVE METHODS FOR QUASI COMPLEMENTARITY PROBLEMS
. In this paper, we consider the iterative methods for the quasi complemen-tar Lt problems of the orm u-m(u)>0, T { u))0, u-m(u), T ( u=0, where m is a point-to-point mapping and T is a continuous mapping from R n into itself.
Muhammad Aslam Noor
core
A Conic Model Trust Region Method for Nonlinearly Constrained Optimization
In this paper we present a trust region method based on conic models for nonlinearly constrained optimization problems. The trust region subproblem of our method is to minimize a conic function subject to the linearized constraints and the trust region ...
Wenyu Sun, Ya-xiang Yuan
core
Second Order Dynamics Featuring Tikhonov Regularization and Time Scaling. [PDF]
Csetnek ER, Karapetyants MA.
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A modified viscosity implicit-type proximal point algorithm for monotone inclusions and asymptotically nonexpansive mappings in Hadamard spaces. [PDF]
Chang SS, Yao JC, Wen CF, Wang L.
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Solving Linear Inequalities In A Least Squares Sense
. In 1980, Han [6] described a finitely terminating algorithm for solving a system Ax b of linear inequalities in a least squares sense. The algorithm uses a singular value decomposition of a submatrix of A on each iteration, making it impractical for ...
R. Bramley, B. Winnicka
core
A first order method for linear programming parameterized by circuit imbalance. [PDF]
Cole R, Hertrich C, Tao Y, Végh LA.
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A Newton-like Method for Nonlinear Semidefinite Inequalities
A matrix map F (x) is said to be (matricially) convex, if u T F (x)u is a convex function for every u. In this paper, semidefinite systems of the type F (x) ¯ 0, where F (x) is matricially convex, are considered. This class of problems generalizes both
Motakuri Ramana, A. J. Goldman
core
On stable least squares solution to the system of linear inequalities
Übi Evald
doaj +1 more source
A fast continuous time approach for non-smooth convex optimization using Tikhonov regularization technique. [PDF]
Karapetyants MA.
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