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A splitting bundle approach for non-smooth non-convex minimization

Fuduli, Antonio, Gaudioso, Manlio, Nurminsky, Evgeny Alexeevich

A splitting bundle approach for non-smooth non-convex minimization

Selective Bi-coordinate Method for Limit Non-Smooth Resource Allocation Type Problems

for limit non-smooth optimization problems, which involve a single linear equality and box constraints. Here

Exact penalties for decomposable convex optimization problems

problem is a convex non-smooth optimization problem. We propose to apply the exact non-smooth penalty

Decomposition descent method for limit optimization problems

© Springer International Publishing AG 2017. We consider a general limit optimization problem whose

Decomposition descent method for limit optimization problems

© Springer International Publishing AG 2017. We consider a general limit optimization problem whose

Game of Constraints for Evaluation of Guaranteed Composite System Performance

resources. The problem suggested to be solved by combined penalty and non-smooth optimization methods

Estimating smoothness and optimal bandwidth for probability density functions

Politis, Dimitris N., Tarassenko, Peter F., Vasilev, Vyacheslav A.

smoothness parameter, the rates of mean square convergence of optimal (on the bandwidth) density estimators

Necessary Conditions for Optimality in Problems of Optimal Control of Systems with Discontinuous Right-Hand Side

Kostyukova, O. I., Kostina, E. A.

We consider the problems of optimal control of a dynamical system whose right-hand side

Necessary optimality conditions without a priori normality assumptions

Arutyunov A.V., Pereira F.L.

function f: X→R1 (k1 and k2 are given). Considered is optimization problem: f(x)→min, x∈C, F1(x)≤0, F2(x)=0

A combined relaxation method for nonlinear variational inequalities

Non-smooth convex function

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