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We consider a combined relaxation method for variational inequalities in a Hilbert space setting

is based on combining and extending ideas contained in various relaxation methods of nonsmooth optimization

When applied to variational inequalities, combined relaxation (CR) methods are convergent under

functions is considered. We describe some recent advances in the theory and solution methods for such mixed

class of iterative methods for this problem, which converge to a solution under weakened monotonicity

An iterative method based on combining, modifying and generalizing different relaxation subgradient

is proposed. It is based on combining, modifying, and extending ideas contained in various Newton-like methods

class of iterative methods for this problem, which converge to a solution under weakened monotonicity

in the process of data analysis. Possible cube cells can be represented as possible member combinations

We consider a combined relaxation method for variational inequalities in a Hilbert space setting

Страница 3 из 8427