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Combined relaxation methods for generalized monotone variational inequalities for variational inequalities. We describe the basic idea of this approach and implementable methods both

Stable exponential cosmological solutions with two factor spaces in the Einstein–Gauss–Bonnet model with a Λ -term solutions with diagonal metrics. We also consider a subclass of solutions with small enough variation

Right-Hand Side Decomposition for Variational Inequalities technique, we transform such a problem into a collection of small-dimensional variational inequalities

On the convergence of a regularization method for variational inequalitiesFor variational inequalities in a finite-dimensional space, the convergence of a regularization

Exact exponential cosmological solutions with two factor spaces of dimension m in EGB model with a-term with small enough variation of the effective gravitational constant G is considered. It is shown that all

Evolutional methods for creating artificial intelligence of robotic technical systems the principle of small variations of the basic solution is shown, while creating intelligent control systems. A

Bi-Variationality, Symmetries and Approximate SolutionsBy a bi-variational system we mean any system of equations generated by two different Hamiltonian

Combined relaxation methods for generalized monotone variational inequalities for variational inequalities. We describe the basic idea of this approach and implementable methods both

Right-Hand Side Decomposition for Variational Inequalities technique, we transform such a problem into a collection of small-dimensional variational inequalities

Proximal method for solving nonmonotone variational inequalitiesA generalized variational inequality is considered. In addition to ordinary inequalities

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