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Contribution to the General Linear Conjugation Problem for A Piecewise Analytic Vector–Hilbert vector problem and linear ODEs, for the n-dimensional homogeneous linear conjugation problem on a simple
Inequalities of the Jensen and Edmundson–Lah–RibariČ type for positive linear functionals with applicationsIn this paper we derive some Jensen and Edmundson–Lah– Ribarič type inequalities for positive
Multidimensional-matrix representation of tensorThe multidimensional-matrix representation of the arbitrary order tensor is represented which
Piecewise-linear Lyapunov functions for linear stationary systemsA study of piecewise-linear Lyapunov functions for linear stationary systems, described
A combined relaxation method for nonlinear variational inequalitiesWhen applied to variational inequalities, combined relaxation (CR) methods are convergent under
On tensors and multidimensional matrices in multidimensional probabilistic modelingIn this article, the analysis of the general concepts both of the tensor and multidimensional-matrix
Linear Inequalities via Extension of Montgomery Identity and Weighted Hermite-Hadamard Inequalities with and without Green Functions. In this paper new linear inequalities are introduced via extension of Montgomery identity and weighted Hermite
Solving of variational inequalities by reducing to the linear complementarity problem of these inequalities, we apply the reduction to the linear complementarity problem. Such reduction allows one to solve
The splitting method with linear search for primal-dual variational inequalitiesThe problem of finding a solution to a set of primal-dual variational inequalities that reduces
Some classes of linear conjugation problems for a three-dimensional vector that are solvable in closed form solutions for a homogeneous linear conjugation problem for a three-dimensional vector. We show that
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