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On the Minimality of Squared Error of Solutions to Systems of Equations Transformed to the Best Parameter under Small Homogeneous Perturbations the minimality of the squared error of the solution to the continuation system under homogeneous small

Differentiability of solutions to the neumann problem with low-regularity data via dynamical systems to be differentiable with derivatives also having this modulus of continuity. Additional conditions for the solution

The Solvability of a System of Nonlinear Equations continuously dependent on $\tau$.The assertion is applied to the proof of the solvability of a finite system

Approximation to solutions of linear control systems by compactly supported solutionsWe study a continuous-time linear control system described by a linear differential equation

О МИНИМАЛЬНОСТИ КВАДРАТИЧНОЙ ПОГРЕШНОСТИ РЕШЕНИЯ ПРЕОБРАЗОВАННЫХ К НАИЛУЧШЕМУ ПАРАМЕТРУ СИСТЕМ УРАВНЕНИЙ ПРИ МАЛЫХ ОДНОРОДНЫХ ВОЗМУЩЕНИЯХ the minimality of the squared error of the solution to the continuation system under homogeneous small

The mechanism of optimal control of the evolution of continuous technological systems of continuous technological systems based on the application of the theory of active systems, the theory

Analytic continuation of the Appell function F 1 and integration of the associated system of equations in the logarithmic case system of equations, a collection of canonical solutions are presented that are two-dimensional analogues

Unique Continuation Property with Partial Information for Two-Dimensional Anisotropic Elasticity SystemsIn this paper, we establish a novel unique continuation property for two-dimensional anisotropic

Непрерывная атомная система для подпространстваCONTINUOUS ATOMIC SYSTEM FOR SUBSPACE

Hölder continuity of weak solutions of p-Laplacian PDEs with VMO coefficients , where Ω is open and bounded. More generally, we consider solutions of the elliptic system ∇⋅a(x)g ′ (a

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