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Piecewise-linear Lyapunov functions for linear stationary systemsA study of piecewise-linear Lyapunov functions for linear stationary systems, described

Piecewise-linear Lyapunov functions for linear time invariant systemsThe piecewise-linear Lyapunov functions for linear time stationary systems are studied

Sufficient conditions for the existence of 0’-limitwise monotonic functions for computable η-like linear orders’-limitwise monotonic function defining the order for a computable η-like linear order L, i.e., of a function

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

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

Recovering Linear Operators and Lagrange Function Minimality Condition extremal problem (often nonconvex) can be solved using the Lagrange function minimality condition. © 2018

Sufficient conditions for the existence of 0’-limitwise monotonic functions for computable η-like linear orders’-limitwise monotonic function defining the order for a computable η-like linear order L, i.e., of a function

Certain classes of problems on linear conjugation for a two-dimensional vector admitting explicit solutionsWe consider the structure of the set of piecewise meromorphic solutions to the linear conjugation

Ranges of η-functions of η-like linear orderingsWe completely describe ranges of η-functions of η-like linear orderings without computable

Piecewise linear Lyapunov functions and the localization of spectrum of stable matricesThe relationship is found between the functions number of a piecewise linear Lyapunov function

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