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 Copyright policy )AbstractWe describe a surface in R3 which is called the stability cone. We prove necessary and sufficient stability conditions for the delay differential matrix equation ẋ+Ax+Bx(t−τ)=0. These conditions are formulated in terms of the location with respect to the stability cone of some points determined by the eigenvalues of matrices A,B and the delay value. We require that matrices A,B admit a simultaneous triangularization.
Eigenvalues and eigenfunctions, Delay equation, Applied Mathematics, Simultaneous triangularization, Delay values, Eigenvalues, Delay equations, Stability cone, 510, Differential matrix equation, Necessary and sufficient stability conditions, Stability
Eigenvalues and eigenfunctions, Delay equation, Applied Mathematics, Simultaneous triangularization, Delay values, Eigenvalues, Delay equations, Stability cone, 510, Differential matrix equation, Necessary and sufficient stability conditions, Stability
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