Imaginary axis eigenvalues of matrix delay equations with a certain alternating coefficient structure
From MaRDI portal
Publication:680414
DOI10.1016/j.sysconle.2017.10.007zbMath1378.93052OpenAlexW2770716683MaRDI QIDQ680414
Publication date: 23 January 2018
Published in: Systems \& Control Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.sysconle.2017.10.007
Linear systems in control theory (93C05) Eigenvalue problems (93B60) System structure simplification (93B11) Control of mechanical systems (70Q05) Control/observation systems governed by ordinary differential equations (93C15) Stability of control systems (93D99)
Related Items (1)
Cites Work
- A new method for computing delay margins for stability of linear delay systems
- Applications of time delay systems.
- Mathematical and Computational Tools for the Stability Analysis of Time-Varying Delay Systems and Applications in Mechanical Engineering
- Delay Differential Equations
- Stability Robustness of Retarded LTI Systems with Single Delay and Exhaustive Determination of Their Imaginary Spectra
- Stability and hyperbolicity of linear systems with delayed state: a matrix-pencil approach
- Stability of matrix second-order systems: new conditions and perspectives
- Difference feedback can stabilize uncertain steady states
- A matrix method for determining the imaginary axis eigenvalues of a delay system
- A Frequency-Sweeping Framework for Stability Analysis of Time-Delay Systems
- On Stability of LMS Methods and Characteristic Roots of Delay Differential Equations
- Analytic Curve Frequency-Sweeping Stability Tests for Systems with Commensurate Delays
- Matrix Polynomials, Similar Operators, and the Imaginary Axis Eigenvalues of a Matrix Delay Equation
- Critical parameters of integral delay systems
- Stability and Stabilization of Time-Delay Systems
- Stability of time-delay systems
This page was built for publication: Imaginary axis eigenvalues of matrix delay equations with a certain alternating coefficient structure
