Semi‐active damping optimization of vibrational systems using the parametric dominant pole algorithm
From MaRDI portal
Publication:6065009
DOI10.1002/zamm.201400158WikidataQ115214831 ScholiaQ115214831MaRDI QIDQ6065009
Patrick Kürschner, Zoran Tomljanović, Peter Benner, Ninoslav Truhar
Publication date: 11 December 2023
Published in: ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik (Search for Journal in Brave)
Energy minimization in equilibrium problems in solid mechanics (74G65) Optimization of other properties in solid mechanics (74P10) Control of mechanical systems (70Q05) Modal analysis in linear vibration theory (70J10)
Related Items (2)
Mixed control of vibrational systems ⋮ Fast optimization of viscosities for frequency‐weighted damping of second‐order systems
Cites Work
- Unnamed Item
- Unnamed Item
- Damped oscillations of linear systems. A mathematical introduction
- Parametric dominant pole algorithm for parametric model order reduction
- Dimension reduction of large-scale systems. Proceedings of a workshop, Oberwolfach, Germany, October 19--25, 2003.
- Numerical solution of large and sparse continuous time algebraic matrix Riccati and Lyapunov equations: a state of the art survey
- Dimension reduction for damping optimization in linear vibrating systems
- Computational Methods for Linear Matrix Equations
- An algorithm for the complete solution of quadratic eigenvalue problems
- Computing a partial generalized real Schur form using the Jacobi–Davidson method
- Convergence of the Dominant Pole Algorithm and Rayleigh Quotient Iteration
- Numerical Solution of the Stable, Non-negative Definite Lyapunov Equation Lyapunov Equation
- Templates for the Solution of Algebraic Eigenvalue Problems
- Advanced Structural Dynamics and Active Control of Structures
- Constant and switching gains in semi-active damping of vibrating structures
- An Efficient Method for Estimating the Optimal Dampers' Viscosity for Linear Vibrating Systems Using Lyapunov Equation
- Computing Transfer Function Dominant Poles of Large-Scale Second-Order Dynamical Systems
- Optimal damping of selected eigenfrequencies using dimension reduction
- A Simplex Method for Function Minimization
- Approximation of Large-Scale Dynamical Systems
This page was built for publication: Semi‐active damping optimization of vibrational systems using the parametric dominant pole algorithm
