Numerical stability test of neutral delay differential equations

DOI10.1155/2008/698043zbMath1166.65356OpenAlexW2006006681WikidataQ58646248 ScholiaQ58646248MaRDI QIDQ1023259

J. Martínez

Publication date: 11 June 2009

Published in: Mathematical Problems in Engineering (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/55807

zbMATH Keywords

stabilityiterative algorithmnumerical examplesneutral delay differential equationsLambert W function

Mathematics Subject Classification ID

Related Items (8)

A general three-step class of optimal iterations for nonlinear equations ⋮ Symmetric bifurcation analysis of synchronous states of time-delayed coupled phase-locked loop oscillators ⋮ Stability of teleoperation systems for time-varying delays by neutral LMI techniques ⋮ Numerical Stability Test of Linear Time-Delay Systems of Neutral Type ⋮ Second order compact difference scheme for time fractional sub-diffusion fourth-order neutral delay differential equations ⋮ On the global asymptotic stability of switched linear time-varying systems with constant point delays ⋮ Calculating characteristic roots of multi-delayed systems with accumulation points via a definite integral method ⋮ Stability results for switched linear systems with constant discrete delays

Uses Software

• DDE-BIFTOOL

Cites Work

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• Delay differential equations: with applications in population dynamics
• Cargo pendulation reduction of ship-mounted cranes
• An eigenvalue based approach for the stabilization of linear time-delay systems of neutral type
• Robust stability analysis of linear time-delay systems by Lambert \(W\) function: some extreme point results
• Delay effects on stability. A robust control approach
• Bifurcation analysis of a neutral delay differential equation modelling the torsional motion of a driven drill-string.
• On the Lambert \(w\) function
• Sway reduction on container cranes using delayed feedback controller
• A note on the use of the Lambert W function in the stability analysis of time-delay systems
• Robust stability for time-delay systems: the edge theorem and graphical tests
• Real-time dynamic substructuring in a coupled oscillator–pendulum system
• Methods for linear systems of circuit delay differential equations of neutral type
• Modelling real-time dynamic substructuring using partial delay differential equations

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