Influence of roll-pitch seeker DRR and parasitic loop on Lyapunov stability of guidance system

Li Yue, Wen Xianghua*, L. Wei, Wei Lan, Xia Qunli

*Corresponding author for this work

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Abstract

This paper focuses on the influence of the disturbance rejection rate (DRR) and parasitic loop parameters on the stability domain of the roll-pitch seeker's guidance system. The DRR models of the roll-pitch seeker caused by different types of disturbance torques and the scale deviation of different sensors are established. The optimal DRR model of the roll-pitch seeker, which contains the scale deviation model, is proposed by formula derivation. The model of the roll-pitch seeker's guidance system is established and equivalently simplified by the dimensionless method. The Lyapunov stability criterion for stability analysis of the guidance system is given by means of the passivity theorem and related definitions and lemmas. A simplified model of the roll-pitch seeker's guidance system, which is suitable for the Lyapunov stability criterion, is established by formula derivation and equivalent transformation. Three conditions that satisfy the Lyapunov stability criterion are obtained. Mathematical simulation with Nyquist plots is used to analyze the influence of different DRR parameters on the stability domain of the roll-pitch seeker's guidance system. Simulation results of this paper can provide reference for the stability analysis of systems related to the roll-pitch seeker.

Original languageEnglish
Pages (from-to)1509-1526
Number of pages18
JournalJournal of Systems Engineering and Electronics
Volume32
Issue number6
DOIs
Publication statusPublished - 1 Dec 2021

Keywords

  • Lyapunov stability
  • Nyquist analysis
  • disturbance rejection rate (DRR)
  • guidance system
  • parasitic loop
  • roll-pitch seeker

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Yue, L., Xianghua, W., Wei, L., Lan, W., & Qunli, X. (2021). Influence of roll-pitch seeker DRR and parasitic loop on Lyapunov stability of guidance system. Journal of Systems Engineering and Electronics, 32(6), 1509-1526. https://doi.org/10.23919/JSEE.2021.000127