Euler-lagrange based dynamic model of double rotary inverted pendulum

Mukhtar Fatihu Hamza, Jamilu Kamilu Adamu, Abdulbasid Ismail Isa

Research output: Chapter in Book/Report/Conference proceedingConference contributionpeer-review

Abstract

Double Rotary inverted pendulum (DRIP) is an important member of nonlinear, unstable, non-minimum phase, and under-actuated mechanical systems. The DRIP is known widely as experimental setup for testing different kind of control algorithms. This paper, described a development of nonlinear dynamical equations of the DRIP system using Euler-Lagrange methods. Euler-Lagrange methods does not requisite complicated and tedious formulation since DRIP is not large multi-body system. The linear model and state space representation was also presented. The Simulink model of DRIP was developed based on the derived equations. Simulation study was carried out and the results indicated that, the DRIP system is inherently nonlinear and unstable. It is realized that the difficulties and limitations in the previous dynamic equation of DRIP proposed in literature are eliminated. Euler-Lagrange methods can be regarded as an alternative method for finding the dynamic model of the systems.

Original languageEnglish
Title of host publicationProceedings of the 11th National Technical Seminar on Unmanned System Technology, NUSYS 2019
EditorsZainah Md Zain, Hamzah Ahmad, Dwi Pebrianti, Mahfuzah Mustafa, Nor Rul Hasma Abdullah, Rosdiyana Samad, Maziyah Mat Noh
PublisherSpringer
Pages419-434
Number of pages16
ISBN (Print)9789811552809
DOIs
StatePublished - 2021
Externally publishedYes
Event11th National Technical Symposium on Unmanned System Technology, NUSYS 2019 - Kuantan, Malaysia
Duration: 2 Dec 20193 Dec 2019

Publication series

NameLecture Notes in Electrical Engineering
Volume666
ISSN (Print)1876-1100
ISSN (Electronic)1876-1119

Conference

Conference11th National Technical Symposium on Unmanned System Technology, NUSYS 2019
Country/TerritoryMalaysia
CityKuantan
Period2/12/193/12/19

Keywords

  • Dynamic model
  • Euler-Lagrange
  • Nonlinear system
  • Rotary inverted pendulum

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