Modeling the dynamics of a capsule-type locomotion system actuated by an imbalanced rotor under the action of dry anisotropic friction

Mobile robotic systems with vibratory drives are becoming increasingly popular in various fields of industry and medicine. This article is dedicated to the study of the dynamic behavior of a mobile capsule-type robot equipped with an imbalanced vibration exciter. The research methodology involves constructing a simplified dynamic diagram of the robot's mechanical system, using Lagrange's equations of the second kind to describe its motion, and solving the obtained system of differential equations using numerical methods integrated into the Wolfram Mathematica software. The simulation results are presented in the form of time dependences of the instantaneous displacement and velocity of the capsule under various operating conditions. The main scientific novelty of the work is that the mathematical models of capsule-type robots moving under the action of dry anisotropic friction of the first kind have been further improved, and new dependencies of the influence of friction coefficients on the average speed of the capsule have been constructed under other unchanged operating conditions. The obtained results can be used by developers and researchers of similar capsule-type robots with imbalanced vibration exciters, in particular for systems of monitoring and cleaning the internal surfaces of pipelines, as well as for robots intended to perform clinical diagnostics of vessels and intestines.

Authors

Publication Details

Journal
Mathematical Modeling and Computing
Published
2025-01-01
DOI
https://doi.org/10.23939/mmc2025.01.310
Citations
1
Primary Topic
Control and Dynamics of Mobile Robots
Type
article
Field-Weighted Citation Impact
1.21
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article

Modeling the dynamics of a capsule-type locomotion system actuated by an imbalanced rotor under the action of dry anisotropic friction

Oleh Hrytsun, Rostyslav Stotsko, Vitaliy Korendiy, Rostyslav Predko et al.
1 citations
Mathematical Modeling and Computing
Control and Dynamics of Mobile Robots
1.21
article

Modeling the dynamics of a capsule-type locomotion system actuated by an imbalanced rotor under the action of dry anisotropic friction

Oleh Hrytsun, Rostyslav Stotsko, Vitaliy Korendiy, Rostyslav Predko, A. Ye. Lisnichuk, A. O. Kychma
article en
1 citations

Abstract

Mobile robotic systems with vibratory drives are becoming increasingly popular in various fields of industry and medicine. This article is dedicated to the study of the dynamic behavior of a mobile capsule-type robot equipped with an imbalanced vibration exciter. The research methodology involves constructing a simplified dynamic diagram of the robot's mechanical system, using Lagrange's equations of the second kind to describe its motion, and solving the obtained system of differential equations using numerical methods integrated into the Wolfram Mathematica software. The simulation results are presented in the form of time dependences of the instantaneous displacement and velocity of the capsule under various operating conditions. The main scientific novelty of the work is that the mathematical models of capsule-type robots moving under the action of dry anisotropic friction of the first kind have been further improved, and new dependencies of the influence of friction coefficients on the average speed of the capsule have been constructed under other unchanged operating conditions. The obtained results can be used by developers and researchers of similar capsule-type robots with imbalanced vibration exciters, in particular for systems of monitoring and cleaning the internal surfaces of pipelines, as well as for robots intended to perform clinical diagnostics of vessels and intestines.

Mathematical Modeling and ComputingVol. 12(1)
Openalex Percentile: Top 23%
Control and Dynamics of Mobile Robots
1.21
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Modeling the dynamics of a capsule-type locomotion system actuated by an imbalanced rotor under the action of dry anisotropic friction — Oleh Hrytsun, Rostyslav Stotsko, et al. · Mathematical Modeling and Computing (2025) | TGRS Research Map | TGRS