Graphical abstract illustrating the comprehensive approach for deriving and validating the dynamics of a six-degree-of-freedom (6-DoF) platform using the Euler-Lagrange m...
Abstract:
In this paper, we derive the dynamics of a six degree of freedom platform using Lagrangian method. Lagrangian is a powerful tool for deriving the equations of motion of t...Show MoreMetadata
Abstract:
In this paper, we derive the dynamics of a six degree of freedom platform using Lagrangian method. Lagrangian is a powerful tool for deriving the equations of motion of the mechanical systems. We first derive the Lagrangian of the 6-DoF(Degree of Freedom) platform and then use Euler-Lagrangian equation to derive the equations of motion for the platform.The derived equations are simulated and validated using computational tools, particularly Simscape.This validation facilitates comparison of predicted and simulated behaviour of the platform.Additionally, platform’s response to various changes-such as change in mass, stiffness of the platform and others, its corresponding natural frequencies are examined.In future work, to improve the performance and operational stability,creating and implementing a control system for the 6 DoF platform will be done.This study gives understanding of dynamics of the platform and provides a groundwork for the advancement in control system design of such systems.
Graphical abstract illustrating the comprehensive approach for deriving and validating the dynamics of a six-degree-of-freedom (6-DoF) platform using the Euler-Lagrange m...
Published in: IEEE Access ( Volume: 12)
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- IEEE Keywords
- Index Terms
- Degrees Of Freedom ,
- Lagrangian Method ,
- Control System ,
- Fundamental Frequency ,
- Equations Of Motion ,
- Changes In Mass ,
- Mechanical Systems ,
- Lagrange Equations ,
- Dynamic Platform ,
- Higher Frequency ,
- Dynamical ,
- Lower Frequency ,
- Kinetic Energy ,
- Resonance Frequency ,
- Increase In Mass ,
- Decrease In Frequency ,
- Peak Frequency ,
- Translational Motion ,
- Model Predictive Control ,
- Proportional-integral-derivative ,
- Rotational Energy ,
- Stiffness Values ,
- Changes In Stiffness ,
- Multiple Degrees Of Freedom ,
- Vibration Isolation ,
- Body Energy ,
- Head-mounted Display ,
- Newton’s Second Law ,
- Motion Platform ,
- Frequency Response
- Author Keywords
Keywords assist with retrieval of results and provide a means to discovering other relevant content. Learn more.
- IEEE Keywords
- Index Terms
- Degrees Of Freedom ,
- Lagrangian Method ,
- Control System ,
- Fundamental Frequency ,
- Equations Of Motion ,
- Changes In Mass ,
- Mechanical Systems ,
- Lagrange Equations ,
- Dynamic Platform ,
- Higher Frequency ,
- Dynamical ,
- Lower Frequency ,
- Kinetic Energy ,
- Resonance Frequency ,
- Increase In Mass ,
- Decrease In Frequency ,
- Peak Frequency ,
- Translational Motion ,
- Model Predictive Control ,
- Proportional-integral-derivative ,
- Rotational Energy ,
- Stiffness Values ,
- Changes In Stiffness ,
- Multiple Degrees Of Freedom ,
- Vibration Isolation ,
- Body Energy ,
- Head-mounted Display ,
- Newton’s Second Law ,
- Motion Platform ,
- Frequency Response
- Author Keywords