multibody system dynamics
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Mathematics ◽  
2021 ◽  
Vol 9 (12) ◽  
pp. 1359
Author(s):  
Eduardo Corral ◽  
Raúl Gismeros Gismeros Moreno ◽  
Jesús Meneses ◽  
María Jesús Gómez García ◽  
Cristina Castejón

In the present work, different algorithms for contact detection in multibody systems based on smooth contact modelling approaches are presented. Beginning with the simplest ones, some difficult interactions are subsequently introduced. In addition, a brief overview on the different kinds of contact/impact modelling is provided and an underlining of the advantages and the drawbacks of each of them is determined. Finally, some practical examples of each interaction are presented and analyzed and an outline of the issues arisen during the design process and how they have been solved in order to obtain stable and accurate results is given. The main goal of this paper is to provide a resource for the early-stage researchers in the field that serves as an introduction to the modelling of simple contact/impact events in the context of multibody system dynamics.


Author(s):  
Suraj Jaiswal ◽  
Jussi Sopanen ◽  
Aki Mikkola

AbstractDynamic simulation of mechanical systems can be performed using a multibody system dynamics approach. The approach allows to account systems of other physical nature, such as hydraulic actuators. In such systems, the nonlinearity and numerical stiffness introduced by the friction model of the hydraulic cylinders can be an important aspect to consider in the modeling because it can lead to poor computational efficiency. This paper couples various friction models of a hydraulic cylinder with the equations of motion of a hydraulically actuated multibody system in a monolithic framework. To this end, two static friction models, the Bengisu–Akay model and Brown–McPhee model, and two dynamic friction models, the LuGre model and modified LuGre model, are considered in this work. A hydraulically actuated four-bar mechanism is exemplified as a case study. The four modeling approaches are compared based on the work cycle, friction force, energy balance, and numerical efficiency. It is concluded that the Brown–McPhee approach is numerically the most efficient approach and it is well able to describe usual friction characteristics in dynamic simulation of hydraulically actuated multibody systems.


2020 ◽  
Vol 121 (16) ◽  
pp. 3584-3609
Author(s):  
Javier Galvez ◽  
Federico J. Cavalieri ◽  
Alejandro Cosimo ◽  
Olivier Brüls ◽  
Alberto Cardona

2020 ◽  
Vol 10 (7) ◽  
pp. 2342 ◽  
Author(s):  
Eduardo Corral ◽  
M.J. Gómez García ◽  
Cristina Castejon ◽  
Jesús Meneses ◽  
Raúl Gismeros

This work presents and discusses a general approach for the dynamic modeling and analysis of a passive biped walking robot, with a particular focus on the feet-ground contact interaction. The main purpose of this investigation is to address the supporting foot slippage and viscoelastic dissipative contact forces of the biped robot-walking model and to develop its dynamics equations for simple and double support phases. For this investigation, special attention has been given to the detection of the contact/impact between the legs of the biped and the ground. The results have been obtained with multibody system dynamics applying forward dynamics. This study aims at examining and comparing several force models dealing with different approaches in the context of multibody system dynamics. The normal contact forces developed during the dynamic walking of the robot are evaluated using several models: Hertz, Kelvin-Voight, Hunt and Crossley, Lankarani and Nikravesh, and Flores. Thanks to this comparison, it was shown that the normal force that works best for this model is the dissipative Nonlinear Flores Contact Force Model (hysteresis damping parameter - energy dissipation). Likewise, the friction contact/impact problem is solved using the Bengisu equations. The numerical results reveal that the stable periodic solutions are robust. Integrators and resolution methods are also purchased, in order to obtain the most efficient ones for this model.


IEEE Access ◽  
2020 ◽  
Vol 8 ◽  
pp. 213998-214006
Author(s):  
Ilya Kurinov ◽  
Grzegorz Orzechowski ◽  
Perttu Hamalainen ◽  
Aki Mikkola

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