scholarly journals DYNAMIC MATHEMATICAL MODELING AND CONTROL ALGORITHMS DESIGN OF AN INVERTED PENDULUM SYSTEM (IPS)

2019 ◽  
pp. 1-10
Author(s):  
Ayodeji Okubanjo ◽  
Oluwadamilola Oyetola
2020 ◽  
Vol 71 (2) ◽  
pp. 122-126
Author(s):  
Ahmed Alkamachi

AbstractA single inverted pendulum on a cart (SIPC) is designed and modeled physically using SolidWorks. The model is then exported to the Simulink environment to form a Simscape model for simulation and test purposes. This type of modeling uses a physical grid tactic to model mechanical structures. It requires connection of the physical elements with physical signal converter to define the implicit system dynamics to be modeled. The integration between the SolidWorks and Simscape eliminates the need of deriving the mathematical model and provides a platform for the rapid controller design for the system. State feedback control scheme is proposed, designed, and tuned aiming to maintain the pendulum in the upright place while tracking the desired cart position. Several simulation cases are studied to prove the controller abilities. In order to examine the controller robustness, disturbance rejection and noise attenuation capabilities are also discovered.


Author(s):  
Boštjan Blažič ◽  
Leopold Herman ◽  
Ambrož Božiček ◽  
Igor Papič

2018 ◽  
Author(s):  
José Roberto Canuto Vasconcelos ◽  
Elizabeth Maria Astorga González ◽  
Pedro Manuel González del Foyo

2012 ◽  
Vol 2012 (0) ◽  
pp. _2A2-A06_1-_2A2-A06_4
Author(s):  
Ryutaro OCHIAI ◽  
Ryohei YAMATE ◽  
Yasuhiro MINAMIYAMA ◽  
Takanori KIYOTA ◽  
Noboru SUGIMOTO

Author(s):  
Erwin Susanto

Currently, most of basic control engineering lectures teach both mathematic model and control of an inverted pendulum to explain stability problems in dynamic systems. The inverted pendulum system is a pendulum controlled with a certain force in order to stand in balance around vertical equilibrium line. Hence this system is a highly unstable system and needs stabilization methods using a  kind of controller. This paper describes how to design a Proportional Derivative Integral (PID) controller via root locus technique to stabilize it and realization of its interface system for monitoring angle trajectory. This visualization is needed to observe the stability and  effectiveness of its mathematic model and control design. Experimental results and analysis show that control design and interface system can be implemented well.


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