Simulation And Analysis Of A Rotary-Inverted Pendulum Utilizing Lagrangian Equation Of Motion

Detailed Inverted pendulum systems' mechanical configurations show a great deal of variation. In order to better understand the dynamics of the commonly-referred-to as the "Rotary inverted system," an enlarged unstable Rotary planer inverted pendulum configuration, this research employs mathematical concepts. Pinned connections are often used to securely attach the inverted pendulum to the rotating actuation base in planar pendulums. The analysis of a Rotary-inverted pendulum is presented in this study to aid in the progress of underactuated robotic system development. This design is particularly noteworthy because to its capacity to precisely emulate the equilibrium seen while holding a broomstick, which is accomplished by considering the revolute joints of the elbow and shoulder. The dynamical equation for the Rotary-inverted pendulum may be formulated by using the Lagrangian equation of motion. Because of its flexibility and user-friendliness, the MATLAB programming language and environment is widely used in the scientific and technical fields. The accuracy of a nonlinear computational model of a system may be checked by simulation in Simulink.