In this course, we study dynamics and control of systems of interconnected rigid bodies. We start by modeling the mechanical system in a geometric framework. In this framework, we reinterpret the physical concepts such as position, velocity, acceleration, force, energy, etc. To obtain the equation of motion of the mechanical system, instead of using Newton's laws of motion, we use Euler-Lagrange equations. Using differential geometric notions, one can write the equations of motion of the mechanical system in a coordinate-independent form. This coordinate-independent representation of equations of motions helps us to study controllability, stability and motion planning of mechanical systems.
You will receive 15% of your grade from fulfilling tutorial obligations. This consists of doing the following two things: