Table of Contents includes: Math tools, Vectors, Position vectors and geometry,
Vector bases, Rotation matrices, Matrices and A x = b,
Mass and center of mass; Force and resultant, Moment and torque,
Replacement of forces and bound vectors,
Vector differentiation, Encyclopedia of applied force and torque,
Angular velocity & acceleration, Translational velocity & acceleration, Constraints (rods, rolling, gears),
Particles, Moments/products of inertia, Dyadics, Inertia Dyadics, Rigid bodies,
Newton/Euler Dynamics, D'Alembert's method (momentum), Power & work,
Potential energy & conservation, and more.