An elegant approach to solving mechanics problems by transforming coordinates into constants of motion. 6. Rigid Body Dynamics
Angular momentum and kinetic energy of a rigid body, inertia tensor, principal axes, and Euler angles.
Newtonian mechanics relies on vector quantities (forces), which can become incredibly complex in constrained systems. The authors introduce D’Alembert’s Principle to transition to the Lagrangian formulation. Pdf Classical Mechanics By Gupta Kumar Sharma
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Moving beyond the configuration space of Lagrangian mechanics, this section introduces phase space via the Hamiltonian formulation. An elegant approach to solving mechanics problems by
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: Transitioning from Lagrangian velocity space to Hamiltonian momentum space. and student resource pages
Before attempting the problems at the end, work through the examples in the text to understand the methodology.
Dozens of classic exam-style problems solved in detail per chapter.