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Explore Coulomb friction, phase portraits, and 3D rigid body dynamics. Analyze friction effects on equilibrium, falling objects, and spinning tops using experiments and mathematical models.
Explore chaotic dynamics, Routhian method, and Noether's theorem in mechanical systems. Learn about ignorable coordinates, constants of motion, and their relation to physical symmetries through various examples.
Explore Lagrange multipliers, constraint forces, and nonholonomic constraints in analytical dynamics. Analyze examples like rigid rods, roller racers, and rolling disks to understand generalized forces and their Newtonian connections.
Explore phase portraits, bifurcations, and constraint forces in dynamical systems. Learn graphical methods, analyze system behavior changes, and understand Lagrangian mechanics with practical applications.
Explore Lagrange's equations for conservative and non-conservative forces, rigid body systems, and phase space analysis. Learn to solve and classify motions using advanced analytical dynamics techniques.
Explore D'Alembert's Principle and Lagrange's Equations through worked examples, including baton sliding, cart-pendulum system, and spring-mass system. Learn to formulate equations of motion for multiparticle systems.
Explore D'Alembert's Principle of Virtual Work, analyzing active forces and workless constraint forces in analytical dynamics. Gain insights into nonholonomic constraints and multiparticle systems.
Comprehensive introduction to Lagrangian mechanics, covering generalized coordinates, constraints, and degrees of freedom. Explores holonomic and nonholonomic constraints, with examples including the intriguing shopping cart instability.
Explore rigid body dynamics, stability of principal axes, and qualitative analysis of spinning objects. Understand the tennis racket theorem and intermediate axis instability through demonstrations and intuitive explanations.
Comprehensive exploration of rigid body kinematics, focusing on Euler angles, rotation matrices, and differential equations. Covers singularities, alternatives, and applications in free rigid body motion analysis.
Explore rotational dynamics of rigid bodies using arbitrary reference points, with applications to car jumps and planar motion. Covers angular momentum, Euler's equations, and moment of inertia concepts.
Comprehensive exploration of rigid body dynamics, covering mass distribution, center of mass calculation, Newton-Euler equations, and rotational motion, with practical examples and mathematical formulations.
Explore tetherball dynamics, angular momentum, and central forces through real-world examples like Indiana Jones's whip and tree snakes. Learn to solve nonlinear ODEs and analyze spring-mass systems in the plane.
Explore planar kinematics and particle dynamics, covering projectile motion, pendulums, polar coordinates, and the transport equation for rotating frames. Gain insights into 2D motion analysis.
Introduction to normal forms for vector fields, focusing on simplifying nonlinear terms and determining topological equivalence. Covers theory, examples, and applications in dynamical systems analysis.
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