Lecture

Rotations: Angular Momentum

Related lectures (32)

Explores isometries in Euclidean spaces, including translations, rotations, and linear symmetries, with a focus on matrices.

Explores rotation in two dimensions, equilibrium conditions, angular momentum theorem, and Newton's laws.

Explores rotations in two dimensions, covering vector products, angular momentum, and Newton's laws applied to rotational motion.

Explores rotation in two dimensions, covering vector products, angular momentum, and kinetic energy of solids.

Explores the transformation of vectors and tensors, including rotations and representations in quantum physics.

Explores symmetries in Newtonian mechanics and wave equations, highlighting their significance in understanding physical laws.

Covers visualizations in orthonormal bases in R2, focusing on rotations and reflections.

Explores the scalar product, vector lengths, angles, norms, and rotations in 2D and 3D spaces.

Covers the preservation of isometry by rotations and symmetries.

Covers 3D rotations, quaternions, and matrices of direction cosines, providing an elegant solution to the limitations of rotation matrices.

Explores kinematics and dynamics of rigid bodies, including Euler angles and moment of inertia.

Analyzes angular speed of rotation, internal forces, vectors, and system transformation in a solid.

Covers torque force, angular momentum theorem, gyroscopic effects, and procession of the earth's axis.

Covers the concept of orientation in the plane and transformations using matrices.

Explores rotation in two dimensions, covering vector product, moment of a force, statics, and kinetic energy theorems, with practical examples.

Explores normal acceleration, spatial rotations, vector rotation, and angular speed concepts in physics.

Explores the angular momentum theorem in gyroscope dynamics and symmetrical motion.

Explores orthogonal matrices and transformations, emphasizing preservation of norms and angles.

Explores the behavior of a particle in a central potential and its invariance under rotations.

Explores rotation in two dimensions, covering vector product, moment of force, statics, and kinetic energy theorems.