Small Displacements in Mechanics

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Introduces continuum mechanics, focusing on conservation laws and kinematics for continuous media.

Covers the modeling of diatomic molecules using springs and focuses on the movement of the center of mass and relative motion.

Covers the mechanics of a symmetric haltere and the importance of center of mass calculation.

Covers the resolution of mechanics problems, focusing on a rocket and gas system.

Covers moment of inertia, constraints, equations of motion, and solid body rotation.

Explores the conservation of linear momentum and stress in a continuum, focusing on governing equations and constitutive laws.

Explores advanced topics in rotational motion of solid bodies and applications of mechanics laws.

Covers Lorentz transformations, Maxwell equations, and charge conservation in Lorentz invariant physics.

Covers the basics of continuum mechanics, including forces transmission, energy conservation, and body motion geometry.

Explores the equilibrium shapes of helical thin rods under weak gravity.

Analyzes the winding of a thread around a fixed cylinder and the motion of a point mass attached to it.

Covers the analysis of internal forces and displacements in a beam supported at three points.

Covers rotational motion, static equilibrium, stability, and acceleration in practical examples.

Covers course organization, exercises, problem-solving, and exam conditions in general physics mechanics.

Covers the analysis of internal load diagrams in structural mechanics through various exercises and examples.

Covers the organization of a general physics course for mathematics students, focusing on mechanical problems and fundamental laws of physics.

Explores the mechanics and failure mechanisms of composite materials, including matrix cracking, fiber breakage, and delamination.

Explores beam types, internal loads computation, and load diagrams, with a focus on historical context and practical examples.

Introduces the basics of finite element modeling for dynamics and discusses the Newmark method for time integration.

Explores potential energy, equilibrium points, and oscillations in mechanics.

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