Lectures related to Section Method for Internal Forces and Moments

Covers the correction of exercises on internal load diagrams in structural mechanics, focusing on frames, arches, and equilibrium calculations.

Explores the moment-curvature relation for beams, emphasizing stress distribution and typical boundary conditions.

Covers beams with distributed and concentrated forces, bending moment, shear force, and internal load diagrams.

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

Covers the fundamentals of beams, including types, stress resultants, and internal load diagrams.

Covers systems of forces, moments, couples, and stress in 2D and 3D, as well as the effect of force-couple systems.

Covers the analysis of beams and frames, focusing on matching conditions and internal loads.

Introduces structural mechanics concepts like distributed loads, centroids, and equilibrium in 2D and 3D.

Covers 3D linear elasticity, stress, strain, beams' behavior under loads, and torsion.

Covers systems of forces in 3D, equilibrium in 2D, system isolation, free-body diagrams, supports, and joints.

Covers beam analysis under distributed loads, focusing on internal forces and moments.

Explains equilibrium in 2D, system isolation, joints, supports, and free-body diagrams with practical examples and idealized contacts.

Presents the fundamental principles of moments and beams in structural analysis.

Explores the relationship between loads, forces, and deformations in structures, focusing on cantilever beams.

Covers beams with distributed loads, internal forces, stress resultants, and equilibrium.

Covers the prediction of beam deformation and the safety margin to prevent beam breakage.

Covers the analysis of discontinuities in diagrams caused by concentrated forces and moments in structures.

Covers the analysis of static (rigid) structures, including equilibrium and free-body diagrams.

Explores bending of beams, strain energy, shear force, and deflection calculations.

Covers virtual work, equilibrium conditions, and its application in problem-solving.