Lectures related to Cadres: Structural Elements

Covers stiffness, strength, strain, stress, and strain measurement in structural mechanics.

Covers the fundamentals of structural mechanics, including materials, mechanics vocabulary, the Eiffel Tower, and the collapse of the Quebec Bridge.

Covers the design of connections in buildings and bridges, emphasizing joint zones, force transfer, and continuity solutions.

Covers the basics of structural mechanics, including static forces, stress, strain, and structural elements like bars, cables, trusses, and beams.

Covers space trusses, frames, and machines, emphasizing equilibrium analysis and structural design principles.

Covers the analysis of hyperstatic structures using virtual work principles and computational methods.

Covers the analysis of space trusses, frames, and mechanisms, emphasizing the importance of hierarchy in structural design.

Discusses the analysis of statically determinate and indeterminate deformable structures.

Covers the mechanics of slender structures, focusing on crane mechanics and internal loads.

Covers the design of bridge structures, focusing on deformation, state of stress, and load-bearing systems.

Discusses the analysis and design of 3D space trusses and frames.

Covers mechanical equilibrium, stress analysis, materials, CAD, and design principles.

Covers elasticity, common construction materials, structural design principles, and an elevator design example.

Covers internal equilibrium of solids, stress analysis, beam deformation, and rupture criteria.

Explores the inclusion of trusses in beams, emphasizing materials and internal forces.

Covers the basics of structural mechanics, exploring how structures respond to loads and the factors influencing their behavior.

Provides an overview of Finite Element families, including solid and shell elements, with specific examples like linear hexahedron finite elements.

Explores the structural design of roofing and timber construction, including recycled materials and concrete principles.

Covers shear stresses in beams and built-up beams, including shear flow calculations and stress superimposition.

Covers stress equilibrium, strain, and constitutive equations in 2D and 3D.