Lectures related to Torsion of Axisymmetric Cross Sections

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

Covers linear elasticity in 3D, focusing on beam bending and stress-strain behavior of materials.

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

Explores linear elasticity in 3D, stress-strain relationship, isotropic materials, and shear stress importance.

Explores material models for elastic objects, including inverse shape optimization and hyperelasticity.

Covers the analysis of members under pure torsion and circular bars subjected to torsion, including shear stresses and angle of twist.

Explores simple shear, shear stress, strain energy, stress analysis, and torsional shear stress in simple twist.

Explores stress, strain, elasticity, plasticity, and material behavior, emphasizing the importance of dislocations and microstructure.

Explores linear elasticity, stress-strain relationships, and beam bending kinematics with a focus on stress tensors and internal forces.

Covers stress, strain, modulus of elasticity, and material behavior under different loads.

Introduces the theory behind laminates and their applications in different industries.

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

Explores deformation and strain tensors, Lagrange representation, elasticity theory, and the divergence theorem.

Explores stress components placement, strain-stress relationship, energy of deformation, material isotropy, and temperature effects.

Explores 3D elasticity, beam bending, and buckling phenomena in slender structures.

Explores the Timoshenko method for buckling in beams and stress-strain relationships in linear elastic elements.

Explores the Generalized Hooke Law, stiffness matrices, and deformation effects in materials.

Introduces 3D linear elasticity, beams, dimensional analysis, and mechanics of slender structures.

Covers linearity between stress and strain in 3D and isotropic linear elasticity equations.

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