Tensor

Related lectures (31)

Page 3 of 4

Covers stress equilibrium, strain, and the generalization of stress to 3D, introducing Hooke's Law and analyzing structures with axial loads.

Explores developable surfaces, parametrization, equations verification, and conformally flat surfaces.

Explores the theory of plates, including bending and stretching energies, and the Föppl-von Kármán Equations.

Introduces Christoffel symbols and gravity concepts before Einstein, discussing mathematical tensors and the Nobel Prize in Physics.

Explores contravariant and covariant tensors, Maxwell field strength, and Lorentz invariance in linear transformations and metric properties.

Covers the necessary conditions and theorems to have flat space-time and discusses the symmetry properties of the Riemann tensor.

Covers the properties of the Riemann tensor and Ricci scalar in normal coordinates.

Covers the framework for plates, bending and stretching energies, and Föppl-von Kármán Equations, exploring mean and Gaussian curvatures.

Covers the basics of tensors and indices, including contravariant vectors and tensor operations.

Covers tensor analysis, kinematics, and fluid mechanics in continuum mechanics.