Lectures related to Torsion tensor

Covers the Tucker decomposition and its applications in data compression, explaining the notion of multilinear rank and the HOSVD method.

Investigates post-buckling deformation behavior, bending energy derivation, and in-plane stretching energy considerations in square plates.

Explores Föppl-von Kármán plate theory, including buckling equations and an example of plate compression.

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

Covers the mechanics of plates, focusing on curvature, bending, and stretching energy.

Explores Testing General Relativity with Cosmology, covering topics like the curvature tensor, teleparallelism, and black holes in f(Q).

Explores the analysis of the measurement process in the Shor Algorithm.

Explores mathematical preliminaries of tensors and their transformations under basis rotations.

Explores the theory of finite strain and rotation in Kirchhoff rods, covering inextensible strains, finite rotations, and equilibrium.

Explores general covariance, Riemann tensor, Bianchi identities, and Einstein tensor in gravitational field.

Explores algebraic cycles, etale cohomology, and counterexamples to the Hodge conjecture.

Examines geometric singularities in architectural design through the analysis of spatial intersections.

Explores the theory and applications of helical curves, focusing on circular helices with various parameters.

Introduces the Grover algorithm, a quantum search algorithm that speeds up searching unsorted databases.

Explores the mechanics of slender structures, discussing plate evaluation, bending energy, and curvature tensors.

Covers linear and membrane theories of pressure vessels, differential geometry of surfaces, and the reduction of dimensionality from 3D to 2D.

Covers timber plates geometry generation, in-plane and out-of-plane connections, insertion order, and various joint types.

Investigates post-buckling deformation of plates, deriving bending and stretching energies.

Covers the derivation of boundary conditions in mechanics of slender structures, focusing on total energy variation and equilibrium equations.

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