3-dimensional Anosov flows: U(1)-extension and Exponential Mixing

Related lectures (31)

Covers the concept of surface integrals for scalar fields, focusing on regular, orientable surfaces in 3D space.

Explores minimal surfaces, their properties, history, classification based on curvature, and examples from the Minimal Surfaces Gallery.

Delves into the geometric principles of Gothic architecture, focusing on surface curvature and stereotomy techniques.

Explores surfaces with constant curvature, emphasizing the significance of minimal oriented radius and the properties of pseudo-spheres.

Explores surfaces with variable curvature, constant curvature, and gothic surfaces, as well as singularities and the inversion of normals.

Explores the geometric properties of paraboloids and hyperboloids in architecture, emphasizing their design implications and practical applications.

Explores the application of Stokes' theorem to surfaces and vector spaces in Fourier analysis.

Covers functions and properties of surfaces, including heat dissipation, roughness, energy dissipation, and surface treatments.

Explores the divergence theorem and corollaries related to Green identities in the plane, demonstrating their application through examples.

Explores minimal surfaces, curvature, Laplace-Beltrami operator, numerical solutions, Laplacian smoothing, diffusion flow, and time integration.

Explores geodesics on surfaces, focusing on minimizing distances and properties of paths, with examples like great circles on spheres.

Page 2 of 2