Ball (mathematics)

Related lectures (14)

Covers volume and signal processing concepts in mathematical calculations and signal analysis.

Explores Fubini's theorem, extending integration to complex regions like closed unit balls.

Explores isoperimetric qualities, including Brunn-Rnkauskis inequality and Grünbaum's theorem, with proofs and examples.

Covers open balls in Euclidean spaces, their properties, and their significance in topology.

Covers Diophantine approximation on manifolds with a focus on lower bounds.

Explains closed surfaces like spheres, cubes, and cones without covers, and their traversal and removal of edges.

Explores embeddings into l_inf, including theorems, applications, and Frechet embeddings.

Explores the similarity of convex bodies, affine transformations, the Johen's Theover theorem, and KKT conditions.

Covers a recap of Analysis 1 and 2, emphasizing normed space R^n, subsets, and continuous functions.

Explores divergence theory, surface integrals, and volume computation using spherical coordinates and parametrizations.

Covers normed vector spaces, topology in R^n, and the principle of drawers as a demonstration method.

Covers the renormalization of Hénon maps with zero entropy, focusing on integrable systems and attractors.

Covers the properties of Euclidean spaces, focusing on R^n and its applications in analysis.

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