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Related lectures (10)

Explores elliptic PDEs, weak solutions, regularity, and strong solutions, with a focus on classical solutions and proof techniques.

Kinetic Theory of Gases: Maxwell-Boltzmann Distribution

Explores the Kinetic Theory of Gases and the Maxwell-Boltzmann Distribution.

Sparsest Cut: ARV Theorem

Covers the proof of the Bourgain's ARV Theorem, focusing on the finite set of points in a semi-metric space and the application of the ARV algorithm to find the sparsest cut in a graph.

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Riemannian connections

Explores Riemannian connections on manifolds, emphasizing smoothness and compatibility with the metric.

Homotopy Theory of Chain Complexes

Explores the homotopy theory of chain complexes, focusing on model categories, weak equivalences, and the retraction axiom.

Open Mapping Theorem

Explains the Open Mapping Theorem for holomorphic maps between Riemann surfaces.

Laplace Approximation: Integral Estimation

Explores Laplace approximation for integral estimation using smooth convex functions and Gaussian distribution.

Differential Forms Integration

Covers the integration of differential forms on smooth manifolds, including the concepts of closed and exact forms.

Limites à l'infini: Suite et fin

Covers the concept of limits at infinity and provides insights into its application.

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