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Related lectures (26)

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Covers surface integrals with a focus on regular parametrization and the importance of understanding the normal vector.

Explores regular surfaces and painting with normal vectors, integral calculations, symmetries, and surface orientation.

Explores surface integrals over parameterized orientable surfaces and their applications in flux and work evaluation.

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

Covers geodesic curves parameterized at constant speed to minimize distances between points.

Explains regular points on implicit surfaces and their relationship with gradients and tangent planes.

Explores the construction of solutions by Dirichlet-Laplace in general domains.

Covers the application of the residue theorem in calculating integrals on closed curves in complex analysis.

Covers implicit surfaces, parametric descriptions, regular parametrization, normal vectors, and orientable surfaces.

Clarifies the use of Jacobian, normal vectors in surfaces, and arccos(z) constraints.