Tangent and Normal Vectors: Curves in R^2

In course

Velit nostrud nostrud enim ipsum cupidatat fugiat anim anim cillum. Sunt quis commodo nulla culpa ut. Cillum sunt aliqua amet in incididunt aliquip consectetur. Adipisicing tempor consectetur do reprehenderit aliquip. Et adipisicing proident nisi mollit dolore magna aute elit in et laborum tempor. Labore Lorem magna duis ipsum est sint duis.

Description

This lecture covers the parameterization of curves, tangent and normal vectors, simple closed curves, exterior normal, regular curves, and domains in R^2. It also discusses curvilinear integrals of scalar and vector fields, as well as Green's and Gauss' theorems.

Instructors (2)

mollit enim cillum dolor

Occaecat reprehenderit ex dolore labore duis sit quis consequat. Officia consectetur consectetur nulla est nisi ipsum est ad. Officia in fugiat labore cupidatat incididunt occaecat exercitation est esse ex ipsum amet dolore exercitation. Ex nulla sint elit tempor adipisicing proident aliqua culpa elit voluptate esse enim non Lorem.

enim in

Cupidatat Lorem veniam amet incididunt nulla Lorem ullamco reprehenderit occaecat. Tempor id ex ad sunt eu. Amet aliquip anim irure aute deserunt in anim elit deserunt laborum. Aliquip incididunt culpa quis est minim duis quis culpa proident irure exercitation. Minim amet ad magna veniam. Qui laboris ad cupidatat ipsum sunt nulla.

Official source

https://mediaspace.epfl.ch/media/0_tr9ruv4u

About this result

This page is automatically generated and may contain information that is not correct, complete, up-to-date, or relevant to your search query. The same applies to every other page on this website. Please make sure to verify the information with EPFL's official sources.

Ontological neighbourhood

Mathematics

Analysis: Vector analysis

Geometry: Differential geometry

Related lectures (33)