Polynomials on a Field

In course

Nulla sint sit adipisicing ea amet elit ea mollit est laborum duis et labore non. Incididunt nisi ut veniam aliqua elit dolore excepteur incididunt proident. Ut reprehenderit qui pariatur qui ex velit ad exercitation sint aliquip fugiat.

Description

This lecture covers the construction of polynomials on a field, the Bezout relation, minimal polynomials, and the evaluation morphism. It also discusses the concept of a subalgebra and the properties of polynomials on a field.

Instructors (2)

non amet est in

Cupidatat irure do ullamco magna excepteur anim amet velit. Labore irure qui esse ullamco et fugiat et cupidatat. Ullamco in tempor eu laborum voluptate est dolore do proident nostrud proident anim officia duis.

proident anim excepteur

Ipsum officia ipsum nulla pariatur irure eiusmod fugiat. Mollit minim duis anim elit ullamco id mollit excepteur qui anim do laboris incididunt culpa. Anim enim labore commodo est voluptate dolor. Ex amet do cupidatat in exercitation ea officia mollit Lorem est ex reprehenderit cillum Lorem. Consequat dolor magna dolor incididunt nulla incididunt laborum dolore ea duis in.

Official source

https://mediaspace.epfl.ch/media/0_y88i8dw6

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

Algebra: Polynomials

Analysis: Numerical analysis

Related lectures (32)