Irreducibility Criteria in Rings

About
Privacy
Disclaimer

Graph Chatbot

In course

DEMO: do id labore

Duis esse consectetur sint dolor. Cupidatat officia anim occaecat officia laboris duis aliqua aliquip laborum sint mollit in. In ad ullamco dolor in ex excepteur duis. Duis dolore occaecat aliqua excepteur occaecat amet nulla. Ut pariatur ea in sint sit mollit qui. Deserunt officia irure do ut ad nostrud in aliquip. Nisi dolor in sint aliqua irure fugiat elit eu fugiat amet.

Description

This lecture covers the concept of irreducibility criteria in rings, focusing on linear and reducible polynomials, as well as the uniqueness of factorization. The instructor explains Eisenstein's criterion and provides examples to illustrate the theory.

Instructor

commodo enim

Qui velit labore velit consectetur id nisi et qui. Aliquip nostrud consectetur ullamco consectetur pariatur excepteur cillum nisi quis non. Eiusmod eu officia velit velit excepteur anim do.

Official source

Related lectures (30)

https://mediaspace.epfl.ch/media/0_5lr2bg5s

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.

In course

DEMO: do id labore

Instructor

commodo enim

Qui velit labore velit consectetur id nisi et qui. Aliquip nostrud consectetur ullamco consectetur pariatur excepteur cillum nisi quis non. Eiusmod eu officia velit velit excepteur anim do.

Related lectures (30)

Complex Roots and Polynomials

Explores complex roots, polynomials, and factorizations, including roots of unity and the fundamental theorem of algebra.

Complex Polynomials and Factorization

Explores complex polynomials, factorization, roots of equations, equilateral triangles, and infinite sums in sequences.

Factorisation: Polynomials and Theorem

Covers irreducible polynomials, fundamental theorem of algebra, and factorization in complex and real polynomials.

Polynomials on a Field: Basics and Operations

Introduces the basics of polynomials on a field, focusing on definitions, operations, and properties.

Linear Combinations and Vector Spaces

Introduces linear combinations in vector spaces, operations, and polynomials of degree 2.