Lecture

Excision Theory: Sketch of Proof

In course

Laborum consequat cillum dolore anim labore culpa consectetur ipsum ea. Id do culpa aliquip cillum adipisicing sit. Ex voluptate nulla elit eiusmod esse. Cillum laborum culpa pariatur esse et tempor dolor voluptate ut id in. Est excepteur eiusmod eu magna ut anim labore aute veniam id dolor.

Description

This lecture provides an overview of the proof of the excision theory, focusing on the barycentric subdivision as a key technical tool. The instructor outlines the construction of chain maps, homotopies, and homology groups, emphasizing the importance of the barycentric subdivision in showing the excision theorem. By defining various operators and demonstrating their properties, the lecture illustrates how the excision theorem can be proven using the concepts of chain complexes and relative homology groups.

Instructor

quis minim officia

Excepteur mollit commodo velit proident est. Eiusmod incididunt in nisi incididunt eiusmod proident sunt do magna dolor nostrud reprehenderit ea ex. Sunt mollit exercitation proident commodo. Culpa excepteur elit non anim.

Official source

https://mediaspace.epfl.ch/media/0_yof6etvx

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

Topology: Algebraic topology

Related lectures (37)

Graph Chatbot

Chat with Graph Search

Ask any question about EPFL courses, lectures, exercises, research, news, etc. or try the example questions below.

DISCLAIMER: The Graph Chatbot is not programmed to provide explicit or categorical answers to your questions. Rather, it transforms your questions into API requests that are distributed across the various IT services officially administered by EPFL. Its purpose is solely to collect and recommend relevant references to content that you can explore to help you answer your questions.