Manifolds 3.2 : Partitions of Unity on Normal Spaces and Imbeddings @Fematika

Manifolds 3.2 : Partitions of Unity on Normal Spaces and Imbeddings @Fematika

Uploaded October 2018 | Updated September 2026, 3 weeks ago

In this video, I introduce general, topological partitions of unity, and how they can be used to imbed compact manifolds into euclidean space.

Translate This Video : youtube.com/timedtext_video?ref=share&v=_6etxlOrsus
Notes : None yet
Patreon : patreon.com/user?u=16481182
Teespring : teespring.com/stores/fematika
Email : fematikaqna@gmail.com
Discord: discord.gg/5z7pgj5
Subreddit : reddit.com/r/fematika
Code : github.com/Fematika/Animations

Manifolds 3.2 : Partitions of Unity on Normal Spaces and Imbeddings

Advanced Integrals 2.1 : Analysis of the integral of e^x / x

(1.2.1) Math Club | Trigonometry: Introduction

Generalized Tube Lemma

Complex Magnitude, Argument, and Loci

Checking BlackPenRedPens Hardest Integral On YouTube

Algebraic Topology 1.6 : Applications of the Fundamental Group of the Circle

Manifolds 4.1 : Introduction to the Tangent Space

Manifolds 1.2 : Examples of Manifolds

Number Theory 1.3 : Formulas and the Derivative of Gamma Function

Topology 1.1 : Open Sets of Reals

Proof of Fermats Little Theorem

Manifolds 3.2 : Partitions of Unity on Normal Spaces and Imbeddings