#4 in Matrices books
Use arrows to jump to the previous/next product

Reddit mentions of Lie Groups, Lie Algebras, and Representations: An Elementary Introduction

Sentiment score: 1
Reddit mentions: 2

We found 2 Reddit mentions of Lie Groups, Lie Algebras, and Representations: An Elementary Introduction. Here are the top ones.

Lie Groups, Lie Algebras, and Representations: An Elementary Introduction
Buying options
View on Amazon.com
or
    Features:
  • Only from Jellybean Foods! Remember, if the seller isn't Jellybean Foods, then you're not getting a genuine item.
  • 4- 8 oz bags
  • Product is Kosher
  • Wafer only (As the title clearly states). This does NOT contain ice cream.
  • To make these soft, you must add your own ice cream to them, wrap in a wax paper, stick in the freezer overnight. The ice cream will soak into it, which will then give you a ice cream sandwich similiar to what you're used to in the store
Specs:
Height9.21258 Inches
Length6.14172 Inches
Number of items1
Weight1.54984970186 Pounds
Width0.8751951 Inches

idea-bulb Interested in what Redditors like? Check out our Shuffle feature

Shuffle: random products popular on Reddit

Found 2 comments on Lie Groups, Lie Algebras, and Representations: An Elementary Introduction:

u/[deleted] ยท 6 pointsr/Physics

J.F. Cornwell, Group theory in physics: an introduction (link)

W. Ludwig, Symmetries in physics: group theory applied to physical problems(link)

M. Tinkham, Group theory and quantum mechanics (link)

W.-K. Tung, Group theory in physics (link)

E.P. Wigner, Group theory and its applications to the quantum mechanics of atomic spectra (link1, link2)

N. Jeevanjee, An Introduction to Tensors and Group Theory for Physicists (link)

G. Costa, Symmetries and Group Theory in Particle Physics: An Introduction to Space-Time and Internal Symmetries (link)

B. Hall, Lie Groups, Lie Algebras, and Representations: An Elementary Introduction (link)

R. McWeeny, Symmetry: An Introduction to Group Theory and Its Applications (Dover Books on Physics)(link)

u/ThisIsMyOkCAccount ยท 2 pointsr/math

I've just finished going through Brian Hall's Book. I'm just learning these things for the first time, so maybe I just don't have a lot to compare it to, but I thought it was fantastic.

I will say, it's fairly easy. I often times found myself wondering why he was bothering to spell out things in an explicit proof when it was obvious, but as a book I was learning from without lectures, this was actually a good feature. He goes quite slowly so there's time for a self-learning to digest things. I do realize some people find this to be a problem though.

Also he only treats matrix groups, which can be a little bit limiting.