Re: Spinors, topology & orientation
From: Christopher J. Henrich (chenrich_at_monmouth.com)
Date: 06/30/04
- Next message: Bessel: "2 rings with a special property"
- Previous message: |-|erc: "Re: Infinity does exist?"
- In reply to: Shmuel (Seymour J.) Metz: "Re: Spinors, topology & orientation"
- Next in thread: Thomas Mautsch: "Re: Spinors, topology & orientation"
- Messages sorted by: [ date ] [ thread ]
Date: Wed, 30 Jun 2004 01:51:53 GMT
In article <40e1ac8d$1$fuzhry+tra$mr2ice@news.patriot.net>, Seymour J.
<spamtrap@library.lspace.org.invalid> wrote:
> In <260620042219263928%chenrich@monmouth.com>, on 06/27/2004
> at 02:19 AM, "Christopher J. Henrich" <chenrich@monmouth.com> said:
>
> >The better class of books about "group theory and quantum mechanics"
> >are likely to cover this topic in a little more detail. Wigner,
> >"Group Theory and Applications to Quantum Mechanics" will be in
> >universilty libraries, though it seems to be out of print.
>
> Isn't that available from Dover?
No, sad to say, it doesn't seem to be. A quick visit to Dover's web
site shows me that Weyl's tough but valuable book on group theory and
QM is in print, and so is a reprint of _The Mathematical Foundations of
Quantum Mechanics_ by George W. Mackey, my mentor. Also a book by
Volker Heine, which I don't know.
Weyl is good, if you are willing to take the time to study and ponder.
It is NOT easy, and is slightly old-fashioned in style. Mackey's notes
are excellent for a mathematician, but I am not sure they are right for
the OP's concerns; and this book does not contain much of the group
theory.
-- Chris Henrich
- Next message: Bessel: "2 rings with a special property"
- Previous message: |-|erc: "Re: Infinity does exist?"
- In reply to: Shmuel (Seymour J.) Metz: "Re: Spinors, topology & orientation"
- Next in thread: Thomas Mautsch: "Re: Spinors, topology & orientation"
- Messages sorted by: [ date ] [ thread ]