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- From: israel@unixg.ubc.ca (Robert B. Israel)
- Subject: Re: tensors
- Message-ID: <israel.714359708@unixg.ubc.ca>
- Sender: news@unixg.ubc.ca (Usenet News Maintenance)
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- Organization: University of British Columbia, Vancouver, B.C., Canada
- References: <1992Aug20.190041.6215@pellns.alleg.edu> <schlegel.714343318@cwis>
- Date: Fri, 21 Aug 1992 01:15:08 GMT
- Lines: 28
-
- In <schlegel.714343318@cwis> schlegel@cwis.unomaha.edu (Mark Schlegel) writes:
-
- >frisinv@alleg.edu writes:
-
- >> I was reading a book on general relativity and the author began talking
- >>about tensor analysis, something I'd never heard of. I get the feeling
- >>tensors are some sort of number, but I'm not sure. Could anyone enlighten
- >>me as to what they are and how to use them?
- >>----
- >>Vince
-
- >Tensors are very useful in physics and are generally the next level of
- >complexity beyond vectors. The simplest tensors are those of second rank
- >which contain nine terms (usually scalars and vectors are not called tensors
- >but they do belong to the tensor family) usually the name "tensor" refers
- >to those of rank 2 and above but tensors generally as a class also
- >contain scalars and vectors like this:
-
- >a tensor has 3^N terms where N is the rank number
-
- This is true if you are working in 3 dimensions (which the ordinary
- physicist usually does, I guess). In relativity we usually work in 4
- dimensions, so it's 4^N.
- --
- Robert Israel israel@math.ubc.ca
- Department of Mathematics or israel@unixg.ubc.ca
- University of British Columbia
- Vancouver, BC, Canada V6T 1Y4
-