Google Answers: Green's theorem

View Question

Q: Green's theorem ( No Answer, 3 Comments )

Question

Subject: Green's theorem
Category: Science > Math
Asked by: bahai-ga
List Price: $2.50

Posted: 03 Dec 2002 12:57 PST
Expires: 02 Jan 2003 12:57 PST
Question ID: 118620

What is the generalization of Green's theorem for Riemann surfaces?

Answer

There is no answer at this time.

Comments

Subject: Re: Green's theorem
From: secret901-ga on 03 Dec 2002 13:45 PST

Hi bahai,
The generalization of Green's theorem is the Stokes' Theorem.
secret901-ga

Subject: Re: Green's theorem
From: rbnn-ga on 03 Dec 2002 13:56 PST

That was not the question though.

Subject: Re: Green's theorem
From: rbnn-ga on 03 Dec 2002 14:13 PST

Although, actually, for manifolds you might want to take a look at:
http://www.maths.adelaide.edu.au/pure/mmurray/dg_hons/node33.html

Important Disclaimer: Answers and comments provided on Google Answers are general information, and are not intended to substitute for informed professional medical, psychiatric, psychological, tax, legal, investment, accounting, or other professional advice. Google does not endorse, and expressly disclaims liability for any product, manufacturer, distributor, service or service provider mentioned or any opinion expressed in answers or comments. Please read carefully the Google Answers Terms of Service.

If you feel that you have found inappropriate content, please let us know by emailing us at answers-support@google.com with the question ID listed above. Thank you.

Search Google Answers for

Google Home - Answers FAQ - Terms of Service - Privacy Policy