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 Author Comment/Response Alfonso 07/06/12 02:14am In Response To 'Re: Numerical integration over an arbitrary 2D ...'---------Hi Michael, thanks for your answer. You are right, for complex domain i mean a domain (in R^2) that i cannot parametrize. On the other hand, i know the formulas of my functions f(x,y). Unfortunatly your link doesn't work. However, i think that the very better way to face this problem is to use a triangular mesh of the domain. I can generate a list of the triangles by means of an external mesher tool. The fact is that I don't know how to import this list in mathetamica. Can you help my? Thanks again, Alfonso URL: ,

 Subject (listing for 'Numerical integration over an arbitrary 2D domain') Author Date Posted Numerical integration over an arbitrary 2D domain Alfonso 06/30/12 12:26pm Re: Numerical integration over an arbitrary 2D ... Michael 07/05/12 03:01am Re: Re: Numerical integration over an arbitrary... Alfonso 07/06/12 02:14am Re: Re: Re: Numerical integration over an arbit... Michael 07/07/12 12:25pm Re: Re: Re: Re: Numerical integration over an a... Alfonso 07/08/12 03:49am
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