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March 8, 2006, 04:10 |
some problem about caculation of quadrature
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#1 |
Guest
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Hell0:
ervery one ! i want to compute the integeral of some variable over whole domain, the intergral need a high resolution gauss quadrature method, but i only have the varible value on my two dimensional grid points, the gauss quadrature need the value at the gauss quadrature points, then how should i know it. it is a two diemsional rectangle domain. regards |
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March 8, 2006, 11:04 |
Re: some problem about caculation of quadrature
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#2 |
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maybe you should use a spectral method.
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March 8, 2006, 11:10 |
Re: some problem about caculation of quadrature
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#3 |
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can spectral method caculate the integral
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March 8, 2006, 15:25 |
Re: some problem about caculation of quadrature
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#4 |
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you wrote: "..I want to compute the integeral of some variable over whole domain, the intergral need a high resolution gauss quadrature method, but i only have the varible value on my two dimensional grid points, the gauss quadrature need the value at the gauss quadrature points, then how should i know it. "
I am assuming that your solution/ or your points are given in terms of a low order method, i.e. FDM or FVM. Your problem is that you want to use a high order quadrature for computing the integral (I dont know why). Of course, your quadrature point does not coincide with your FD/FV points. So, my suggestion was if you require high accuracy you should consider a high order method for example galerkin spectral method, or variations depending on your problem for computing your solution. So, by the way why you want to use a gauss quadrature ? if you have your points uniform distributed you can use a rectangular integration rule or equilavents. |
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March 8, 2006, 18:58 |
Re: some problem about caculation of quadrature
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#5 |
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thank you very much! i am doing a Galerkin projection onto the POD eigenmode, the projection is a integral, and it is nesessary to evaluate it with a high resolution scheme! the pod eigenmode was obtained from the FVM solutions.
regards |
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