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untitled Matlab Code
Posted by: Jan | January 3, 2011 @ 12:24pm
Matlab Code
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a := (d - z)/Sqrt[(L - x)^2 + (y)^2 + (d - z)^2] b := (-d - z)/Sqrt[(L - x)^2 + (y)^2 + (-d - z)^2] c := (d - y)/Sqrt[(L - x)^2 + (d - y)^2 + (z)^2] f := (-d - y)/Sqrt[(L - x)^2 + (-d - y)^2 + (z)^2] Integrate[(-12 ArcCos[a] ArcSin[c] + 12 ArcCos[b] ArcSin[c] + 12 ArcCos[a] ArcSin[f] - 12 ArcCos[b] ArcSin[f] + 2 ArcSin[f] (Sin[2 ArcSin[a]] - Sin[2 ArcSin[b]]) + 2 ArcSin[ c] (-Sin[2 ArcSin[a]] + Sin[2 ArcSin[b]]) + (2 ArcSin[a] - 2 ArcSin[b] + Sin[2 ArcSin[a]] - Sin[2 ArcSin[b]]) Sin[ 2 ArcSin[c]] - (2 ArcSin[a] - 2 ArcSin[b] + Sin[2 ArcSin[a]] - Sin[2 ArcSin[b]]) Sin[2 ArcSin[f]])/(-12 ArcCos[a] ArcSin[ c] + 12 ArcCos[b] ArcSin[c] + 12 ArcCos[a] ArcSin[f] - 12 ArcCos[b] ArcSin[f] + 2 ArcSin[f] (Sin[2 ArcSin[a]] - Sin[2 ArcSin[b]]) + 2 ArcSin[ c] (-Sin[2 ArcSin[a]] + Sin[2 ArcSin[b]]) - (2 ArcSin[a] - 2 ArcSin[b] + Sin[2 ArcSin[a]] - Sin[2 ArcSin[b]]) Sin[ 2 ArcSin[c]] + (2 ArcSin[a] - 2 ArcSin[b] + Sin[2 ArcSin[a]] - Sin[2 ArcSin[b]]) Sin[2 ArcSin[f]]) /. {d -> 0.03}, {x, -R, R}, {y, -R, R}, {z, -H/2, H/2}, Assumptions -> Element[{x, y, z, d, L, a, b, c}, Reals]]
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75 Votes
http://codebin.yi.org/1037
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