@@ -41,8 +41,8 @@ F = [f(r*cospi(θ), r*sinpi(θ)) for r in r, θ in θ]
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# We superpose a surface plot of $f$ on top of the grid:
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X = [r* cospi (θ) for r in r, θ in θ]
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Y = [r* sinpi (θ) for r in r, θ in θ]
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- scatter3d (vec (X), vec (Y), vec (0 X); markercolor= :red , size= (1000 , 1000 ))
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- surface! (X, Y, F; legend= false , xlabel= " x" , ylabel= " y" )
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+ scatter3d (vec (X), vec (Y), vec (0 X); markersize = 0.75 , markercolor= :red , size= (1000 , 1000 ))
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+ surface! (X, Y, F; legend= false , xlabel= " x" , ylabel= " y" , zlabel = " f " )
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# We precompute a (generalized) Zernike--Chebyshev×Fourier plan:
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α, β = 0 , 0
@@ -95,8 +95,8 @@ F = [f(x[n], w[n]*z) for n in 1:N, z in z]
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# We superpose a surface plot of $f$ on top of the grid:
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X = [x for x in x, z in z]
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Y = [w* z for w in w, z in z]
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- scatter3d (vec (X), vec (Y), vec (0 X); markercolor= :red , size= (1000 , 1000 ))
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- surface! (X, Y, F; legend= false , xlabel= " x" , ylabel= " y" )
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+ scatter3d (vec (X), vec (Y), vec (0 X); markersize = 0.75 , markercolor= :green , size= (1000 , 1000 ))
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+ surface! (X, Y, F; legend= false , xlabel= " x" , ylabel= " y" , zlabel = " f " )
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# We precompute a Dunkl-Xu--Chebyshev plan:
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P = plan_rectdisk2cheb (F, β)
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