Color of a parametric surface with Makie

[_stla]

Hello,

The code below plots the rounded cube shown on the image. The color = :yellow argument has no effect. How to plot the cube with a single color? The document of surface says nothing about the keywords arguments.

using Makie, GLMakie

function r(phi; a, b, m, n1, n2, n3)
    return 1 / (abs(cos(m*phi/4)/a)^n2 + (abs(sin(m*phi/4)/b)^n3))^(1/n1) 
end

function supershape(p1, p2)
    phi = (-pi/2):0.01:(pi/2)
    theta = (-pi):0.01:(pi)
    x = [
        r(theta; a=p1.a, b=p1.b, m=p1.m, n1=p1.n1, n2=p1.n2, n3=p1.n3) * cos(theta) *
        r(phi;   a=p2.a, b=p2.b, m=p2.m, n1=p2.n1, n2=p2.n2, n3=p2.n3) * cos(phi) 
        for phi in phi, theta in theta
    ]
    y = [
        r(theta; a=p1.a, b=p1.b, m=p1.m, n1=p1.n1, n2=p1.n2, n3=p1.n3) * sin(theta) *
        r(phi;   a=p2.a, b=p2.b, m=p2.m, n1=p2.n1, n2=p2.n2, n3=p2.n3) * cos(phi) 
        for phi in phi, theta in theta
    ]
    z = [
        r(phi;   a=p2.a, b=p2.b, m=p2.m, n1=p2.n1, n2=p2.n2, n3=p2.n3) * sin(phi) 
        for phi in phi, theta in theta
    ]
    return (x = x, y = y, z = z)
end

params1 = (a=1, b=1, m=4, n1=10, n2=10, n3=10)
params2 = params1
x, y, z = supershape(params1, params2)

fig, _ = surface(x, y, z; color = :yellow)
fig

[_stla]

surface(x, y, z; color=fill(:red,100,100)) produces this image, this is not nice:

[_stla]

Better to do a mesh:

function parametricMesh(f, umin, umax, vmin, vmax, nu, nv)
    u_ = LinRange(umin, umax, nu)
    v_ = LinRange(vmin, vmax, nv)
    vertices = Array{Float64}(undef, nu*nv, 3)
    triangles = Array{Int64}(undef, 2*(nu-1)*(nv-1), 3)
    k = 1
    for i in 1:nv
        v = v_[i]
        for j in 1:nu
            vertices[k,:] = f(u_[j], v)
            k = k+1
        end
    end
    k = 1
    for i in 1:(nv-1)
        for j in 1:(nu-1)
            a = (i-1) * nu + j
            b = (i-1) * nu + j + 1
            c = i*nu + j + 1
            d = i*nu + j
            triangles[2*(k-1)+1,:] = [b, a, d]
            triangles[2*k,:] = [c, b, d]
            k = k+1
        end
    end
    return (vertices = vertices, triangles = triangles)
end

function r(phi; a, b, m, n1, n2, n3)
    return 1 / (abs(cos(m*phi/4)/a)^n2 + (abs(sin(m*phi/4)/b)^n3))^(1/n1) 
end

p1 = (a=1, b=1, m=4, n1=10, n2=10, n3=10)
p2 = p1

function f(phi, theta)
    x = r(theta; a=p1.a, b=p1.b, m=p1.m, n1=p1.n1, n2=p1.n2, n3=p1.n3) * cos(theta) *
        r(phi;   a=p2.a, b=p2.b, m=p2.m, n1=p2.n1, n2=p2.n2, n3=p2.n3) * cos(phi)
    y = r(theta; a=p1.a, b=p1.b, m=p1.m, n1=p1.n1, n2=p1.n2, n3=p1.n3) * sin(theta) *
        r(phi;   a=p2.a, b=p2.b, m=p2.m, n1=p2.n1, n2=p2.n2, n3=p2.n3) * cos(phi)
    z = r(phi;   a=p2.a, b=p2.b, m=p2.m, n1=p2.n1, n2=p2.n2, n3=p2.n3) * sin(phi)
    return [x, y, z]
end

ssmesh = parametricMesh(f, -pi/2, pi/2, -pi, pi, 50, 50)

using GLMakie
using GeometryBasics
vertices = map(Point3f, eachrow(ssmesh.vertices))
faces = map(TriangleFace, eachrow(ssmesh.triangles))
nrmls = normals(vertices, faces)
gb_mesh = GeometryBasics.Mesh(meta(vertices; normals = nrmls), faces)

mesh(gb_mesh, color = "yellow")