Update to Latest CairoMakie

docs/Project.toml

@@ -21,6 +21,3 @@ MLStyle = "d8e11817-5142-5d16-987a-aa16d5891078"
 OrdinaryDiffEq = "1dea7af3-3e70-54e6-95c3-0bf5283fa5ed"
 PrettyTables = "08abe8d2-0d0c-5749-adfa-8a2ac140af0d"
 StaticArrays = "90137ffa-7385-5640-81b9-e52037218182"
-
-[compat]
-CairoMakie = "0.10"

docs/src/bc_debug.md

@@ -114,8 +114,9 @@ plot_mesh_dual = EmbeddedDeltaDualComplex2D{Bool, Float64, Point3{Float64}}(plot
 # Calculate distances and subdivisions for the dual mesh
 subdivide_duals!(plot_mesh_dual, Circumcenter())
 
-fig, ax, ob = wireframe(plot_mesh)
-ax.aspect = AxisAspect(3.0)
+fig = Figure()
+ax = CairoMakie.Axis(fig[1,1], aspect = AxisAspect(3.0))
+wireframe!(ax, plot_mesh)
 fig
 ```
 
@@ -153,8 +154,9 @@ using Distributions
 c_dist = MvNormal([1, 5], [1.5, 1.5])
 c = [pdf(c_dist, [p[1], p[2]]) for p in plot_mesh_dual[:point]]
 
-fig, ax, ob = mesh(plot_mesh; color=c[1:nv(plot_mesh)])
-ax.aspect = AxisAspect(3.0)
+fig = Figure()
+ax = CairoMakie.Axis(fig[1,1], aspect = AxisAspect(3.0))
+mesh!(ax, plot_mesh; color=c[1:nv(plot_mesh)])
 fig
 ```
 
@@ -180,14 +182,15 @@ times = range(0.0, 100.0, length=150)
 colors = [sol(t).C for t in times]
 extrema
 # Initial frame
-fig, ax, ob = mesh(plot_mesh, color=colors[1], colorrange = extrema(vcat(colors...)))
-ax.aspect = AxisAspect(3.0)
-Colorbar(fig[1,2], ob)
+fig = Figure()
+ax = CairoMakie.Axis(fig[1,1], aspect = AxisAspect(3.0))
+pmsh = mesh!(ax, plot_mesh; color=colors[1], colorrange = extrema(vcat(colors...)))
+Colorbar(fig[1,2], pmsh)
 framerate = 30
 
 # Animation
 record(fig, "diff_adv_right.gif", range(0.0, 100.0; length=150); framerate = 30) do t
-  ob.color = sol(t).C
+  pmsh.color = sol(t).C
 end
 ```
 

docs/src/budyko_sellers_halfar.md

@@ -288,7 +288,7 @@ Create animated GIFs of the temperature and ice height dynamics.
 begin
 # Initial frame
 frames = 100
-fig = Figure(resolution = (800, 800))
+fig = Figure(; size = (800, 800))
 ax1 = CairoMakie.Axis(fig[1,1])
 xlims!(ax1, extrema(map(x -> x[1], point(s′))))
 ylims!(ax1, extrema(soln(tₑ).Tₛ))
@@ -304,7 +304,7 @@ end
 begin
 # Initial frame
 frames = 100
-fig = Figure(resolution = (800, 800))
+fig = Figure(; size = (800, 800))
 ax1 = CairoMakie.Axis(fig[1,1])
 xlims!(ax1, extrema(map(x -> x[1], point(s′))))
 ylims!(ax1, extrema(soln(tₑ).halfar_h))

docs/src/cism.md

@@ -126,8 +126,10 @@ subdivide_duals!(s, Barycenter())
 x̄ = mean(p -> p[1], point(s))
 ȳ = mean(p -> p[2], point(s))
 
-wf = wireframe(s)
-save("ice_mesh.png", wf)
+fig = Figure()
+ax = CairoMakie.Axis(fig[1,1])
+wf = wireframe!(ax, s)
+save("ice_mesh.png", fig)
 ```
 
 !["Wireframe of the Domain"](ice_mesh.png)
@@ -167,7 +169,9 @@ end
 # Set the initial conditions for ice sheet height:
 # Ice height is a primal 0-form. i.e. valued at vertices.
 h₀ = map(x -> height_at_p(x[1], x[2], 0), point(s′))
-fig = mesh(s′, color=h₀, colormap=:jet)
+fig = Figure()
+ax = CairoMakie.Axis(fig[1,1])
+msh = mesh!(ax, s′, color=h₀, colormap=:jet)
 save("ice_initial_conditions.png", fig)
 ```
 
@@ -350,10 +354,12 @@ rmse = sqrt(sum(map(x -> x*x, h_diff)) / length(h_diff))
 # Create a gif
 begin
   frames = 100
-  fig, ax, ob = mesh(s′, color=soln(0).dynamics_h, colormap=:jet, colorrange=extrema(soln(tₑ).dynamics_h))
-  Colorbar(fig[1,2], ob)
+  fig = Figure()
+  ax = CairoMakie.Axis(fig[1,1])
+  msh = mesh!(ax, s′, color=soln(0).dynamics_h, colormap=:jet, colorrange=extrema(soln(tₑ).dynamics_h))
+  Colorbar(fig[1,2], msh)
   record(fig, "ice_dynamics_cism.gif", range(0.0, tₑ; length=frames); framerate = 30) do t
-    ob.color = soln(t).dynamics_h
+    msh.color = soln(t).dynamics_h
   end
 end
 ```

docs/src/grigoriev.md

@@ -71,7 +71,11 @@ s′ = triangulated_grid(
 s′[:point] = map(x -> x + Point3D(MIN_X, MIN_Y, 0), s′[:point])
 s = EmbeddedDeltaDualComplex2D{Bool, Float64, Point3D}(s′)
 subdivide_duals!(s, Barycenter())
-wireframe(s)
+
+fig = Figure()
+ax = CairoMakie.Axis(fig[1,1])
+wf = wireframe!(ax, s)
+display(fig)
 ```
 
 The coordinates of a vertex are stored in `s[:point]`. Let's use our interpolator to assign ice thickness values to each vertex in the mesh:
@@ -224,10 +228,12 @@ save("grigoriev_fc.png", f)
 function save_dynamics(save_file_name)
   time = Observable(0.0)
   h = @lift(soln($time).h)
-  f,a,o = mesh(s′, color=h, colormap=:jet,
-             colorrange=extrema(soln(tₑ).h);
-             axis = (; title = @lift("Grigoriev Ice Cap Dynamic Thickness [m] at time $($time))")))
-  Colorbar(f[1,2], limits=extrema(soln(0.0).h), colormap=:jet)
+  f = Figure()
+  ax = CairoMakie.Axis(f[1,1], title = @lift("Grigoriev Ice Cap Dynamic Thickness [m] at time $($time)"))
+  gmsh = mesh!(ax, s′, color=h, colormap=:jet,
+               colorrange=extrema(soln(tₑ).h))
+  #Colorbar(f[1,2], gmsh, limits=extrema(soln(tₑ).h))
+  Colorbar(f[1,2], gmsh)
   timestamps = range(0, tₑ, step=1e-1)
   record(f, save_file_name, timestamps; framerate = 15) do t
     time[] = t

docs/src/ice_dynamics.md

@@ -408,16 +408,21 @@ soln = solve(prob, Tsit5())
 
 ``` @example DEC
 # Final conditions:
-mesh(s′, color=soln(tₑ).dynamics_h, colormap=:jet, colorrange=extrema(soln(0).dynamics_h))
+fig = Figure()
+ax = CairoMakie.Axis(fig[1,1])
+msh = mesh!(ax, s′, color=soln(tₑ).dynamics_h, colormap=:jet, colorrange=extrema(soln(0).dynamics_h))
+display(fig)
 ```
 
 ``` @example DEC
 begin
   frames = 100
-  fig, ax, ob = CairoMakie.mesh(s′, color=soln(0).dynamics_h, colormap=:jet, colorrange=extrema(soln(0).dynamics_h))
-  Colorbar(fig[1,2], ob)
+  fig = Figure()
+  ax = CairoMakie.Axis(fig[1,1])
+  msh = CairoMakie.mesh!(ax, s′, color=soln(0).dynamics_h, colormap=:jet, colorrange=extrema(soln(0).dynamics_h))
+  Colorbar(fig[1,2], msh)
   record(fig, "ice_dynamics2D.gif", range(0.0, tₑ; length=frames); framerate = 15) do t
-    ob.color = soln(t).dynamics_h
+    msh.color = soln(t).dynamics_h
   end
 end
 ```
@@ -449,7 +454,10 @@ end
 
 # Visualize initial condition for ice sheet height.
 # There is lots of ice at the poles, and no ice at the equator.
-mesh(s′, color=h₀, colormap=:jet)
+fig = Figure()
+ax = LScene(fig[1,1], scenekw=(lights=[],))
+msh = CairoMakie.mesh!(ax, s′, color=h₀, colormap=:jet)
+display(fig)
 ```
 
 ``` @example DEC
@@ -483,19 +491,24 @@ extrema(soln(0).dynamics_h), extrema(soln(tₑ).dynamics_h)
 ```
 
 ``` @example DEC
-mesh(s′, color=soln(tₑ).dynamics_h, colormap=:jet, colorrange=extrema(soln(0).dynamics_h))
+fig = Figure()
+ax = LScene(fig[1,1], scenekw=(lights=[],))
+msh = CairoMakie.mesh!(ax, s′, color=soln(tₑ).dynamics_h, colormap=:jet, colorrange=extrema(soln(0).dynamics_h))
+display(fig)
 ```
 
 ``` @example DEC
 begin
   frames = 200
-  fig, ax, ob = CairoMakie.mesh(s′, color=soln(0).dynamics_h, colormap=:jet, colorrange=extrema(soln(0).dynamics_h))
+  fig = Figure()
+  ax = LScene(fig[1,1], scenekw=(lights=[],))
+  msh = CairoMakie.mesh!(ax, s′, color=soln(0).dynamics_h, colormap=:jet, colorrange=extrema(soln(0).dynamics_h))
 
-  Colorbar(fig[1,2], ob)
+  Colorbar(fig[1,2], msh)
   # These particular initial conditions diffuse quite quickly, so let's just look at
   # the first moments of those dynamics.
   record(fig, "ice_dynamics2D_sphere.gif", range(0.0, tₑ/64; length=frames); framerate = 20) do t
-    ob.color = soln(t).dynamics_h
+    msh.color = soln(t).dynamics_h
   end
 end
 ```

docs/src/overview.md

@@ -113,8 +113,9 @@ plot_mesh = loadmesh(Rectangle_30x10())
 periodic_mesh = loadmesh(Torus_30x10())
 point_map = loadmesh(Point_Map())
 
-fig, ax, ob = wireframe(plot_mesh)
-ax.aspect = AxisAspect(3.0)
+fig = Figure()
+ax = CairoMakie.Axis(fig[1,1], aspect = AxisAspect(3.0))
+wireframe!(ax, plot_mesh)
 fig
 ```
 
@@ -153,8 +154,9 @@ using Distributions
 c_dist = MvNormal([7, 5], [1.5, 1.5])
 c = [pdf(c_dist, [p[1], p[2]]) for p in periodic_mesh[:point]]
 
-fig, ax, ob = mesh(plot_mesh; color=c[point_map])
-ax.aspect = AxisAspect(3.0)
+fig = Figure()
+ax = CairoMakie.Axis(fig[1,1], aspect = AxisAspect(3.0))
+mesh!(ax, plot_mesh; color=c[point_map])
 fig
 ```
 
@@ -175,14 +177,15 @@ times = range(0.0, 100.0, length=150)
 colors = [sol(t).C[point_map] for t in times]
 
 # Initial frame
-fig, ax, ob = mesh(plot_mesh, color=colors[1], colorrange = extrema(vcat(colors...)))
-ax.aspect = AxisAspect(3.0)
-Colorbar(fig[1,2], ob)
+fig = Figure()
+ax = CairoMakie.Axis(fig[1,1], aspect = AxisAspect(3.0))
+pmsh = mesh!(ax, plot_mesh; color=colors[1], colorrange = extrema(vcat(colors...)))
+Colorbar(fig[1,2], pmsh)
 framerate = 30
 
 # Animation
 record(fig, "diffusion.gif", range(0.0, 100.0; length=150); framerate = 30) do t
-ob.color = sol(t).C[point_map]
+  pmsh.color = sol(t).C[point_map]
 end
 ```
 
@@ -337,14 +340,15 @@ times = range(0.0, 100.0, length=150)
 colors = [sol(t).C[point_map] for t in times]
 
 # Initial frame
-fig, ax, ob = mesh(plot_mesh, color=colors[1], colorrange = extrema(vcat(colors...)))
-ax.aspect = AxisAspect(3.0)
-Colorbar(fig[1,2], ob)
+fig = Figure()
+ax = CairoMakie.Axis(fig[1,1], aspect = AxisAspect(3.0))
+pmsh = mesh!(ax, plot_mesh; color=colors[1], colorrange = extrema(vcat(colors...)))
+Colorbar(fig[1,2], pmsh)
 framerate = 30
 
 # Animation
 record(fig, "diff_adv.gif", range(0.0, 100.0; length=150); framerate = 30) do t
-ob.color = sol(t).C[point_map]
+  pmsh.color = sol(t).C[point_map]
 end
 ```