### A Pluto.jl notebook ### # v0.19.43 using Markdown using InteractiveUtils # This Pluto notebook uses @bind for interactivity. When running this notebook outside of Pluto, the following 'mock version' of @bind gives bound variables a default value (instead of an error). macro bind(def, element) quote local iv = try Base.loaded_modules[Base.PkgId(Base.UUID("6e696c72-6542-2067-7265-42206c756150"), "AbstractPlutoDingetjes")].Bonds.initial_value catch; b -> missing; end local el = $(esc(element)) global $(esc(def)) = Core.applicable(Base.get, el) ? Base.get(el) : iv(el) el end end # ╔═╡ 9701cbe0-d048-11eb-151b-67dda7b72b71 begin import Pkg as _Pkg haskey(ENV, "PLUTO_PROJECT") && _Pkg.activate(ENV["PLUTO_PROJECT"]) # hide using Revise using PlutoVista using GridVisualize using ExtendableGrids using PlutoUI using HypertextLiteral GridVisualize.default_plotter!(PlutoVista) end # ╔═╡ f6205299-d097-4e78-8488-b088475191f6 let if isfile("plotting.jl") include("plotting.jl") plotting_multiscene(; Plotter = PlutoVista, resolution = (650, 300)) end end # ╔═╡ 68e2c958-b417-4ba1-9577-697304fe140a TableOfContents(; title = "") # ╔═╡ b35d982d-1fa9-413d-b008-892b4f241097 md""" # Test notebook for PlutoVista backend of GridVisualize """ # ╔═╡ 00b04f6b-34a6-4e30-9864-d273305281d4 md""" ## 1D scalar plot """ # ╔═╡ a20d74c9-16da-408a-b247-0c17321888f9 function testplot1() grid = simplexgrid(0:0.01:10) scalarplot(grid, map(sin, grid); resolution = (600, 200), markershape = :star5, markevery = 20, xlabel = "x", ylabel = "z", legend = :rt, label = "sin") end # ╔═╡ 33482af8-3542-4723-ae43-770a789b69b3 testplot1() # ╔═╡ c4eeb06f-932e-4acc-8e5b-f2a7f9242a42 function testplot2(; t = 0) p = GridVisualizer(; resolution = (500, 200), legend = :rt, xlabel = "x") grid = simplexgrid(0:0.01:10) scalarplot!(p, grid, map(x -> sin(x - t), grid); color = :red, label = "sin(x-$(t))", linestyle = :dash) scalarplot!(p, grid, map(cos, grid); color = :green, clear = false, label = "cos", linestyle = :dashdot, linewidth = 3) reveal(p) end # ╔═╡ 84192945-d4b6-4949-8f06-d94e04a7a56d testplot2() # ╔═╡ 7fbaf93f-3cfb-47d0-8252-487e60ba3e54 md""" ### Changing data by re-creating a plot """ # ╔═╡ 63fe3259-7d79-40ec-98be-e0592e40ee6b @bind t2 PlutoUI.Slider(0:0.1:5, show_value = true) # ╔═╡ 4de6b5c9-4d2d-4bcb-bc88-c6f50a23f9b6 testplot2(; t = t2) # ╔═╡ 2061e7fd-c740-4d4b-af5b-7a3a9444aafd md""" ### Changing data by updating the plot For this pattern, we observe a notable difference to other backends: the plot with PlutoVista appears above the cell where the GridVisualizer is created instead of the cell where data are plotted. The reason is that for updating data, we need to have a visualization context which stays the same. """ # ╔═╡ f84beb4f-4136-4e5a-ba43-279b703fc75f begin X2 = 0:0.001:10 grid2 = simplexgrid(collect(X2)) f2(t) = map((x) -> sin(x^2 - t), grid2) end # ╔═╡ 29fa4467-65ee-4dad-a660-5197864ddbdc md""" t4: $(@bind t4 PlutoUI.Slider(-10:0.1:10, default=0, show_value=true)) """ # ╔═╡ c1278fb2-3e75-445f-893a-b8b8a7e931d3 p = GridVisualizer(; resolution = (600, 200), dim = 1, legend = :lt); # ╔═╡ 661531f7-f740-4dd4-9a59-89ddff06ba5c scalarplot!(p, X2, f2(t4); show = true, clear = true, color = :red, label = "t=$(t4)") # ╔═╡ dda4599d-05a2-4131-899a-42a653a18b51 md""" ### Non-continuous functions """ # ╔═╡ 00b115d3-aa8e-43ef-be6b-3d9d7b42f8af let X = 0:1:10 g = simplexgrid(X) cellmask!(g, [0], [5], 2) g1 = subgrid(g, [1]) g2 = subgrid(g, [2]) vis = GridVisualizer(; color = :red, size = (600, 200)) func1 = map((x) -> x, g1) func2 = map((x) -> -x, g2) func = map(x -> x^2 / 100, g) scalarplot!(vis, [g1, g2], g, [func1, func2]; elevation = 0.1, clear = true, color = :red,) scalarplot!(vis, g, func; elevation = 0.1, clear = false, color = :green,) reveal(vis) end # ╔═╡ ed9b80e5-9678-4ba6-bb36-c2e0674ed9ba md""" ## 1D grid plot """ # ╔═╡ 9ce4f63d-cd96-48d7-a637-07cb84fa88ab function testgridplot() grid = simplexgrid(0:1:10) cellmask!(grid, [0.0], [5], 2) bfacemask!(grid, [5], [5], 3) gridplot(grid; resolution = (600, 200), legend = :rt) end # ╔═╡ d503ee1e-1e1f-4235-b286-dc3137a2c96a testgridplot() # ╔═╡ ae1fe1ab-4a0e-4c80-bd6f-912201fb4bb4 md""" ## 2D Scalar plot """ # ╔═╡ d5258595-60e4-406f-a71e-69111cdad8b9 function testplot3() X = 0:0.1:10 grid = simplexgrid(X, X) f = map((x, y) -> sin(x) * atan(y), grid) scalarplot(grid, f; resolution = (300, 300), limits = (-π / 2, π / 2)) end # ╔═╡ 0998a9a7-d57a-476e-aacd-bee9396e9b8f testplot3() # ╔═╡ cefb38c1-159e-42db-8088-294573fcece2 md""" ### Changing data Generally, as above, with Plutovista we need two cells - one with the graph shown, and a second one which triggers the modification. """ # ╔═╡ a9f4f98f-ec2f-42d6-88da-4a8a6f727e93 begin X = 0:0.05:10 grid = simplexgrid(X, X) f(t) = map((x, y) -> sin(x - t) * atan(y) * cos((y - t)), grid) end # ╔═╡ faa59bbd-df1f-4c62-9a77-c4752c6a6df4 vis = GridVisualizer(; resolution = (300, 300), dim = 2); # ╔═╡ 6f1707ed-79ab-42dc-8ad8-d66a9e1a65b3 md""" t= $(@bind t PlutoUI.Slider(-10:0.1:10, default=0, show_value=true)) """ # ╔═╡ 412c905f-050c-4b78-a66f-0d03978e7edf scalarplot!(vis, grid, f(t); limits = (-π / 2, π / 2), show = true, levels = 5) # ╔═╡ e3c5a486-ec9b-4010-901b-07f7ac997355 md""" ### Non-continuous functions """ # ╔═╡ 9b41e77b-e6b9-43b2-89ce-14a9c0eb1242 let X = 0:0.7:10 g = simplexgrid(X, X) cellmask!(g, [0, 0], [5, 5], 2) g1 = subgrid(g, [1]) g2 = subgrid(g, [2]) func1 = map((x, y) -> x^2 + y, g1) func2 = map((x, y) -> (x + y^2), g2) scalarplot([g1, g2], g, [func1, func2]) end # ╔═╡ e9bc2dae-c303-4063-9ea9-36f95f93371c md""" ## 2D Grid plot """ # ╔═╡ 2b3cb0f4-0656-4981-bec6-48785caf2994 function testgridplot2d() X = -1:0.2:1 grid = simplexgrid(X, X) gridplot(grid; resolution = (300, 300)) end # ╔═╡ 1388c246-be49-4757-a2cc-a685642b6b37 testgridplot2d() # ╔═╡ 5eee8f1d-49ca-4e95-bd14-fe415b0c15e5 md""" ## 3D Scalar plot Here we use the possibility to update plots to allow moving isosurfaces and plane cuts. """ # ╔═╡ 0c99daca-f9a8-4116-867b-e13461c3e754 function grid3d(; n = 15) X = collect(0:(1 / n):1) g = simplexgrid(X, X, X) end # ╔═╡ 82ccfd24-0053-4399-9bc8-b2e4010bbc92 function func3d(; n = 15) g = grid3d(; n = n) g, map((x, y, z) -> sinpi(2 * x) * sinpi(3.5 * y) * sinpi(1.5 * z), g) end # ╔═╡ 8b20f720-5470-4da7-bbb6-b746e887046e g3, f3 = func3d(; n = 31) # ╔═╡ c0a0ea34-6fc3-4409-934e-086a1a36f94e p3d = GridVisualizer(; resolution = (500, 500), dim = 3) # ╔═╡ 35be5ef4-0664-4196-8f10-cf71ec7cb371 md""" f: $(@bind flevel Slider(0:0.01:1,show_value=true,default=0.45)) x: $(@bind xplane Slider(0:0.01:1,show_value=true,default=0.45)) y: $(@bind yplane Slider(0:0.01:1,show_value=true,default=0.45)) z: $(@bind zplane Slider(0:0.01:1,show_value=true,default=0.45)) """ # ╔═╡ ecd941a0-85b7-4bb7-a903-b19a500198e1 scalarplot!(p3d, g3, f3; levels = [flevel], xplanes = [xplane], yplanes = [yplane], zplanes = [zplane], colormap = :hot, outlinealpha = 0.05, show = true, levelalpha = 0.5) # ╔═╡ d924d90d-4102-4ae8-b8de-254a17a5d4df begin X4 = -1:0.1:1 g4 = simplexgrid(X4, X4, X4) end # ╔═╡ 57ed5eea-bc1c-45eb-b4d3-dc63088db21a scalarplot(g4, map((x, y, z) -> 0.01 * exp(-10 * (x^2 + y^2 + z^2)), g4); levels = 10) # ╔═╡ 943da8f0-d18f-40d5-8158-a3ab5793112f md""" ### Non-continuous functions """ # ╔═╡ ef973737-5cc3-4a3c-8859-a86d9c12c976 let X = 0:0.1:1 g = simplexgrid(X, X, X) cellmask!(g, [0, 0, 0], [0.5, 0.5, 0.5], 2) g1 = subgrid(g, [1]) g2 = subgrid(g, [2]) func1 = map((x, y, z) -> (x + y + z), g1) func2 = map((x, y, z) -> (3 - x - y - z), g2) scalarplot([g1, g2], g, [func1, func2]; levels = 0, yplane = 0.25, xplane = 0.25, zplane = 0.25, levelalpha = 1, colormap = :hot,) end # ╔═╡ 4b9113d2-10bd-4f7a-a2b8-22092656c6b3 md""" ## 3D grid plot """ # ╔═╡ f78196ca-d972-4fa6-bdc2-e76eba7ca5a1 p3dgrid = GridVisualizer(; resolution = (300, 300), dim = 3) # ╔═╡ 7dd92757-c100-4158-baa8-1d9218c39aa7 md""" x: $(@bind gxplane Slider(0:0.01:1,show_value=true,default=1.0)) y: $(@bind gyplane Slider(0:0.01:1,show_value=true,default=1.0)) z: $(@bind gzplane Slider(0:0.01:1,show_value=true,default=0.45)) """ # ╔═╡ 840c80b7-5186-45a5-a8df-ec4fb50a5dbb gridplot!(p3dgrid, g3; xplane = gxplane, yplane = gyplane, zplane = gzplane, show = true) # ╔═╡ 4121e791-8785-472e-a706-7b9cefd36fd6 md""" ## 2D Vector plot """ # ╔═╡ e656dac5-466e-4c07-acfa-0478ad000cb2 function qv2d(; n = 20, stream = false, kwargs...) X = 0.0:(10 / (n - 1)):10 f(x, y) = sin(x) * cos(y) + 0.05 * x * y fx(x, y) = -cos(x) * cos(y) - 0.05 * y fy(x, y) = sin(x) * sin(y) - 0.05 * x grid = simplexgrid(X, X) v = map(f, grid) ∇v = vcat(map(fx, grid)', map(fy, grid)') gvis = GridVisualizer(; resolution = (400, 400)) scalarplot!(gvis, grid, v; colormap = :summer, levels = 7) vectorplot!(gvis, grid, ∇v; clear = false, show = true, kwargs...) reveal(gvis) end # ╔═╡ 812af347-7606-4c54-b155-88322d20d921 qv2d(; n = 50, rasterpoints=16) # ╔═╡ 09998521-68b6-45b4-8c1d-ae73bbd431ad md""" ## Arranging plots """ # ╔═╡ 2d31f310-0d59-4ceb-9daf-61f447de3bb0 let vis = GridVisualizer(; resolution = (600, 600), layout = (2, 2)) g2 = simplexgrid(X, X) g3 = simplexgrid(X, X, X) scalarplot!(vis[1, 1], X, sin.(2 * X)) scalarplot!(vis[1, 2], g2, (x, y) -> sin(x) * cos(y)) scalarplot!(vis[2, 1], g2, (x, y) -> sin(x) * cos(y); colormap = :hot) scalarplot!(vis[2, 2], g2, (x, y) -> sin(x) * cos(y); colormap = :hot, backend = :plotly) reveal(vis) end # ╔═╡ 6915cc3e-ad9b-4721-9933-884cfc68a25a md""" It is also possible to arrange plots using HypertextLiteral: """ # ╔═╡ 49db8b25-50ce-4fb4-bea2-de8abfb53c56 X0 = 0:0.25:10 # ╔═╡ 15f4eeb3-c42e-449c-9161-f1df66de6cef htl"""
$(scalarplot(X0,X0,X0, (x,y,z)->(sin(x)*sin(y)*sin(z)*sqrt(x*y*z)),resolution=(200,200),colormap=:rainbow))
$(scalarplot(X0,X0,X0, (x,y,z)->(sin(0.1*x*y)*sin(z)),resolution=(200,200),colormap=:hot,backend=:plotly))
$(scalarplot(X0,X0, (x,y)->sin(0.1*x*y),resolution=(200,200),colormap=:summer))
$(scalarplot(X0, (x)->x*sin(2x),color=:red,resolution=(200,200),colormap=:summer))
""" # ╔═╡ 75ffcd09-dfa8-42df-a3cd-a7e68786e73c md""" ## Misc functionality + tests """ # ╔═╡ cf592b99-d596-4511-adbf-001145a59983 md""" ### Plotting of constants """ # ╔═╡ bc1c6d12-8d06-4f57-9044-8b5e86fd1c13 scalarplot(ones(10); size = (500, 200)) # ╔═╡ b9c9e4c8-9f4c-481c-bab6-f1baea33c108 md""" ### Aspect ratio handling """ # ╔═╡ 6a3b2356-e8a1-45f8-8648-2eca09a7b258 begin XX = 0:0.1:1 YY = 0:0.1:10 end # ╔═╡ 608a5704-a84c-4c55-8642-ecddb275dc1b scalarplot(XX, YY, (x, y) -> sin(4x) * 10 * y; aspect = 0.1, xlabel = "aaa", size = (300, 300)) # ╔═╡ 3efbeb11-eaa4-4fc5-bd5f-b3bdb63e7772 scalarplot(XX, YY, (x, y) -> sin(4x) * 10 * y; aspect = 0.1, xlabel = "aaa", size = (300, 300), backend = :plotly) # ╔═╡ ccd274d2-68c0-40e0-8ba7-b8421f5ec9d3 gridplot(simplexgrid(XX, YY); aspect = 0.1) # ╔═╡ ba5111b8-0dca-42d2-970f-1e88f5392324 html"""
""" # ╔═╡ e548f966-4c45-4aa6-8423-6c143d9d259d # ╔═╡ 00000000-0000-0000-0000-000000000001 PLUTO_PROJECT_TOML_CONTENTS = """ [deps] ExtendableGrids = "cfc395e8-590f-11e8-1f13-43a2532b2fa8" GridVisualize = "5eed8a63-0fb0-45eb-886d-8d5a387d12b8" HypertextLiteral = "ac1192a8-f4b3-4bfe-ba22-af5b92cd3ab2" Pkg = "44cfe95a-1eb2-52ea-b672-e2afdf69b78f" PlutoUI = "7f904dfe-b85e-4ff6-b463-dae2292396a8" PlutoVista = "646e1f28-b900-46d7-9d87-d554eb38a413" Revise = "295af30f-e4ad-537b-8983-00126c2a3abe" [compat] ExtendableGrids = "~1.9.0" GridVisualize = "~1.7.0" HypertextLiteral = "~0.9.5" PlutoUI = "~0.7.59" PlutoVista = "~1.0.1" Revise = "~3.5.15" """ # ╔═╡ 00000000-0000-0000-0000-000000000002 PLUTO_MANIFEST_TOML_CONTENTS = """ # This file is machine-generated - editing it directly is not advised julia_version = "1.11.0-rc1" manifest_format = "2.0" project_hash = "dd437dd1f472762b345639a1e2ee94a2022f6d3c" [[deps.AbstractPlutoDingetjes]] deps = ["Pkg"] git-tree-sha1 = "6e1d2a35f2f90a4bc7c2ed98079b2ba09c35b83a" uuid = "6e696c72-6542-2067-7265-42206c756150" version = "1.3.2" [[deps.AbstractTrees]] git-tree-sha1 = "2d9c9a55f9c93e8887ad391fbae72f8ef55e1177" uuid = "1520ce14-60c1-5f80-bbc7-55ef81b5835c" version = "0.4.5" [[deps.Adapt]] deps = ["LinearAlgebra", "Requires"] git-tree-sha1 = "6a55b747d1812e699320963ffde36f1ebdda4099" uuid = "79e6a3ab-5dfb-504d-930d-738a2a938a0e" version = "4.0.4" weakdeps = ["StaticArrays"] [deps.Adapt.extensions] AdaptStaticArraysExt = "StaticArrays" [[deps.ArgTools]] uuid = "0dad84c5-d112-42e6-8d28-ef12dabb789f" version = "1.1.2" [[deps.ArnoldiMethod]] deps = ["LinearAlgebra", "Random", "StaticArrays"] git-tree-sha1 = "d57bd3762d308bded22c3b82d033bff85f6195c6" uuid = "ec485272-7323-5ecc-a04f-4719b315124d" version = "0.4.0" [[deps.Artifacts]] uuid = "56f22d72-fd6d-98f1-02f0-08ddc0907c33" version = "1.11.0" [[deps.AxisAlgorithms]] deps = ["LinearAlgebra", "Random", "SparseArrays", "WoodburyMatrices"] git-tree-sha1 = "01b8ccb13d68535d73d2b0c23e39bd23155fb712" uuid = "13072b0f-2c55-5437-9ae7-d433b7a33950" version = "1.1.0" [[deps.Base64]] uuid = "2a0f44e3-6c83-55bd-87e4-b1978d98bd5f" version = "1.11.0" [[deps.Bijections]] git-tree-sha1 = "95f5c7e2d177b7ba1a240b0518038b975d72a8c0" uuid = "e2ed5e7c-b2de-5872-ae92-c73ca462fb04" version = "0.1.7" [[deps.ChainRulesCore]] deps = ["Compat", "LinearAlgebra"] git-tree-sha1 = "71acdbf594aab5bbb2cec89b208c41b4c411e49f" uuid = "d360d2e6-b24c-11e9-a2a3-2a2ae2dbcce4" version = "1.24.0" weakdeps = ["SparseArrays"] [deps.ChainRulesCore.extensions] ChainRulesCoreSparseArraysExt = "SparseArrays" [[deps.CodeTracking]] deps = ["InteractiveUtils", "UUIDs"] git-tree-sha1 = "c0216e792f518b39b22212127d4a84dc31e4e386" uuid = "da1fd8a2-8d9e-5ec2-8556-3022fb5608a2" version = "1.3.5" [[deps.CodecZlib]] deps = ["TranscodingStreams", "Zlib_jll"] git-tree-sha1 = "b8fe8546d52ca154ac556809e10c75e6e7430ac8" uuid = "944b1d66-785c-5afd-91f1-9de20f533193" version = "0.7.5" [[deps.ColorSchemes]] deps = ["ColorTypes", "ColorVectorSpace", "Colors", "FixedPointNumbers", "PrecompileTools", "Random"] git-tree-sha1 = "4b270d6465eb21ae89b732182c20dc165f8bf9f2" uuid = "35d6a980-a343-548e-a6ea-1d62b119f2f4" version = "3.25.0" [[deps.ColorTypes]] deps = ["FixedPointNumbers", "Random"] git-tree-sha1 = "b10d0b65641d57b8b4d5e234446582de5047050d" uuid = "3da002f7-5984-5a60-b8a6-cbb66c0b333f" version = "0.11.5" [[deps.ColorVectorSpace]] deps = ["ColorTypes", "FixedPointNumbers", "LinearAlgebra", "Requires", "Statistics", "TensorCore"] git-tree-sha1 = "a1f44953f2382ebb937d60dafbe2deea4bd23249" uuid = "c3611d14-8923-5661-9e6a-0046d554d3a4" version = "0.10.0" [deps.ColorVectorSpace.extensions] SpecialFunctionsExt = "SpecialFunctions" [deps.ColorVectorSpace.weakdeps] SpecialFunctions = "276daf66-3868-5448-9aa4-cd146d93841b" [[deps.Colors]] deps = ["ColorTypes", "FixedPointNumbers", "Reexport"] git-tree-sha1 = "362a287c3aa50601b0bc359053d5c2468f0e7ce0" uuid = 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