### A Pluto.jl notebook ### # v0.20.17 using Markdown using InteractiveUtils # ╔═╡ 0fea38f6-2c9e-43c6-bfc1-267ff220a0cc begin using Drifters, PlutoUI, CairoMakie "done with loading packages" end # ╔═╡ abdcae13-40fe-495a-bf6c-dba5549c558a TableOfContents() # ╔═╡ 5c7e4e72-3f69-11ec-258b-6bcfdc7b1d65 md"""# Simple Three Dimensional Flow Field Simulate the trajectory of an individual point, first in a perfectly circular flow (a.k.a. solid body rotation). Then add a convergent term to obtain a spiraling trajectory, and a constant vertical velocity for the third dimension. These simple flow configurations can be thought of as idealized models e.g. ocean meso-scale eddies. For additional documentation e.g. see : [1](https://JuliaClimate.github.io/Drifters.jl/dev/), [2](https://JuliaClimate.github.io/MeshArrays.jl/dev/), [3](https://docs.juliadiffeq.org/latest/solvers/ode_solve.html), [4](https://en.wikipedia.org/wiki/Displacement_(vector)) ### Exercise examples: - make the sinking velocity decrease with time (hint: it increases in the original notebook) - change the number of times the particle goes around the origin - flow field parameters (e.g. intensity and sign of the convergent term) """ # ╔═╡ aadd082a-3ed9-41b7-ba5e-7c5f77d59508 md"""## 1. Problem Configuration ### 1.1 Gridded Flow Fields Set up an idealized flow field which consists of [rigid body rotation](https://en.wikipedia.org/wiki/Rigid_body), plus a convergent term, plus a sinking term. """ # ╔═╡ 2200503c-605c-4dfd-878f-ffea2431f7ba begin (np,nz)=(24,16) #gridded domain size (horizontal and vertical) u,v,w=Drifters.vortex_flow_field(np=np,nz=nz) #staggered velocity arrays F=FlowFields(u,u,v,v,0*w,1*w,[0,19.95*2*pi]); #FlowFields data structure "Done with defining the flow fields." end # ╔═╡ bde49eaf-3747-4edf-b712-3ee6f08ffe20 md"""### 1.2 Initialize Individuals Here just one individual is initialized at [np*1/3,np*1/3,nz*1/3] in the three-dimensional space of the flow fields.""" # ╔═╡ c60a48e0-6f51-44b0-bd6e-332e04d2d332 begin (x,y,z)=(np*1/3,np*1/3,nz*1/3) I=Individuals(F,x,y,z) end # ╔═╡ 45762eb1-7404-4524-8d1d-788a70f8f5ef md"""### 1.3 A Closer Look The above `Individuals` constructor wraps up F, the initial position, and other needed components within I. **At this point, you can either jump to section 2 or read through the next code cell** to learn more about how the details as needed e.g. if you wanted to overide default options that were selected for you by the section 1.2 constructor. """ # ╔═╡ b70d76d1-09f3-462a-b550-8fa51cb90c2c begin # Initial position is 📌=[x,y,z] # and the data structure ([DataFrame](http://juliadata.github.io/DataFrames.jl/stable/)) # to record properties along the individual's path accordingly. 🔴 = DataFrame(ID=Int[], x=Float64[], y=Float64[], z=Float64[], t=Float64[]) # It is the postprocessing function's responsibility to provide the record. It is thus # important that this intermediary (`postproc`) be consistent with the solver setup (`sol`) # and the expected record format (`🔴`). function postproc(sol,F::FlowFields;id=missing,T=missing) df=postprocess_xy(sol,F,id=id,T=T) #add third coordinate z=sol[3,:] df.z=z[:] return df end # The velocity function `🚄` relies only on flow fields obtained from # `F` (which is defined above) to interpolate velocity at the specified # space-time position (e.g. those of individuals). 🚄 = dxdt! # Now that every thing needed to carry out the computation is in place, # we wrap up the problem configuration in a struct (`Individuals`) which # links to the initial positions, flow fields, etc. all that will be # necessary to compute trajectories over time (`∫!(I,T)`). #assemble as a NamedTuple: I0=(position=📌,record=🔴,velocity=🚄, postprocessing=postproc,parameters=F) #construct Individuals from NamedTuple: 𝐽=Individuals(I0) end # ╔═╡ 8cc54cc2-5284-40b1-9a30-0ad6f725053f md"""## 2 Trajectory Simulations The `∫!` function call below returns the final positions & updates `I.📌` accordingly. It also records properties observed along the trajectory in `I.🔴`. Simple methods to visualize the individual trajectory (plot or movie) are provided at the end. ### 2.1 Compute Trajectory """ # ╔═╡ 503c8702-df0b-4495-8245-4ba6608431e3 begin T=(0.0,I.P.T[2]) ∫!(I,T) end # ╔═╡ 32a8b0ee-e61d-495b-ba53-56a6c6126950 md"""### 2.2 Visualize Trajectory""" # ╔═╡ dd62433c-2274-4c6f-9e27-34bc2c620df1 f=plot( DriftersDataset( data=(I=I,), options=(plot_type=:simple_plot2,) ) ) # ╔═╡ 250d011e-57db-4d80-b16e-dbc28fec9fba begin #plt=myplot(nt) #scatter!(plt,[📌[1]],[📌[2]],[📌[3]]) #scatter!(plt,[I.🔴.x[end]],[I.🔴.y[end]],[I.🔴.z[end]]) #scatter!(plt,[I.🔴.x[1]],[I.🔴.y[1]],[I.🔴.z[1]]) end # ╔═╡ a0bf6d10-5d42-481b-8720-dadd3f727e8b md"""### 2.3 Animation example""" # ╔═╡ 2b8ee43d-1225-4475-91c9-161cf612bfb2 begin if false p=Int(ceil(nt/50)) tt=1:p:nt tt=tt.+(nt-maximum(tt)) fil=joinpath(tempdir(),"solid_body_rotation.mp4") record(f,fil, tt; framerate = 20) do t time[] = t end LocalResource(fil) else """try code in this cell to generate animation""" end end # ╔═╡ 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[[deps.Xorg_libXdmcp_jll]] deps = ["Artifacts", "JLLWrappers", "Libdl"] git-tree-sha1 = "52858d64353db33a56e13c341d7bf44cd0d7b309" uuid = "a3789734-cfe1-5b06-b2d0-1dd0d9d62d05" version = "1.1.6+0" [[deps.Xorg_libXext_jll]] deps = ["Artifacts", "JLLWrappers", "Libdl", "Xorg_libX11_jll"] git-tree-sha1 = "a4c0ee07ad36bf8bbce1c3bb52d21fb1e0b987fb" uuid = "1082639a-0dae-5f34-9b06-72781eeb8cb3" version = "1.3.7+0" [[deps.Xorg_libXrender_jll]] deps = ["Artifacts", "JLLWrappers", "Libdl", "Xorg_libX11_jll"] git-tree-sha1 = "7ed9347888fac59a618302ee38216dd0379c480d" uuid = "ea2f1a96-1ddc-540d-b46f-429655e07cfa" version = "0.9.12+0" [[deps.Xorg_libpciaccess_jll]] deps = ["Artifacts", "JLLWrappers", "Libdl", "Zlib_jll"] git-tree-sha1 = "4909eb8f1cbf6bd4b1c30dd18b2ead9019ef2fad" uuid = "a65dc6b1-eb27-53a1-bb3e-dea574b5389e" version = "0.18.1+0" [[deps.Xorg_libxcb_jll]] deps = ["Artifacts", "JLLWrappers", "Libdl", "Xorg_libXau_jll", "Xorg_libXdmcp_jll"] git-tree-sha1 = 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"Libdl", "Zlib_jll"] git-tree-sha1 = "07b6a107d926093898e82b3b1db657ebe33134ec" uuid = "b53b4c65-9356-5827-b1ea-8c7a1a84506f" version = "1.6.50+0" [[deps.libsixel_jll]] deps = ["Artifacts", "JLLWrappers", "JpegTurbo_jll", "Libdl", "libpng_jll"] git-tree-sha1 = "c1733e347283df07689d71d61e14be986e49e47a" uuid = "075b6546-f08a-558a-be8f-8157d0f608a5" version = "1.10.5+0" [[deps.libvorbis_jll]] deps = ["Artifacts", "JLLWrappers", "Libdl", "Ogg_jll"] git-tree-sha1 = "11e1772e7f3cc987e9d3de991dd4f6b2602663a5" uuid = "f27f6e37-5d2b-51aa-960f-b287f2bc3b7a" version = "1.3.8+0" [[deps.libwebp_jll]] deps = ["Artifacts", "Giflib_jll", "JLLWrappers", "JpegTurbo_jll", "Libdl", "Libglvnd_jll", "Libtiff_jll", "libpng_jll"] git-tree-sha1 = "4e4282c4d846e11dce56d74fa8040130b7a95cb3" uuid = "c5f90fcd-3b7e-5836-afba-fc50a0988cb2" version = "1.6.0+0" [[deps.libzip_jll]] deps = ["Artifacts", "Bzip2_jll", "JLLWrappers", "Libdl", "OpenSSL_jll", "XZ_jll", "Zlib_jll", "Zstd_jll"] git-tree-sha1 = "86addc139bca85fdf9e7741e10977c45785727b7" uuid = "337d8026-41b4-5cde-a456-74a10e5b31d1" version = "1.11.3+0" [[deps.nghttp2_jll]] deps = ["Artifacts", "Libdl"] uuid = "8e850ede-7688-5339-a07c-302acd2aaf8d" version = "1.59.0+0" [[deps.oneTBB_jll]] deps = ["Artifacts", "JLLWrappers", "Libdl"] git-tree-sha1 = "d5a767a3bb77135a99e433afe0eb14cd7f6914c3" uuid = "1317d2d5-d96f-522e-a858-c73665f53c3e" version = "2022.0.0+0" [[deps.p7zip_jll]] deps = ["Artifacts", "Libdl"] uuid = "3f19e933-33d8-53b3-aaab-bd5110c3b7a0" version = "17.4.0+2" [[deps.x264_jll]] deps = ["Artifacts", "JLLWrappers", "Libdl"] git-tree-sha1 = "14cc7083fc6dff3cc44f2bc435ee96d06ed79aa7" uuid = "1270edf5-f2f9-52d2-97e9-ab00b5d0237a" version = "10164.0.1+0" [[deps.x265_jll]] deps = ["Artifacts", "JLLWrappers", "Libdl"] git-tree-sha1 = "e7b67590c14d487e734dcb925924c5dc43ec85f3" uuid = "dfaa095f-4041-5dcd-9319-2fabd8486b76" version = "4.1.0+0" """ # ╔═╡ Cell order: # ╟─abdcae13-40fe-495a-bf6c-dba5549c558a # ╟─5c7e4e72-3f69-11ec-258b-6bcfdc7b1d65 # ╠═0fea38f6-2c9e-43c6-bfc1-267ff220a0cc # ╟─aadd082a-3ed9-41b7-ba5e-7c5f77d59508 # ╠═2200503c-605c-4dfd-878f-ffea2431f7ba # ╟─bde49eaf-3747-4edf-b712-3ee6f08ffe20 # ╠═c60a48e0-6f51-44b0-bd6e-332e04d2d332 # ╟─45762eb1-7404-4524-8d1d-788a70f8f5ef # ╟─b70d76d1-09f3-462a-b550-8fa51cb90c2c # ╟─8cc54cc2-5284-40b1-9a30-0ad6f725053f # ╠═503c8702-df0b-4495-8245-4ba6608431e3 # ╟─32a8b0ee-e61d-495b-ba53-56a6c6126950 # ╟─dd62433c-2274-4c6f-9e27-34bc2c620df1 # ╟─250d011e-57db-4d80-b16e-dbc28fec9fba # ╟─a0bf6d10-5d42-481b-8720-dadd3f727e8b # ╟─2b8ee43d-1225-4475-91c9-161cf612bfb2 # ╟─00000000-0000-0000-0000-000000000001 # ╟─00000000-0000-0000-0000-000000000002