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zu0Bxt+&Op^_Fy~>M-lRVEDG`o6Q&L?fJ^BmJ7pouL-$NcERQuDxvdly&uxA zmjSJrT_is~_J!tv#E0RGGy0#fp!aq)rfYS7{&a`6+IG*Ao5uJ@un$xffuQh#vJ5y?mbY0k63hhF!i7FPr0LD2*qZw>fiq5nAMjb3uH|=mYiP|rZSgsvd-*YN8gr{_@IWNo({;f9 z!0q>;o0k4rh;w0)9k3k~rz*8v=zo1Nml>z_Y^N*qRKp!`_HnsqNCstl zp=vpSR5kbm2jVyNg<<;b8U2s5qr29wy+=VpeLnCzA~(I#Q|u+LBUlsu*T*Ey*Xi6% z6#i7TF{>> from scida import load diff --git a/docs/tutorial/simulations.md b/docs/tutorial/simulations.md index 7c7cd395..c5ea93d4 100644 --- a/docs/tutorial/simulations.md +++ b/docs/tutorial/simulations.md @@ -37,22 +37,20 @@ First, we load the dataset using the convenience function `load()` that will det >>> ds = load("TNG50-4_snapshot", units=True) #(1)! >>> ds.info() #(2)! class: ArepoSnapshotWithUnitMixinAndCosmologyMixin -source: /home/cbyrohl/data/testdata-scida/TNG50-4_snapshot +source: /vera/u/byrohlc/Downloads/snapdir_030 === Cosmological Simulation === -z = 0.00 +z = 2.32 cosmology = FlatLambdaCDM(H0=67.74 km / (Mpc s), Om0=0.3089, Tcmb0=0.0 K, Neff=3.04, m_nu=None, Ob0=0.0486) =============================== === Unit-aware Dataset === ========================== === data === -+ root (containers: 7) -++ Group (fields: 28, entries: 25257) -++ PartType0 (fields: 30, entries: 18540104) -++ PartType1 (fields: 11, entries: 19683000) -++ PartType3 (fields: 5, entries: 19683000) -++ PartType4 (fields: 21, entries: 605779) -++ PartType5 (fields: 27, entries: 3486) -++ Subhalo (fields: 54, entries: 22869) ++ root (containers: 5) +++ PartType0 (fields: 10, entries: 19124236) +++ PartType1 (fields: 3, entries: 19683000) +++ PartType3 (fields: 2, entries: 19683000) +++ PartType4 (fields: 9, entries: 161401) +++ PartType5 (fields: 20, entries: 2673) ============ ``` @@ -76,11 +74,16 @@ The available fields of the container "PartType0" are: ```pycon title="Available fields of a given container" >>> ds.data["PartType0"].keys() #(1)! -['GFM_Metals', -'SubfindDMDensity', -... -'GFM_WindDMVelDisp', -'GFM_AGNRadiation'] +['Coordinates', + 'Density', + 'ElectronAbundance', + 'GFM_Metallicity', + 'InternalEnergy', + 'Masses', + 'ParticleIDs', + 'StarFormationRate', + 'Temperature', + 'Velocities'] ``` 1. For many simulation types aliases exist, such that "gas" can be used instead of "PartType0", "stars" instead of "PartType4", etc. @@ -89,8 +92,8 @@ Let's take a look at some field in this container: ```pycon title="Inspecting a field" >>> gas = ds.data["PartType0"] ->>> gas["GFM_AGNRadiation"] -'dask.array code_mass / code_length ** 3' +>>> gas["StarFormationRate"] +'dask.array Msun / year' ``` The field is a dask array, which is a lazy array that will only be evaluated when needed. @@ -116,8 +119,8 @@ In general, fields can be also be stored in flat or more nested structures, depe We can trigger the evaluation of the dask array by calling `compute()` on it: ```pycon title="Evaluating a dask array" ->>> gas["GFM_AGNRadiation"].compute() -array([0., 0., 0., ..., 0., 0., 0.], dtype=float32) +>>> gas["StarFormationRate"].compute() +'[0.017970681190490723 0.0 0.016353357583284378 ... 0.0 0.0 0.0] Msun / year' ``` **However**, directly evaluating dask arrays is **strongly discouraged** for large datasets, as it will load the entire dataset into memory. @@ -135,8 +138,10 @@ In short, each field, that is represented by a modified dask array, has a magnit These can be accessed via the `magnitude` and `units` attributes, respectively. ```pycon title="Accessing the magnitude and units of a field" ->>> gas["Coordinates"][0].magnitude.compute(), gas["Coordinates"].units -(dask.array, ) +>>> gas["Coordinates"].magnitude +'dask.array' +>>> gas["Coordinates"].units +'code_length' ``` When defining derived fields from dask arrays, the correct units are automatically propagated to the new field, @@ -166,7 +171,7 @@ We can request a calculation of the actual operation(s) by applying the `.comput ```pycon >>> totmass = task.compute() >>> totmass -'56507.4921875 code_mass' +'57384.59375 code_mass' ``` ??? tip "Converting units" @@ -190,14 +195,14 @@ We discuss more advanced and interactive visualization methods [here](../visuali >>> coords = ds.data["PartType0"]["Coordinates"] >>> x = coords[:,0] >>> y = coords[:,1] ->>> nbins = 256 +>>> nbins = 512 >>> bins1d = np.linspace(0, ds.header["BoxSize"], nbins+1) >>> hist, xbins, ybins = da.histogram2d(x,y,bins=[bins1d,bins1d]) >>> im2d = hist.compute() #(1)! >>> import matplotlib.pyplot as plt >>> from matplotlib.colors import LogNorm >>> fig = plt.figure(figsize=(6, 6)) ->>> plt.imshow(im2d.T, norm=LogNorm(), extent=[0, ds.header["BoxSize"], 0, ds.header["BoxSize"]]) +>>> plt.imshow(im2d.T, norm=LogNorm(vmin=25, vmax=500), extent=[0, ds.header["BoxSize"], 0, ds.header["BoxSize"]], cmap="viridis") >>> plt.xlabel("x (ckpc/h)") >>> plt.ylabel("y (ckpc/h)") >>> plt.show()