This tutorial runs through all of the steps for doing a project with Marvin from start-to-finish with no extra fat. We recommend the use of ipython
or jupyter notebooks
when using Marvin. You can start either from a terminal with ipython
or jupyter notebook
.
Calculate the [NII]/H\(\alpha\) ratio for star-forming spaxels in galaxies with stellar mass between \(10^{10}\) and \(10^{11}\) .
Marvin uses a simplified query syntax (in both Web and local queries) that understands the MaNGA database schema, so you don’t have to write complicated SQL queries.
Goal: Find galaxies with stellar mass between \(10^{10}\) and \(10^{11}\).
Create the query with doQuery()
and run it (limit to only 3 results for demo purposes):
from marvin.tools.query import doQuery
q, r = doQuery(searchfilter='nsa.sersic_logmass >= 10 and nsa.sersic_logmass <= 11', limit=3)
Tip: see Marvin Query to learn the basics of querying. See Example Queries and Marvin Query Syntax Tutorial for help with designing search filters.
View the Results
. You may see a different set of results. That is ok as long as you see some set of results.:
df = r.toDF()
df
# mangaid plate plateifu name sersic_logmass
# 0 1-24246 8626 8626-1902 1902 10.971793
# 1 1-24482 8626 8626-12703 12703 10.706346
# 2 1-24476 7990 7990-12705 12705 10.503103
Convert into Maps objects:
r.convertToTool('maps')
r.objects
galaxies = r.objects
Alternatively, maybe we already knew our galaxy IDs, which we can use to create Maps
objects:
from marvin.tools.maps import Maps
mangaids = ['1-245458', '1-22301', '1-605884']
galaxies = [Maps(mangaid=mangaid) for mangaid in mangaids]
Get the H\(\alpha\) maps:
haflux_maps = [galaxy['emline_gflux_ha_6564'] for galaxy in galaxies]
Plot H\(\alpha\) map of the second galaxy:
haflux_map = haflux_maps[1]
fig, ax = haflux_map.plot()
The dark blue region near the center of the galaxy looks suspicious, so let’s take a look at the model fits of those spaxels.
The easiest way is to navigate to the Galaxy page for 7992-6101 and click on the red “Map/SpecView Off” button.
However, we can also plot the spectrum and model fits in Python. First, we can find the coordinates of a spaxel by moving our cursor around the interactive matplotlib plotting window. When the cursor is over the spaxel of interest, the coordinates will appear in the lower right.
Then we can create a Spaxel
object by accessing the parent Maps
object from the Map
object (haflux_map.maps
) and retrieve the model fit.
spax = galaxies[0].getSpaxel(x=28, y=24, xyorig='lower', model=True)
Now let’s plot the spectrum and model fit:
# Set matplotlib style sheet. Undo with matplotib.rcdefaults().
import matplotlib.pyplot as plt
plt.style.use('seaborn-darkgrid')
ax = spax.flux.plot()
ax.plot(spax.full_fit.wavelength, spax.full_fit.value)
ax.legend(list(ax.get_lines()), ['observed', 'model'])
ax.axis([7100, 7500, 0.3, 0.65])
Clearly something went horribly horribly wrong in the fit. In fact, the DAP did not even try to fit a emission line component to the H\(\alpha\) and [NII] lines. This is unfortunate, but let’s press on.
The get_bpt()
returns masks for spaxels of different ionization types and the Figure object.
masks, fig, axes = galaxies[0].get_bpt()
For a detailed description see BPT Diagrams.
Select the star-forming spaxels that are in the star-forming region of each diagnostic diagram (hence the “global” keyword):
sf = masks['sf']['global']
Return the complement of the BPT global star-forming mask (True
means star-forming) using ~
and mark those spaxels as DONOTUSE since they are non-star-forming spaxels.
mask_non_sf = ~sf * haflux_map.pixmask.labels_to_value('DONOTUSE')
Do a bitwise OR between the DAP mask and the non-star-forming mask:
mask = haflux_map.mask | mask_non_sf
Plot with our new mask:
haflux_map.plot(mask=mask)
Calculate [NII]6585/H\(\alpha\) flux ratio:
maps_7992_6101 = galaxies[1]
nii = maps_7992_6101['emline_gflux_nii_6585']
ha = maps_7992_6101['emline_gflux_ha_6564']
nii_ha = nii / ha
Plot the [NII]/H\(\alpha\) flux ratio for the star-forming spaxels:
nii_ha.plot(mask=mask, cblabel='[NII]6585 / Halpha flux ratio')