{ "cells": [ { "cell_type": "markdown", "id": "2148ff56-339e-4831-bcb3-03a36c4738ed", "metadata": {}, "source": [ "# Point source sensitivity calculator\n", "\n", "This notebook shows how to compute a point source sensitivity for a specific model. In the current status of cosipy, we are limited by the available responses, i.e at 511, 1157, 1173, 1333 and 1809 keV and a coarse continuum. Keep in mind that due to the coarseness of the current responses, the sensitivity might be underestimated. \n", "\n", "The collaboration is currently developping a neural network approach for the response to use with an unbinned analysis. This will allow us to fully exploit COSI power. " ] }, { "cell_type": "code", "execution_count": 11, "id": "2d780467-ec91-481b-90a8-353f9db61ac8", "metadata": {}, "outputs": [], "source": [ "import os\n", "import logging\n", "import sys\n", "\n", "\n", "\n", "logger = logging.getLogger('cosipy')\n", "logger.setLevel(logging.INFO)\n", "logger.addHandler(logging.StreamHandler(sys.stdout))\n", "\n", "os.environ[\"OMP_NUM_THREADS\"] = \"1\"\n", "os.environ[\"MKL_NUM_THREADS\"] = \"1\"\n", "os.environ[\"NUMEXPR_NUM_THREADS\"] = \"1\"\n", "\n", "\n", "from cosipy.spacecraftfile import SpacecraftHistory\n", "from cosipy.response.FullDetectorResponse import FullDetectorResponse\n", "from cosipy.util import fetch_wasabi_file\n", "\n", "from cosipy.statistics import PoissonLikelihood\n", "from cosipy.background_estimation import FreeNormBinnedBackground\n", "from cosipy.interfaces import ThreeMLPluginInterface\n", "from cosipy.response import BinnedThreeMLModelFolding, BinnedInstrumentResponse, BinnedThreeMLPointSourceResponse\n", "from cosipy.data_io import EmCDSBinnedData\n", "from cosipy.source_injector import SourceInjector\n", "from histpy import Histogram\n", "\n", "\n", "from scoords import SpacecraftFrame\n", "\n", "from astropy.time import Time\n", "import astropy.units as u\n", "from astropy.coordinates import SkyCoord, Galactic\n", "\n", "import numpy as np\n", "import matplotlib.pyplot as plt\n", "\n", "from threeML import *\n", "from astromodels import *\n", "\n", "from pathlib import Path\n", "\n", "%matplotlib inline" ] }, { "cell_type": "markdown", "id": "dbe965ab-12fb-40a8-82a5-a4a19510b6e0", "metadata": {}, "source": [ "## Download the data" ] }, { "cell_type": "code", "execution_count": 3, "id": "6b1a4a9d-78cd-4f46-9329-baf31f2c6349", "metadata": {}, "outputs": [], "source": [ "data_path = Path(\"/localscratch/sgallego/linkToXauron/COSIpyData/DC4_data\") # /path/to/files. Current dir by default" ] }, { "cell_type": "code", "execution_count": 19, "id": "d5b68117-177b-4553-b62e-361bd7d456cd", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Downloading cosi-pipeline-public/COSI-SMEX/develop/Data/Orientation/DC3_final_530km_3_month_with_slew_15sbins_GalacticEarth_SAA.fits\n" ] } ], "source": [ "#Download the Orientation file\n", "fetch_wasabi_file('COSI-SMEX/develop/Data/Orientation/DC3_final_530km_3_month_with_slew_15sbins_GalacticEarth_SAA.fits', checksum = 'e86df2407eb052cf0c1db4a8e7598727')" ] }, { "cell_type": "code", "execution_count": null, "id": "4ebbb5c4-d144-41af-8aa0-d48aac2b89d3", "metadata": {}, "outputs": [], "source": [ "#Download the response\n", "#Choose the response depending on your model\n", "\n", "#Model for a 511 keV line\n", "#fetch_wasabi_file('COSI-SMEX/develop/Data/Responses/Response511.o4.e509_513.s20881894470591.m2555.filtered.nonsparse.binnedimaging.imagingresponse.h5',checksum = 'd15cbd03b2cd3d50f3411cd6b8ee362e')\n", "\n", "#Model for a 1157 keV line\n", "#fetch_wasabi_file('COSI-SMEX/DC4/Data/Responses/Response44Ti.o4.e1154_1160.s9607532021290.m1215.filtered.nonsparse.binnedimaging.imagingresponse.h5',checksum = 'e965fdf8a7ee50cd6b300bd83778237b')\n", "\n", "#Model for a 1173 keV line\n", "#fetch_wasabi_file('COSI-SMEX/DC4/Data/Responses/Response60FeLow.o4.e1170_1176.s9552269354945.m1188.filtered.nonsparse.binnedimaging.imagingresponse.h5',checksum = '76ea57aef5c73d1471e77703935657f1')\n", "\n", "#Model for a 1333 keV line\n", "#fetch_wasabi_file('COSI-SMEX/DC4/Data/Responses/Response60FeHigh.o4.e1329_1336.s10201526728102.m1287.filtered.nonsparse.binnedimaging.imagingresponse.h5', checksum = 'b6fe847dd29570a991fc5316d39b3195')\n", "\n", "#Model for a 1809 keV line\n", "fetch_wasabi_file('COSI-SMEX/DC4/Data/Responses/Response26Al.o4.e1805_1812.s10036231691364.m1045.filtered.nonsparse.binnedimaging.imagingresponse.h5',checksum = '4de7c15f95c62698ff139585f5f5cdd1')\n", "\n", "\n", "#Model for an other line or continuum source\n", "#fetch_wasabi_file('COSI-SMEX/develop/Data/Responses/ResponseContinuum.o3.e100_10000.b10log.s10396905069491.m2284.filtered.nonsparse.binnedimaging.imagingresponse.h5',checksum = '7121f094be50e7bfe9b31e53015b0e85')\n" ] }, { "cell_type": "code", "execution_count": null, "id": "8056e551-7058-48dd-b6b0-505391bd5153", "metadata": {}, "outputs": [], "source": [ "#Download the background model \n", "#Choose the file depending on your model\n", "\n", "#Model for a 511 keV line\n", "#fetch_wasabi_file('COSI-SMEX/DC4/Data/Backgrounds/gal_DC4_bkg_511_binned_smoothed_fwhm_10.0deg.hdf5',checksum = '1b437be9b4d9e85a230dfe4f4d2ca67e')\n", "\n", "#Model for a 1157 keV line\n", "#fetch_wasabi_file('COSI-SMEX/DC4/Data/Backgrounds/gal_DC4_bkg_Ti44_binned_smoothed_fwhm_10.0deg.hdf5',checksum = 'bd62bfde46628a6e68434a6c68c7167d')\n", "\n", "#Model for a 1173 keV line\n", "#fetch_wasabi_file('COSI-SMEX/DC4/Data/Backgrounds/gal_DC4_bkg_Fe60_low_binned_smoothed_fwhm_10.0deg.hdf5',checksum = '57f972b0a1c2ece4626c85ced3cc050f')\n", "\n", "#Model for a 1333 keV line\n", "#fetch_wasabi_file('COSI-SMEX/DC4/Data/Backgrounds/gal_DC4_bkg_Fe60_high_binned_smoothed_fwhm_10.0deg.hdf5',checksum = 'db56a9fd9d8fc37cb03fba5e907a80c3')\n", "\n", "#Model for a 1809 keV line\n", "fetch_wasabi_file('COSI-SMEX/DC4/Data/Backgrounds/gal_DC4_bkg_Al26_binned_smoothed_fwhm_10.0deg.hdf5',checksum = 'bd6a32f8abee5b989b87149111487faa')\n", "\n", "\n", "#Model for an other line or continuum source\n", "#fetch_wasabi_file('COSI-SMEX/DC4/Data/Backgrounds/gal_DC4_bkg_continuum_binned_smoothed_fwhm_10.0deg.hdf5',checksum = '1acceb619b0d7e43eea8cb29ffe74279')\n", "\n", "\n" ] }, { "cell_type": "markdown", "id": "cd9ed8aa-bb64-48cb-bce2-1845936b4faa", "metadata": {}, "source": [ "## Define your source model\n", "\n", "For this example we are using a Gaussian but other functions can be used (see https://astromodels.readthedocs.io/en/latest/notebooks/function_list.html#Included-1D-Functions) \n", "\n", "Additionaly you can also provide your own spectrum template from a file. See Template (Table) Models in :\n", "https://threeml.readthedocs.io/en/stable/notebooks/spectral_models.html\n" ] }, { "cell_type": "code", "execution_count": 13, "id": "20b2a4fa-3584-4918-84a5-ce38ba06b098", "metadata": {}, "outputs": [], "source": [ "#Position in Galactic coord of the source\n", "l = 184.56 \n", "b = -5.78\n", "\n", "F = 0.45e-5 / u.cm / u.cm / u.s \n", "mu = 1809*u.keV\n", "sigma = 0.3*u.keV\n", "spectrum = Gaussian()\n", "spectrum.F.value = F.value\n", "spectrum.F.unit = F.unit\n", "spectrum.mu.value = mu.value\n", "spectrum.mu.unit = mu.unit\n", "spectrum.sigma.value = sigma.value\n", "spectrum.sigma.unit = sigma.unit\n", "\n", "# Set spectral parameters for fitting:\n", "spectrum.F.free = True\n", "spectrum.mu.free = False\n", "spectrum.sigma.free = False\n", "\n", "#set limit for the param\n", "spectrum.F.min_value = 0\n", "spectrum.F.max_value = 1\n", "\n", "\n", "source = PointSource(\"source\", # Name of source (arbitrary, but needs to be unique)\n", " l=l, # Longitude (deg)\n", " b=b, # Latitude (deg)\n", " spectral_shape=spectrum) # Spectral model\n", "\n", "model = Model(source) # Model with single source. If we had multiple sources, we would do Model(source1, source2, ...)\n" ] }, { "cell_type": "markdown", "id": "d27be424-4525-476c-afc7-cb3610cbff98", "metadata": {}, "source": [ "## Open the Response, Orientation and background files" ] }, { "cell_type": "code", "execution_count": 5, "id": "5e7d1a4b-13ca-400c-8357-b6a24992c93c", "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "WARNING: XDG_CACHE_HOME is set to '/localscratch/.cache/sgallego', but the default location, /uni-mainz.de/homes/sgallego/.astropy/cache, already exists, and takes precedence. This environment variable will be ignored. [astropy.config.paths]\n", "WARNING: XDG_CACHE_HOME is set to '/localscratch/.cache/sgallego', but the default location, /uni-mainz.de/homes/sgallego/.astropy/cache, already exists, and takes precedence. This environment variable will be ignored. [astropy.config.paths]\n" ] } ], "source": [ "#open the Response file\n", "\n", "#replace the background and response file by the one you want to use\n", "responsefile = \"Response26Al.o4.e1805_1812.s10036231691364.m1045.filtered.nonsparse.binnedimaging.imagingresponse.h5\"\n", "bkgfile = \"gal_DC4_bkg_Al26_binned_smoothed_fwhm_10.0deg.hdf5\"\n", "sc_orientation_path = \"DC3_final_530km_3_month_with_slew_15sbins_GalacticEarth_SAA.fits\"\n", "\n", "dr = FullDetectorResponse.open(data_path / responsefile)\n", "\n", "#Create the point source injector \n", "injector = SourceInjector(response_path=data_path / responsefile, response_frame = \"spacecraftframe\")\n", "\n", "#open the background model \n", "bg_model = Histogram.open(data_path / bkgfile)\n", "\n", "#open the Orientation file\n", "sc_orientation = SpacecraftHistory.open(data_path / sc_orientation_path)" ] }, { "cell_type": "markdown", "id": "dcf349e9-4640-4c11-99ed-df9431ece3e7", "metadata": {}, "source": [ "## Compute the sensitivity\n", "\n", "The Likelihood (LH) fit is ran hundred times (more would be better but depending on how fast it is you could increase this number).\n", "Each time a new signal dataset is created by convolving the model with the response and applying some poisson statistic (also called the source injector). Similarly for the background, a dataset is created by taking a poisson sample of the background model.\n", "\n", "For each iteration the LH ratio test is computed : \n", "\n", "$$\n", "\\text{LHtest} = -2 * (L_0 - L_1)\n", "$$\n", "\n", "$L_0$ being the LH value for the background only hypothesis and $L_1$ for background+signal . Assuming the Wilk's theorem is applying, the LH ratio test should follow a $\\chi^2$ distribution with dof = nb of parameters. The median value of the LH ratio test distribution should tell us if COSI is sensitive or not to this flux value.\n", "\n", "For our example we have only one parameter we test : the signal strength . So for a 3 $\\sigma$ sensitivity we want to have the median superior or equal to 9.\n", "\n", "Keep in mind we are testing only 3 months of observations but we will scale the flux later to 2 years of observation if it is already sensitive after 3 months." ] }, { "cell_type": "markdown", "id": "87095893-8013-469e-b3cf-043f4cfebd9f", "metadata": {}, "source": [ "⚠ !! WARNING !! ⚠ In this example we used a predifined Gaussian function from Threeml so the parameter value is `F` and is call with `spectrum.F.value` . If you changed the spectrum shape model, please change in the code below `F` with the new name of your parameter. To know it, you can use `model.display()`" ] }, { "cell_type": "code", "execution_count": 15, "id": "2cdbbd85-72ea-44ff-ab5f-6be50a0e8dcd", "metadata": {}, "outputs": [], "source": [ "# Calculate the response once\n", "\n", "spectrum.F.value = F.value\n", "signal = injector.inject_model(model = model, orientation = sc_orientation , fluctuate=True)\n", "\n", "bkg_poissonsamp = Histogram(bg_model.axes)\n", "bkg_poissonsamp[:] += np.random.poisson(lam = bg_model.to_dense()[:])\n", "\n", "data = EmCDSBinnedData(signal.project('Em', 'Phi', 'PsiChi') + bkg_poissonsamp.project('Em', 'Phi', 'PsiChi'))\n", "\n", "instrument_response = BinnedInstrumentResponse(dr,data)\n", "\n", "psr = BinnedThreeMLPointSourceResponse(data = data,\n", " instrument_response = instrument_response,\n", " sc_history=sc_orientation,\n", " energy_axis = dr.axes['Ei'],\n", " polarization_axis = dr.axes['Pol'] if 'Pol' in dr.axes.labels else None,\n", " nside = 2*data.axes['PsiChi'].nside)\n", "\n", "response = BinnedThreeMLModelFolding(data = data, point_source_response = psr)" ] }, { "cell_type": "code", "execution_count": 19, "id": "8d8cf924-67ba-4b67-b8fa-24b0f4ada9d9", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "ITERATION 0\n" ] }, { "data": { "text/html": [ "
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Out bkg should be smooth, but currently it's not.\n", " for bckfile in bkg_dist.keys() :\n", " bkg_dist[bckfile] += sys.float_info.min\n", "\n", " #combine the data + the bck like we would get for real data\n", " data_i = EmCDSBinnedData(signal.project('Em', 'Phi', 'PsiChi') \n", " + bkg_poissonsamp.project('Em', 'Phi', 'PsiChi')\n", " )\n", " \n", " # check psr caching\n", " # print('previous psr._data:', np.sum( psr._data._data ) )\n", "\n", " psr._data = data_i\n", "\n", " # print('current psr._data:', np.sum( psr._data._data ) )\n", " # print('data_i:', np.sum( data_i.data ))\n", "\n", " bkg = FreeNormBinnedBackground(bkg_dist,\n", " sc_history=sc_orientation,\n", " copy = True)\n", "\n", " like_fun = PoissonLikelihood(data_i, response, bkg)\n", "\n", " cosi = ThreeMLPluginInterface('cosi',\n", " like_fun,\n", " response,\n", " bkg)\n", "\n", " # Nuisance parameter guess, bounds, etc.\n", " cosi.bkg_parameter['Background'] = Parameter(\"Background\", # background parameter\n", " 1, # initial value of parameter\n", " min_value=0, # minimum value of parameter\n", " max_value=10, # maximum value of parameter\n", " delta=0.05, # initial step used by fitting engine\n", " unit = u.Hz\n", " )\n", " \n", " # Set the source Model\n", " cosi.set_model(model)\n", "\n", " plugins = DataList(cosi) # If we had multiple instruments, we would do e.g. DataList(cosi, lat, hawc, ...)\n", "\n", " like = JointLikelihood(model, plugins, verbose = False)\n", "\n", " #do the fit\n", " like.fit(compute_covariance = False,quiet=True)\n", " # like.fit()\n", "\n", " #get L1\n", " L1 = cosi.get_log_like()\n", " \n", " #do the fit again for null hypothesis (no signal) \n", " spectrum.F.value = 0 \n", " spectrum.F.free = False\n", " like.fit(compute_covariance = False,quiet=True)\n", " # like.fit()\n", "\n", " \n", "\n", " #Get L0\n", " L0 = cosi.get_log_like()\n", " \n", " #save LH ratio test\n", " LHratiotest.append( -2 * (L0-L1) )\n", "\n", " \n", "\n" ] }, { "cell_type": "markdown", "id": "77f74ceb-cd5f-4c8d-8653-e40d2be0ecb0", "metadata": {}, "source": [ "## Plot the LH ratio test\n", "\n", "\n" ] }, { "cell_type": "markdown", "id": "da40d81a-d9ee-4a19-b2f2-88aaacbdb62c", "metadata": {}, "source": [ "When testing high flux value for your model, some \"islands\" in the TS distribution could appears (peaks with very high TS). This happens when a signal event lands in a bin where the estimated background was originally 0, and then filled with an arbitrary floor value. This is not a problem with the sensitivity estimation algorithm as this doesn't affect significantly the median of a TS distribution of a flux near threshold, so the estimated sensitivity is still sound. \n", "See this issue for more informations : https://github.com/cositools/cosipy/issues/598" ] }, { "cell_type": "code", "execution_count": 18, "id": "02a9f721-b864-453a-8935-32e461b09830", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "COSI is not sensitive to this model with a flux of 4.5e-06 ph/cm2/s. Please try a higher flux\n" ] }, { "data": { "text/plain": [ "Text(0.5, 1.0, 'Model - flux 4.5e-06 ph/cm2/s')" ] }, "execution_count": 18, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "if np.median(LHratiotest) <= 9 :\n", " print(f\"COSI is not sensitive to this model with a flux of {F.value} ph/cm2/s. Please try a higher flux\")\n", "else :\n", " print(f\"COSI is 3sigma sensitive to {F.value} ph/cm2/s. You can continue to the next cell\")\n", "\n", "fig,ax = plt.subplots()\n", "ax.hist(LHratiotest,bins=100)\n", "ax.axvline(np.median(LHratiotest),label=f\"median {np.median(LHratiotest):.3f}\",color=\"r\",linestyle=\"--\")\n", "ax.legend()\n", "ax.set_xlabel(\"LH ratio test\")\n", "ax.set_ylabel(\"counts\")\n", "ax.set_title(f\"Model - flux {F.value} ph/cm2/s\")" ] }, { "cell_type": "markdown", "id": "155e30d4-cbc2-4fc0-92bd-03d20339f1f0", "metadata": {}, "source": [ "## Extrapolate the sensitivity to 2 years\n", "\n", "DC4 simulations only includes 3 months of orbit. To get the sensitivity after 2 years (nominal life time of COSI) as a first approximation we can scale the flux by $\\frac{1}{\\sqrt{T}}$ " ] }, { "cell_type": "code", "execution_count": 39, "id": "fbf1883a-1633-4986-9dcc-fd17d021e041", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "3sigma sensitivity after 2 years of COSI observation : 1.0606601717798212e-05 1 / (s cm2)\n" ] } ], "source": [ "# 3 * 8 = 24 months = 2 years \n", "\n", "sensi_2y = F/np.sqrt(8)\n", "\n", "print(f\"3sigma sensitivity after 2 years of COSI observation : {sensi_2y}\")\n" ] } ], "metadata": { "kernelspec": { "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.13.5" } }, "nbformat": 4, "nbformat_minor": 5 }