diff --git a/example_notebooks/halo_truncation.ipynb b/example_notebooks/halo_truncation.ipynb index 490f2a60..8726d867 100644 --- a/example_notebooks/halo_truncation.ipynb +++ b/example_notebooks/halo_truncation.ipynb @@ -16,7 +16,7 @@ }, { "cell_type": "code", - "execution_count": 2, + "execution_count": null, "id": "a530e913", "metadata": {}, "outputs": [], @@ -51,9 +51,11 @@ }, { "cell_type": "code", - "execution_count": 3, - "id": "b617bdb7", - "metadata": {}, + "execution_count": null, + "id": "5a432611", + "metadata": { + "scrolled": false + }, "outputs": [], "source": [ "tau_1 = []\n", @@ -72,48 +74,17 @@ " tau_1_wdm.append(params_phys['r_trunc_kpc']/params_phys['rs'])\n", "for halo in subhalos_1_v2.halos:\n", " params_phys = halo.params_physical\n", - " tau_1_v2.append(params_phys['r_trunc_kpc']/params_phys['rs'])" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "id": "5a432611", - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "([], [])" - ] - }, - "execution_count": 4, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "fig = plt.figure(1)\n", + " tau_1_v2.append(params_phys['r_trunc_kpc']/params_phys['rs'])\n", + " \n", + " fig = plt.figure(1)\n", "fig.set_size_inches(8,5)\n", - "_ = plt.hist(np.log10(tau_1),bins=35,range=(-1, 2.), color='k',alpha=0.5,density=True,\n", + "_ = plt.hist(np.log10(tau_1),bins=35,range=(-0.75, 1.5), color='k',alpha=0.5,density=True,\n", " label='CDM\\nAdiabatic Tides+Galacticus')\n", - "_ = plt.hist(np.log10(tau_2),bins=35,range=(-1, 2.), color='m',alpha=0.5,density=True,\n", + "_ = plt.hist(np.log10(tau_2),bins=35,range=(-0.75, 1.5), color='m',alpha=0.5,density=True,\n", " label='CDM and WDM\\nGilman et al. (2020)')\n", - "_ = plt.hist(np.log10(tau_1_wdm),bins=35,range=(-1,2.), color='r',alpha=0.5,density=True,\n", + "_ = plt.hist(np.log10(tau_1_wdm),bins=35,range=(-0.75,1.5), color='r',alpha=0.5,density=True,\n", " label='WDM\\nAdiabatic Tides+Galacticus')\n", - "_ = plt.hist(np.log10(tau_1_v2),bins=35,range=(-1,2.), color='g',alpha=0.5,density=True,\n", + "_ = plt.hist(np.log10(tau_1_v2),bins=35,range=(-0.75,1.5), color='g',alpha=0.5,density=True,\n", " label='CDM\\nAdiabatic Tides+Galacticus\\n'+r'$c_8 = 50$')\n", "\n", "plt.xlabel(r'$\\log_{10} \\frac{r_t}{r_s}$', fontsize=22)\n", @@ -123,7 +94,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": null, "id": "599a6662", "metadata": {}, "outputs": [], @@ -137,7 +108,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": null, "id": "c9d2a6de", "metadata": {}, "outputs": [], @@ -155,9 +126,58 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": null, "id": "a1018393", "metadata": {}, + "outputs": [], + "source": [ + "fig = plt.figure(1)\n", + "fig.set_size_inches(8,5)\n", + "_ = plt.hist(np.log10(tau_LOS_1),bins=35,range=(0.5, 2.0), color='k',alpha=0.5,density=True,\n", + " label='r50')\n", + "_ = plt.hist(np.log10(tau_LOS_2),bins=35,range=(0.5, 2.0), color='m',alpha=0.5,density=True,\n", + " label='splahsback')\n", + "\n", + "plt.xlabel(r'$\\log_{10} \\frac{r_t}{r_s}$', fontsize=22)\n", + "plt.legend(frameon=False,fontsize=14)\n", + "plt.yticks([])" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "id": "b1cf531b", + "metadata": {}, + "outputs": [], + "source": [ + "median_rt_over_rs = 2.0\n", + "c_power = 3.0\n", + "zlens = 0.5\n", + "zsource = 2.0\n", + "sigma_sub = 0.1\n", + "subhalos_1 = CDM(zlens, zsource, LOS_normalization=0.0, sigma_sub=sigma_sub,\n", + " truncation_model_subhalos='TRUNCATION_MEAN_DENSITY', \n", + " kwargs_trunction_model_subhalos={'median_rt_over_rs': median_rt_over_rs, 'c_power': c_power})\n", + "\n", + "subhalos_1_wdm = WDM(zlens, zsource, log_mc=5.5, LOS_normalization=0.0, sigma_sub=sigma_sub,\n", + " truncation_model_subhalos='TRUNCATION_MEAN_DENSITY', \n", + " kwargs_trunction_model_subhalos={'median_rt_over_rs': median_rt_over_rs, 'c_power': c_power})\n", + "\n", + "kwargs_concentration_model = {'c0': 50.0, 'beta': 0.9, 'zeta': 1.1, 'scatter': False}\n", + "subhalos_1_v2 = CDM(zlens, zsource, LOS_normalization=0.0, sigma_sub=sigma_sub,\n", + " truncation_model_subhalos='TRUNCATION_MEAN_DENSITY', \n", + " kwargs_trunction_model_subhalos={'median_rt_over_rs': median_rt_over_rs, 'c_power': c_power},\n", + " concentration_model_subhalos='PEAK_HEIGHT_POWERLAW',\n", + " kwargs_concentration_model_subhalos=kwargs_concentration_model)\n", + "\n", + "subhalos_2 = CDM(zlens, zsource, LOS_normalization=0.0, sigma_sub=sigma_sub)" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "id": "6dce4d33", + "metadata": {}, "outputs": [ { "data": { @@ -165,13 +185,13 @@ "([], [])" ] }, - "execution_count": 7, + "execution_count": 17, "metadata": {}, "output_type": "execute_result" }, { "data": { - "image/png": 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81UurS12C1Gk5wpQkKYMjTEmdSt3Suha1Hz1mdBtVonLjCFOSpAwGpiRJGQxMSZIyGJiSJGUwMCVJymBgSpKUwcCUJCmDgSlJUgYDU5KkDAamJEkZDExJkjIYmJIkZTAwJUnK4NNKJKkVra9dn922pramDStRa3OEKUlSBgNTkqQMBqYkSRkMTEmSMhiYkiRlMDAlScpgYEqSlMH7MKVWVltbW+oSJLUBR5iSJGUwMCVJymBgSpKUwcCUJCmDgSlJUgYDU5KkDAamJEkZDExJkjIYmJIkZTAwJUnKYGBKkpTBwJQkKYOBKUlSBgNTkqQMPt5LKrHqpdWlLkFSBkeYkiRlMDAlScpgYEqSlMFzmNKHqK2tLXUJkjoAR5iSJGVwhClJO1G3tK5F7UePGd1GlajUHGFKkpTBwJQkKYOBKUlSBs9hSq3MmXuUa33t+ha1r6mtaaNKlMMRpiRJGQxMSZIyGJiSJGUwMCVJymBgSpKUwcCUJCmDgSlJUgbvw1Sn5BNIJLWUI0xJkjIYmJIkZfCQrCS1opY8DsxHgZUXA1P6EM4NKwk8JCtJUhZHmJJUJlrydBOfbNL6HGFKkpTBwJQkKYOHZNVhtWRyASciUDlqyRW14FW1pWZgao9gYEpqawamOiVvFZHUUgamJJWJlhzCrcGrZFubgakOy1Gg1HF1xltcDEy1mzlj5pS6BKnTaEmgKU+klJrfGPE68FL7ldPqqoA3Sl1EG7Bf5cV+lRf7VV7aol8DU0r7N16508AsdxGxIqU0stR1tDb7VV7sV3mxX+WlPfvlxAWSJGUwMCVJyrCnB+atpS6gjdiv8mK/yov9Ki/t1q89+hymJEmtZU8fYUqS1CrKPjAj4oyIeDYino+IK5tp85mIeDoinoqIue1d4674sH5FxMci4r6IeDwiVkfEuFLU2VIR8dOIeC0inmxme0TELcV+r46IY9q7xl2R0a/Jxf6siYiHImJEe9e4Kz6sXw3a/U1EbI2IT7VXbbsjp18RMSYinii+b7RslvQSyfg97B0RCyNiVbFf09q7xl0REQcX3++2v4//fRNt2v69I6VUtn+ALsA64BCgG7AKGNKozaHA40BlcfmAUtfdSv26Ffi74vdDgBdLXXdm3/4bcAzwZDPbxwH/BgRwPLC81DW3Ur9OaPA7eOae0q9imy7AvwO/AT5V6ppb6d+rD/A08LHicod/38js11XAd4vf7w/8CehW6roz+nUgcEzx+32B55p4T2zz945yH2EeCzyfUnohpbQFmAdMaNTmi8D/SSm9BZBSeq2da9wVOf1KQK/i972BV9qxvl2WUrqfwn/S5kwAfpYKHgb6RMSB7VPdrvuwfqWUHtr+Owg8DAxol8J2U8a/F8AlwC+Bcvi/BWT1axJwd0ppQ7F9WfQto18J2DciAuhZbLu1PWrbHSmlP6SUVha/3wisBQ5q1KzN3zvKPTAPAv6zwfLv+eBf4mHAYRHxHxHxcESc0W7V7bqcftUCn4+I31P4ZH9J+5TW5nL6Xu4uoPBJuOxFxEHA3wL/t9S1tLLDgMqIWBoRj0XElFIX1Ep+CAym8AF7DfD3KaVtpS2pZSKiGjgaWN5oU5u/d3SGuWS7UjgsO4bCp/r7I+LIlNLbpSyqFXwOmJNSuiEiRgF3RMSwcvvl72wi4hQKgXlSqWtpJf8IzEgpbSsMWvYYXYFPAP8d6A4si4iHU0rPlbas3TYWeAI4FRgELI6IB1JKfy5pVZkioieFoxnTS1FzuQfmy8DBDZYHFNc19HsKx7L/CqyPiOcoBOij7VPiLsnp1wXAGQAppWURsQ+FORXL4tDRTuT0vSxFxHDgNuDMlNKbpa6nlYwE5hXDsgoYFxFbU0rzS1rV7vs98GZKaTOwOSLuB0ZQOHdWzqYB/5AKJ/2ej4j1wBHAI6Ut68NFxF4UwvKulNLdTTRp8/eOcj8k+yhwaETUREQ34H8CCxq1mU9hdElEVFE41PJCO9a4K3L6tYHCp18iYjCwD/B6u1bZNhYAU4pXvB0P/L+U0h9KXdTuioiPAXcD5+0Bo5R6KaWalFJ1Sqka+AXwlT0gLAF+DZwUEV0jogdwHIXzZuWu4ftGX+BwOv77IcVzrv8ErE0p3dhMszZ/7yjrEWZKaWtEXAz8lsKVej9NKT0VEdcCK1JKC4rbPhkRTwPvA/+ro3+6z+zXZcBPIuJrFE7kTy1+auzQIuKfKXyAqSqef70a2AsgpfRjCudjxwHPA+9Q+ETc4WX065vAR4EfFUdjW1MZTISd0a+y9GH9SimtjYhFwGpgG3BbSmmnt9Z0BBn/Xt8C5kTEGgpXk85IKZXDE0xOBM4D1kTEE8V1VwEfg/Z773CmH0mSMpT7IVlJktqFgSlJUgYDU5KkDAamJEkZDExJkjIYmJIAKN5z6HuC1Iyyvg9T0q6LiD8AP6bwPjAN6EvhSRDvlrIuqaPyPkypE4qIA4A/Aq9SeDTXXQAppd+Usi6pI3OEKXVO2x9gvTCl9KWSViKVCc9XSJ3TcApTRc5suDIiKorTLUpqxMCUOqcRFJ7i03jC/r+h8AgoSY0YmFIjEfFiRKTig2r3VCOAxxquiIijgHnAkRHxRERcUIrCpI7Kc5hSJ1N8ruARwC0N16eUnoiIeymc1/yXkhQndWCOMKXOZzDQDXiiiW1HAY+3ZzFSuTAwpc5nBLAV2OH5jhGxN9AfWFeKoqSOzsCUWiAiBkbEjyLihYh4LyLeioj7ImLSTvY5KiJ+HRF/iojNEfFYRHyhuC1FRLveDJ1SuiOltFdK6b1Gm6qB18rhQeRSKXgOU8oUEccD/wb0AdYDvwL2o/CE+zERcQZwfsPAiYhTgX8F9gGeoXAYtB9wa0QMbsfyc7wI/DEi1gA/SSnd8iHtpU7FmX6kRiLiRWAgUJNSerG4bh/gOeBg4B+By1NK7xe3DQOWAAcAX04pzSqu7wE8DxwIXAvUbg/TiDgB+C3QEyClFO3TO0m7ykOyUp5PUwjLF4ErtoclQErpSeDq4uLlDfb5FIWwfA64puHIM6X0EPCjpn5QRHw8In5cvLVja0Q82VS7YttDI2JRRGyKiNcj4gfFoJbUygxMKc/o4te5KaW/NrF9DpCAj0fEQY32+XlKaVsT+8xt5mcNBc6iMDp9urmCIqIPcB+FCdM/BVwGfA74abO9kLTLPIcp5dkeguub2phSejciXim2Owh4ucE+LzXzms2tX5hS+jVARMwBRjbT7iKgEjgqpfRGsf1W4K6I+FZK6anmuyOppRxhSi2zKyf9m9unqVEnzYxGmzIOWLI9LIt+CbwHnNnUDtuvym3pn8x6pD2agSnlebn49ZCmNhYvCurfqO0rxa8Dm3nN6t2saTCNDtkWbxVZR2Emnw9IKUVTf4C9gC472S51egamlKeu+PVzEdHUqYzzgQCeTyltD8z7i18/ExFN/V/73G7WVAm83cT6tyjc7tKsiPhDRFwdEd+KiN8Df6Ew+4+kZhiYUp5/Af4TqAGuaxiAETEEuKa4eH2jff5IYbQ3MyKiwT7HAV9t66KbUnx4dD/gyxRGzF8CJqSU3i1FPVK5MDClDMUw+QyFEd3lwHMR8c8R8VsKkxH0Be4Abm2wz2bgPArnFK8FnoqIuRHx78B/ALcVmzZ11W2OtyhMotBYJfCnnezX8OHRk1NKv0kp/WYXa5A6DQNTypRSepjC5OQ/BroA5wLHAcuAz9Nolp/iPouBE4CFFO7J/B8UAu0rwE3FZg0v2mmJtRTOY9Yrzgc7iMKsQs1p8uHRknbO20qkRlJK1TvZ9hLwdy18vZXAOY3XR8R5xW8fa7wt02+A/x0RH00pvVlc97fA3sVtzWnu4dGSdsLAlNpQ8Xxh92LQNlx/PPD94uKcRtt6ULhlBApX2PaKiE8Vlx9t8FqzgEuAX0fEtyhMzXcjhYkSmp3wgEJg1u1ku6QmOJes1IYi4jRgMYVHaa0HtlC40OboYpM7UkpTGu1TTTMTJADTUkpzGrQ9jMKDoE+mcKXrPApT973TTD17AZuAr6SU/qnRtrOBb1C4WrYHMDWltCy3r9KezsCU2lBEDACuojBN3oEUprH7M4ULheYAd7bn47QiYjiwChiZUnqswfquwAZgaErpreJ9pR9pLnilzsjAlDqR4nnTnwI9Gz4PMyK6UBgFr6AwSr23mTlzpU7LwJQEQER0A04HvgBUppROLXFJUofibSWSiIjDgb+mlP6VwjlRHxEmNeJVspKgMBnD6IjYRGFChGklrkfqcDwkK0lSBg/JSpKUwcCUJCmDgSlJUgYDU5KkDAamJEkZDExJkjIYmJIkZTAwJUnKYGBKkpTBwJQkKcP/B8rC0bXooNAPAAAAAElFTkSuQmCC\n", + "image/png": 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\n", "text/plain": [ "
" ] @@ -183,12 +203,34 @@ } ], "source": [ + "tau_1 = []\n", + "tau_2 = []\n", + "tau_1_wdm = []\n", + "tau_1_v2 = []\n", + "\n", + "for halo in subhalos_1.halos:\n", + " params_phys = halo.params_physical\n", + " tau_1.append(params_phys['r_trunc_kpc']/params_phys['rs'])\n", + "for halo in subhalos_2.halos:\n", + " params_phys = halo.params_physical\n", + " tau_2.append(params_phys['r_trunc_kpc']/params_phys['rs'])\n", + "for halo in subhalos_1_wdm.halos:\n", + " params_phys = halo.params_physical\n", + " tau_1_wdm.append(params_phys['r_trunc_kpc']/params_phys['rs'])\n", + "for halo in subhalos_1_v2.halos:\n", + " params_phys = halo.params_physical\n", + " tau_1_v2.append(params_phys['r_trunc_kpc']/params_phys['rs'])\n", + " \n", "fig = plt.figure(1)\n", "fig.set_size_inches(8,5)\n", - "_ = plt.hist(np.log10(tau_LOS_1),bins=35,range=(0.5, 2.0), color='k',alpha=0.5,density=True,\n", - " label='r50')\n", - "_ = plt.hist(np.log10(tau_LOS_2),bins=35,range=(0.5, 2.0), color='m',alpha=0.5,density=True,\n", - " label='splahsback')\n", + "_ = plt.hist(np.log10(tau_1),bins=35,range=(-1.75, 1.5), color='k',alpha=0.5,density=True,\n", + " label='CDM\\nNew model')\n", + "_ = plt.hist(np.log10(tau_2),bins=35,range=(-1.75, 1.5), color='m',alpha=0.5,density=True,\n", + " label='CDM and WDM\\nGilman et al. (2020)')\n", + "_ = plt.hist(np.log10(tau_1_wdm),bins=35,range=(-1.75,1.5), color='r',alpha=0.5,density=True,\n", + " label='WDM\\nNew model')\n", + "_ = plt.hist(np.log10(tau_1_v2),bins=35,range=(-1.75,1.5), color='g',alpha=0.5,density=True,\n", + " label='CDM\\nAdiabatic Tides+Galacticus\\n'+r'$c_8 = 50$')\n", "\n", "plt.xlabel(r'$\\log_{10} \\frac{r_t}{r_s}$', fontsize=22)\n", "plt.legend(frameon=False,fontsize=14)\n", @@ -197,16 +239,96 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 18, "id": "6426e77d", "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + " fun: 1.838641782821724e-11\n", + " hess_inv: array([[1.50956942e-06]])\n", + " jac: array([-4.18743973e-10])\n", + " message: 'Optimization terminated successfully.'\n", + " nfev: 28\n", + " nit: 13\n", + " njev: 14\n", + " status: 0\n", + " success: True\n", + " x: array([16.88547669])\n" + ] + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "from pyHalo.Halos.lens_cosmo import LensCosmo\n", + "from scipy.optimize import minimize\n", + "\n", + "def mean_enclosed_density_nfw(r_over_rs, rhos):\n", + " return 3 * rhos / r_over_rs ** 3 * (np.log(1 + r_over_rs) - r_over_rs / (1 + r_over_rs))\n", + " \n", + "def solve_tau(tau, rhos_sub, rho_enlocsed_host):\n", + " \n", + " rho_enclosed_sub = mean_enclosed_density_nfw(tau, rhos_sub)\n", + " penalty = (rho_enclosed_sub - rho_enlocsed_host)**2/10**2\n", + " return penalty\n", + " \n", + " \n", + "lc = LensCosmo()\n", + "msub = 10 ** 8\n", + "csub = 16.0\n", + "zsub = 0.5\n", + "x_pericenter = 0.08\n", + "\n", + "x = np.logspace(-1, 2, 100) \n", + "mhost = 10 ** 13.3\n", + "chost = 6.0\n", + "rhos_host, rs_host, _ = lc.NFW_params_physical(mhost, chost, zsub)\n", + "\n", + "rhos_sub, rs_sub, _ = lc.NFW_params_physical(msub, csub, zsub)\n", + "rho_mean_sub = mean_enclosed_density_nfw(x * rs_sub, rhos_sub)\n", + "\n", + "host_rho_mean = mean_enclosed_density_nfw(x_pericenter * rs_host, rhos_host)\n", + "\n", + "plt.loglog(x, rho_mean_sub)\n", + "plt.axhline(3 * host_rho_mean)\n", + "\n", + "opt = minimize(solve_tau, x0=10, args=(rhos_sub, host_rho_mean))\n", + "print(opt)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "be7ebd78", + "metadata": {}, "outputs": [], "source": [] }, { "cell_type": "code", "execution_count": null, - "id": "be7ebd78", + "id": "ae2e64a7", + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "58f532f3", "metadata": {}, "outputs": [], "source": [] diff --git a/pyHalo/Halos/concentration.py b/pyHalo/Halos/concentration.py index 45407c2b..0cc4e86d 100644 --- a/pyHalo/Halos/concentration.py +++ b/pyHalo/Halos/concentration.py @@ -24,8 +24,6 @@ def nfw_concentration(self, m, z): Evaluates the concentration of a halo of mass 'm' at redshift z :param M: halo mass [M_sun] :param z: halo redshift - :param scatter: bool; add log-normal scatter to concentration - :param scatter_amplitude: the amount of scatter in dex, assumes log-normal distribution :return: """ c = self._evaluate_concentration(m, z) diff --git a/pyHalo/Halos/tidal_truncation.py b/pyHalo/Halos/tidal_truncation.py index 0cd68d35..c0ac54da 100644 --- a/pyHalo/Halos/tidal_truncation.py +++ b/pyHalo/Halos/tidal_truncation.py @@ -199,3 +199,44 @@ def _make_params_in_bounds_tau_evaluate(self, point): log10mass_loss_fraction = max(-1.5, log10mass_loss_fraction) log10mass_loss_fraction = min(-0.01, log10mass_loss_fraction) return (log10c, log10mass_loss_fraction) + +class TruncateMeanDensity(object): + + def __init__(self, lens_cosmo, median_rt_over_rs=1.0, c_power=3.0): + """ + + :param lens_cosmo: + :param median_rt_over_rs: + :param c_power: + """ + self._norm = median_rt_over_rs + self._cpower = c_power + self.lens_cosmo = lens_cosmo + self._concentration_cdm = ConcentrationDiemerJoyce(lens_cosmo.cosmo, + scatter=False) + + def truncation_radius_halo(self, halo): + + """ + Thiis method computess the truncation radius using the class attributes of an instance of Halo + :param halo: an instance of halo + :return: the truncation radius in physical kpc + """ + c_median = self._concentration_cdm.nfw_concentration(halo.mass, halo.z_eval) + c_actual = halo.c + halo_rpericenter = halo.rperi_units_r200 + return self.truncation_radius(halo.mass, halo.z, c_median, c_actual, halo_rpericenter) + + def truncation_radius(self, halo_mass, halo_redshift, c_median, c_actual, r_peri): + """ + + :param halo_mass: + :param halo_redshift: + :param c_median: + :param c_actual: + :param r_peri: + :return: + """ + rt_over_rs = self._norm * (c_actual / c_median) ** self._cpower * (r_peri / 0.5) + _, rs, _ = self.lens_cosmo.NFW_params_physical(halo_mass, c_actual, halo_redshift) + return rs * rt_over_rs diff --git a/pyHalo/Rendering/SpatialDistributions/nfw.py b/pyHalo/Rendering/SpatialDistributions/nfw.py index 3e931624..f76042b5 100644 --- a/pyHalo/Rendering/SpatialDistributions/nfw.py +++ b/pyHalo/Rendering/SpatialDistributions/nfw.py @@ -1,13 +1,11 @@ import numpy as np from lenstronomy.LensModel.Profiles.cnfw import CNFW from pyHalo.Rendering.SpatialDistributions.base import SpatialDistributionBase -import inspect from pyHalo.Halos.concentration import ConcentrationDiemerJoyce from pyHalo.utilities import inverse_transform_sampling +from scipy.interpolate import interp1d -local_path = inspect.getfile(inspect.currentframe())[0:-11] + 'nfw_tables/' -# class ProjectedNFW(SpatialDistributionBase): """ @@ -26,6 +24,7 @@ def __init__(self, rmax2d_arcsec, rs_arcsec, r_core_arcsec, r_200_arcsec, arcsec :param rmax3d: the virial radius of the host dark matter halo [kpc] :param r_core_parent: the core radius of the host dark matter halo [kpc] """ + self._rs_arcsec = rs_arcsec self._rmax2d = rmax2d_arcsec self._rmax3d = r_200_arcsec @@ -60,18 +59,44 @@ def draw(self, N, z_plane=None): if N == 0: return [], [], [] - x2d = np.linspace(1e-3 * self._rmax2d, self._rmax2d, 50000) - function_2d = self._cnfw_profile.density_2d + x2d = np.linspace(1e-3 * self._rmax2d, self._rmax2d, 20000) args = (0.0, self._rs_arcsec, 1.0, self._rcore_arcsec) - r2d_arcsec = inverse_transform_sampling(x2d, function_2d, args, N) + rho2d = self._cnfw_profile.density_2d(x2d, *args) + rho2d_integral = [rho2d[i] * (x2d[i+1]**2 - x2d[i]**2) for i in range(0, len(x2d)-1)] + function_2d = interp1d(x2d[0:-1], rho2d_integral) + r2d_arcsec = inverse_transform_sampling(x2d[0:-1], function_2d, (), N) r2d_kpc = r2d_arcsec * self._arcsec_to_kpc theta = np.random.uniform(0, 2*np.pi, N) x_kpc, y_kpc = r2d_kpc * np.cos(theta), r2d_kpc * np.sin(theta) - x3d = np.linspace(1e-3 * self._rmax2d, self._rmax3d, 50000) - function_3d = self._cnfw_profile.density + x3d = np.linspace(1e-3 * self._rmax2d, self._rmax3d, 20000) args = (self._rs_arcsec, 1.0, self._rcore_arcsec) - r3d_arcsec = inverse_transform_sampling(x3d, function_3d, args, N) + rho3d = self._cnfw_profile.density(x3d, *args) + rho3d_integral = [rho3d[i] * (x3d[i+1]**3 - x3d[i]**3) for i in range(0, len(x3d)-1)] + function_3d = interp1d(x3d[0:-1], rho3d_integral) + r3d_arcsec = inverse_transform_sampling(x3d[0:-1], function_3d, (), N) r3d_kpc = r3d_arcsec * self._arcsec_to_kpc return x_kpc, y_kpc, r3d_kpc + + # def draw(self, N, z_plane=None): + # + # if N == 0: + # return [], [], [] + # + # x2d = np.linspace(1e-3 * self._rmax2d, self._rmax2d, 50000) + # function_2d = self._cnfw_profile.density_2d + # args = (0.0, self._rs_arcsec, 1.0, self._rcore_arcsec) + # r2d_arcsec = inverse_transform_sampling(x2d, function_2d, args, N) + # r2d_kpc = r2d_arcsec * self._arcsec_to_kpc + # theta = np.random.uniform(0, 2*np.pi, N) + # x_kpc, y_kpc = r2d_kpc * np.cos(theta), r2d_kpc * np.sin(theta) + # + # x3d = np.linspace(1e-3 * self._rmax2d, self._rmax3d, 50000) + # function_3d = self._cnfw_profile.density + # args = (self._rs_arcsec, 1.0, self._rcore_arcsec) + # r3d_arcsec = inverse_transform_sampling(x3d, function_3d, args, N) + # r3d_kpc = r3d_arcsec * self._arcsec_to_kpc + # + # return x_kpc, y_kpc, r3d_kpc + diff --git a/pyHalo/Rendering/SpatialDistributions/nfw_tables/c_values_2D.txt b/pyHalo/Rendering/SpatialDistributions/nfw_tables/c_values_2D.txt deleted file mode 100644 index c42c6843..00000000 --- a/pyHalo/Rendering/SpatialDistributions/nfw_tables/c_values_2D.txt +++ /dev/null @@ -1,16 +0,0 @@ -1.000000000000000000e+00 -2.000000000000000000e+00 -3.000000000000000000e+00 -4.000000000000000000e+00 -5.000000000000000000e+00 -6.000000000000000000e+00 -7.000000000000000000e+00 -8.000000000000000000e+00 -9.000000000000000000e+00 -1.000000000000000000e+01 -1.100000000000000000e+01 -1.200000000000000000e+01 -1.300000000000000000e+01 -1.400000000000000000e+01 -1.500000000000000000e+01 -1.600000000000000000e+01 diff --git 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geometry) super(LensConeUniform, self).__init__() + @classmethod + def from_Mhost(cls, *args, **kwargs): + """ + + :param rmax2d_arcsec: + :param geometry: + :return: + """ + raise Exception('Spatial distribution class LensConeUniform not currently implemented for subhalos') + def draw(self, N, z_plane, center_x=0, center_y=0): """ @@ -70,14 +80,14 @@ def __init__(self, rmax2d_arcsec, geometry): super(Uniform, self).__init__() @classmethod - def from_Mhost(cls, rmax2d_arcsec, geometry): + def from_Mhost(cls, *args, **kwargs): """ :param rmax2d_arcsec: :param geometry: :return: """ - return Uniform(rmax2d_arcsec, geometry) + raise Exception('Spatial distribution class Uniform not currently implemented for subhalos') def draw(self, N, z_plane, rescale=1.0, center_x=0, center_y=0): @@ -104,6 +114,7 @@ def draw(self, N, z_plane, rescale=1.0, center_x=0, center_y=0): x_arcsec += center_x y_arcsec += center_y + kpc_per_asec = self._geo.kpc_per_arcsec(z_plane) x_kpc, y_kpc = x_arcsec * kpc_per_asec, y_arcsec * kpc_per_asec diff --git a/pyHalo/Rendering/line_of_sight.py b/pyHalo/Rendering/line_of_sight.py index b9b3ed44..fd5bab2c 100644 --- a/pyHalo/Rendering/line_of_sight.py +++ b/pyHalo/Rendering/line_of_sight.py @@ -74,8 +74,8 @@ def convergence_sheet_correction(self, kappa_scale, log_mlow, log_mhigh, zmin=No :return: """ - lens_plane_redshifts = self._lens_plane_redshifts[0::2] - delta_zs = 2 * self._delta_z_list[0::2] + lens_plane_redshifts = self._lens_plane_redshifts + delta_zs = self._delta_z_list kwargs_out = [] profile_names_out = [] redshifts = [] diff --git a/pyHalo/Rendering/subhalos.py b/pyHalo/Rendering/subhalos.py index c2239f0d..4fdafcaf 100644 --- a/pyHalo/Rendering/subhalos.py +++ b/pyHalo/Rendering/subhalos.py @@ -52,7 +52,7 @@ def render_positions_at_z(self, nhalos): For line of sight halos it is set to None. """ - x_kpc, y_kpc, r3d_kpc = self._spatial_distribution_model.draw(nhalos, None) + x_kpc, y_kpc, r3d_kpc = self._spatial_distribution_model.draw(nhalos, self._lens_cosmo.z_lens) if len(x_kpc) > 0: kpc_per_asec = self._geometry.kpc_per_arcsec(self._lens_cosmo.z_lens) x_arcsec = x_kpc * kpc_per_asec ** -1 diff --git a/pyHalo/single_realization.py b/pyHalo/single_realization.py index 2fefcf68..6c020fba 100644 --- a/pyHalo/single_realization.py +++ b/pyHalo/single_realization.py @@ -44,11 +44,12 @@ def realization_at_z(realization, z, angular_coordinate_x=None, angular_coordina centerx, centery = realization.rendering_center kwargs_halo_model = realization.kwargs_halo_model + geometry = realization.geometry return Realization.from_halos(halos, realization.lens_cosmo, kwargs_halo_model, mass_sheet_correction, realization.rendering_classes, - centerx, centery), indexes + centerx, centery, geometry), indexes class Realization(object): @@ -554,11 +555,13 @@ def _mass_sheet_correction(self, rendering_classes, subtract_exact_sheets=False, profiles_out = [] if subtract_exact_sheets: - + redshifts_out = [] for zi in self.unique_redshifts: + redshifts_out.append(zi) area = self.geometry.angle_to_physical_area(0.5 * self.geometry.cone_opening_angle, zi) - kwargs_mass_sheets_out += [{'kappa_ext': -self.mass_at_z_exact(zi) / self.lens_cosmo.sigma_crit_mass(zi, area)}] - redshifts_out = self.unique_redshifts + kappa_ext = -self.mass_at_z_exact(zi) / self.lens_cosmo.sigma_crit_mass(zi, area) + kwargs_sheet = {'kappa_ext': kappa_ext} + kwargs_mass_sheets_out.append(kwargs_sheet) profiles_out = ['CONVERGENCE'] * len(kwargs_mass_sheets_out) else: diff --git a/pyHalo/truncation_models.py b/pyHalo/truncation_models.py index 704a95b1..35bfc929 100644 --- a/pyHalo/truncation_models.py +++ b/pyHalo/truncation_models.py @@ -1,4 +1,5 @@ -from pyHalo.Halos.tidal_truncation import TruncationRN, TruncationRoche, AdiabaticTidesTruncation, TruncationSplashBack +from pyHalo.Halos.tidal_truncation import TruncationRN, TruncationRoche, \ + AdiabaticTidesTruncation, TruncationSplashBack, TruncateMeanDensity def truncation_models(model_name): @@ -23,6 +24,8 @@ def truncation_models(model_name): return AdiabaticTidesTruncation, kwargs_model elif model_name == 'SPLASHBACK': return TruncationSplashBack, kwargs_model + elif model_name == 'TRUNCATION_MEAN_DENSITY': + return TruncateMeanDensity, kwargs_model else: raise Exception('model '+str(model_name)+' not recognized') diff --git a/pyproject.toml b/pyproject.toml index a5597b4a..b1497537 100644 --- a/pyproject.toml +++ b/pyproject.toml @@ -1,6 +1,6 @@ [project] name = "pyhalo" -version = "0.2.2" +version = "0.2.3" authors = [ { name="Daniel Gilman", email="daniel.gilman@utoronto.ca" }, ] diff --git a/tests/test_halos/test_truncation.py b/tests/test_halos/test_truncation.py index 8fe55f21..50cc9254 100644 --- a/tests/test_halos/test_truncation.py +++ b/tests/test_halos/test_truncation.py @@ -2,9 +2,10 @@ from pyHalo.Halos.lens_cosmo import LensCosmo from pyHalo.Cosmology.cosmology import Cosmology import numpy.testing as npt -from pyHalo.Halos.tidal_truncation import TruncationRN, TruncationRoche, TruncationSplashBack +from pyHalo.Halos.tidal_truncation import TruncationRN, TruncationRoche, TruncationSplashBack, TruncateMeanDensity from pyHalo.truncation_models import truncation_models from astropy.cosmology import FlatLambdaCDM +from pyHalo.Halos.concentration import ConcentrationDiemerJoyce import os @@ -19,9 +20,9 @@ def setup_method(self): def test_load_models(self): model_name_list = ['TRUNCATION_R50', 'TRUNCATION_RN', 'TRUNCATION_ROCHE', 'TRUNCATION_ROCHE_GILMAN2020', - 'SPLASHBACK'] + 'SPLASHBACK', 'TRUNCATION_MEAN_DENSITY'] kwargs_model_list = [{}, {'LOS_truncation_factor': 50.}, {'RocheNorm': 1.0, 'm_power': 1./3, 'RocheNu': 2.0/3.0}, {}, - {}] + {}, {}] for model,kwargs in zip(model_name_list, kwargs_model_list): mod, kw = truncation_models(model) kwargs.update(kw) @@ -61,6 +62,30 @@ def __init__(self, m, z): rt_halo = truncation_splashback.truncation_radius_halo(halo) npt.assert_almost_equal(rt, rt_halo) + def test_truncation_mean_density(self): + + class DummyHalo(object): + def __init__(self, m, z): + self.mass = m + self.z = z + self.z_eval = z + self.rperi_units_r200 = 0.7 + self.c = 16.0 + + halo = DummyHalo(10 ** 8, 0.4) + median_rt_over_rs = 2.0 + c_power = 4.0 + cmodel = ConcentrationDiemerJoyce(self.lenscosmo.cosmo, scatter=False) + c_theory = cmodel.nfw_concentration(10 ** 8, 0.4) + truncation = TruncateMeanDensity(self.lenscosmo, median_rt_over_rs, c_power) + r_t = truncation.truncation_radius(10**8, 0.4, c_theory, 16.0, 0.7) + r_t_halo = truncation.truncation_radius_halo(halo) + npt.assert_almost_equal(r_t, r_t_halo) + + rt_over_rs_theory = median_rt_over_rs * (16.0 / c_theory) ** c_power * (0.7 / 0.5) + rs = self.lenscosmo.NFW_params_physical(10**8, 16.0, 0.4)[1] + npt.assert_almost_equal(rs * rt_over_rs_theory, r_t) + if __name__ == '__main__': pytest.main() diff --git a/tests/test_rendering/test_spatial_distribution/test_nfw.py b/tests/test_rendering/test_spatial_distribution/test_nfw.py index f648f34b..b44acd1f 100644 --- a/tests/test_rendering/test_spatial_distribution/test_nfw.py +++ b/tests/test_rendering/test_spatial_distribution/test_nfw.py @@ -2,6 +2,7 @@ import numpy.testing as npt import pytest from pyHalo.Rendering.SpatialDistributions.nfw import ProjectedNFW, CNFW +from lenstronomy.Util.analysis_util import azimuthalAverage import matplotlib.pyplot as plt @@ -9,7 +10,7 @@ class TestProjectedNFW(object): def setup_method(self): - rmax2d_arcsec = 20.0 + rmax2d_arcsec = 10.0 rs_kpc = 60 r200_kpc = 550 @@ -17,7 +18,7 @@ def setup_method(self): self.rs_arcsec = rs_kpc / self.arcsec_to_kpc self.rmax2d_arcsec = rmax2d_arcsec self.r200_arcsec = r200_kpc / self.arcsec_to_kpc - self.rcore_arcsec = 0.2 * self.rs_arcsec + self.rcore_arcsec = 0.5 * self.rs_arcsec self.nfw = ProjectedNFW(self.rmax2d_arcsec, self.rs_arcsec, self.rcore_arcsec, self.r200_arcsec, self.arcsec_to_kpc) @@ -32,9 +33,9 @@ def test_limit(self): def test_profile(self): - rbins = np.linspace(0.001*self.rmax2d_arcsec, self.rmax2d_arcsec, 200) + rbins = np.linspace(0.005*self.rmax2d_arcsec, self.rmax2d_arcsec, 100) - x_kpc, y_kpc, r3d_kpc = self.nfw.draw(500000) + x_kpc, y_kpc, r3d_kpc = self.nfw.draw(3000000) x_arcsec, y_arcsec = x_kpc / self.arcsec_to_kpc, y_kpc / self.arcsec_to_kpc r_arcsec = np.hypot(x_arcsec, y_arcsec) number_density = [] @@ -42,19 +43,25 @@ def test_profile(self): cond1 = r_arcsec >= rbins[i] cond2 = r_arcsec < rbins[i+1] cond = np.logical_and(cond1, cond2) - number_density.append(np.sum(cond)/1.0) + area = rbins[i+1]**2 - rbins[i] ** 2 + number_density.append(np.sum(cond)/area) number_density = np.array(number_density) - plt.loglog(rbins[0:-1], number_density) + + #plt.loglog(rbins[0:-1], number_density, color='k') cnfw_profile = CNFW() number_density_true = cnfw_profile.density_2d(rbins, 0.0, self.rs_arcsec, 1.0, self.rcore_arcsec) - rescale = number_density[0]/number_density_true[0] + rescale = np.mean(number_density[0:10])/number_density_true[0] number_density_true *= rescale ratio = [] for i in range(0, len(rbins[0:-1])): ratio.append(number_density_true[i]/number_density[i]) ratio = np.array(ratio) npt.assert_array_less(abs(1-np.sum(ratio)/len(ratio)), 0.05) + # plt.loglog(rbins, number_density_true, color='b') + # plt.gca().axvline(self.rcore_arcsec) + # plt.xlim(0.01, 20) + # plt.show() if __name__ == '__main__': pytest.main() diff --git a/tests/test_utilities.py b/tests/test_utilities.py index f729038e..c31c2a9f 100644 --- a/tests/test_utilities.py +++ b/tests/test_utilities.py @@ -62,7 +62,7 @@ def test_inverse_transform_sampling(self): x_samples = inverse_transform_sampling(x, func, (), 100000) npt.assert_almost_equal(np.mean(x_samples)/mu, 1.0, 2) npt.assert_almost_equal(np.std(x_samples)/sigma, 1.0, 2) - + def test_ITSampling(self): mu = 2.14