{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "Animation showing density (y=350,180,100,290) through various wind events. Sandbox-like. " ] }, { "cell_type": "code", "execution_count": 1, "metadata": { "collapsed": true }, "outputs": [], "source": [ "import numpy as np\n", "import netCDF4 as nc\n", "import matplotlib.pyplot as plt\n", "from salishsea_tools import (nc_tools, viz_tools, gsw_calls)\n", "import numpy.ma as ma\n", "from matplotlib import animation, rc\n", "%matplotlib inline" ] }, { "cell_type": "code", "execution_count": 2, "metadata": { "collapsed": true }, "outputs": [], "source": [ "mesh_mask = nc.Dataset('/home/vdo/MEOPAR/NEMO-forcing/grid/mesh_mask_downbyone2.nc')\n", "new_domain = mesh_mask.variables['tmask'][0,:,334:898,114:398] \n", "def calc_rho(Sal, TempC, P):\n", " sqrSal = np.sqrt(Sal)\n", " R1 = ((((6.536332e-9 * TempC - 1.120083e-6) * TempC + 1.001685e-4)\n", " * TempC - 9.095290e-3) * TempC + 6.793952e-2) * TempC - 28.263737\n", " R2 = (((5.3875e-9 * TempC - 8.2467e-7) * TempC + 7.6438e-5)\n", " * TempC - 4.0899e-3) * TempC + 8.24493e-1\n", " R3 = (-1.6546e-6 * TempC + 1.0227e-4) * TempC - 5.72466e-3\n", " SIG = (4.8314e-4 * Sal + R3 * sqrSal + R2) * Sal + R1\n", " V350P = 1.0 / 1028.1063\n", " SVA = -SIG * V350P / (1028.1063 + SIG)\n", " rho = 28.106331 - SVA / (V350P * (V350P + SVA)) + 1000\n", " return rho" ] }, { "cell_type": "code", "execution_count": 3, "metadata": { "collapsed": true }, "outputs": [], "source": [ "Jan04 = nc.Dataset('/ocean/vdo/MEOPAR/completed-runs/SalishSeaLake/LakeJan0.4/SalishSea_1h_20170101_20170107_grid_T.nc')" ] }, { "cell_type": "code", "execution_count": 4, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "[]" ] }, "execution_count": 4, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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3sb09JVmx+NxEOdZ/IptuptDwS0WlXvjIlUkf5YFxPMMVY0KSknYEtutm1Hgp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\nmdXe9DPxCeGJT3bT4sBQ0RnLjVdDeJocclE4lC2wjs/EVWc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lGtYP3raP91Rrivw2ZktN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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig, ax = plt.subplots(1,1, figsize=(12,10))\n", "ax.pcolormesh(ma.masked_array(Jan04.variables['sossheig'][0,:,:], mask = 1-new_domain[0,:,:]))\n", "viz_tools.set_aspect(ax)\n", "ax.plot([0,283], [180, 180], 'r-')\n", "ax.plot([0,283], [350,350], 'r-')\n", "ax.plot([0,283], [100,100], 'r-')\n", "ax.plot([0,283], [290,290], 'r-')" ] }, { "cell_type": "code", "execution_count": 4, "metadata": { "collapsed": true }, "outputs": [], "source": [ "mask100 = 1 - new_domain[:,100,:]\n", "mask180 = 1 - new_domain[:,180,:]\n", "mask290 = 1 - new_domain[:,290,:]\n", "mask350 = 1 - new_domain[:,350,:]" ] }, { "cell_type": "code", "execution_count": 5, "metadata": { "collapsed": true }, "outputs": [], "source": [ "rc('animation', html='html5')" ] }, { "cell_type": "code", "execution_count": 6, "metadata": { "collapsed": true }, "outputs": [], "source": [ "def animatedensity(file, yslice, xlims, ylims, mesh_mask):\n", " pressure1 = gsw_calls.generic_gsw_caller('gsw_p_from_z.m',\n", " [-np.expand_dims(file.variables['deptht'][:], 1) * np.ones(284),\n", " (np.ones([284,40]) *np.expand_dims(file.variables['nav_lat'][yslice,:][:],1)).T])\n", " fig,ax = plt.subplots(figsize=(8,8))\n", " deptht = file.variables['deptht'][:]\n", " yslicemask = 1 - mesh_mask[:,yslice,:]\n", " def animate30(i):\n", " ax.clear()\n", " density1 = calc_rho(file.variables['vosaline'][i,:,yslice,:],\n", " file.variables['votemper'][i,:,yslice,:],\n", " pressure1)\n", " masked_density1 = ma.masked_array(density1, mask = yslicemask)\n", " den = ax.contourf(np.arange(0,284), deptht, masked_density1, \n", " levels = np.linspace(1021.5, 1024.5, 11) #, colors='black'\n", " )\n", " ax.set_ylim(ylims)\n", " ax.set_xlim(xlims)\n", " ax.set_title('Y = ' + str(yslice) + ', hour = %03d'%(i)) \n", " return ax\n", "\n", " interval = 0.25#in seconds\n", " ani40 = animation.FuncAnimation(fig,animate30,frames=144,interval=interval*1e+3, repeat=False)\n", " return ani40" ] }, { "cell_type": "code", "execution_count": 7, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "" ], "text/plain": [ "" ] }, "execution_count": 7, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "pressure1 = gsw_calls.generic_gsw_caller('gsw_p_from_z.m',\n", " [-np.expand_dims(Jan04.variables['deptht'][:], 1) * np.ones(284),\n", " (np.ones([284,40]) *np.expand_dims(Jan04.variables['nav_lat'][180,:][:],1)).T])\n", "fig,ax = plt.subplots(figsize=(8,8))\n", "deptht = Jan04.variables['deptht'][:]\n", "def animate30(i):\n", " ax.clear()\n", " density1 = calc_rho(Jan04.variables['vosaline'][i,:,180,:],\n", " Jan04.variables['votemper'][i,:,180,:],\n", " pressure1)\n", " masked_density1 = ma.masked_array(density1, mask = mask180)\n", " den = ax.contourf(np.arange(0,284), deptht, masked_density1, \n", " levels = np.linspace(1021.5, 1024.5, 11) #, colors='black'\n", " )\n", " ax.set_ylim((70,0))\n", " ax.set_xlim((75,258))\n", " ax.set_title('Y = 180, vtau = 0.4, hour = %03d'%(i)) \n", " return ax\n", "\n", "interval = 0.25#in seconds \n", "ani40 = animation.FuncAnimation(fig,animate30,frames=144,interval=interval*1e+3, repeat=False)\n", "ani40" ] }, { "cell_type": "code", "execution_count": 21, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "(85, 210)" ] }, "execution_count": 21, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig,ax = plt.subplots()\n", "i=0\n", "density1 = calc_rho(Jan04.variables['vosaline'][i,:,100,:],\n", " Jan04.variables['votemper'][i,:,100,:],\n", " pressure1)\n", "masked_density1 = ma.masked_array(density1, mask = mask100)\n", "den = ax.contourf(np.arange(0,284), deptht, masked_density1, \n", " levels = np.linspace(1021.5, 1024.5, 11) #, colors='black'\n", " )\n", "fig.colorbar(den, ax=ax)\n", "ax.set_ylim((100,0))\n", "ax.set_xlim((85,210))\n", "#ax.set_title('Y = 180, vtau = 0.4, hour = %03d'%(i)) " ] }, { "cell_type": "code", "execution_count": 48, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "" ], "text/plain": [ "" ] }, "execution_count": 48, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "animatedensity(Jan04,100,(85,210), (130,0), new_domain)" ] }, { "cell_type": "code", "execution_count": 35, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "(40, 0)" ] }, "execution_count": 35, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig,ax = plt.subplots()\n", "i=0\n", "density1 = calc_rho(Jan04.variables['vosaline'][i,:,290,4:10],\n", " Jan04.variables['votemper'][i,:,290,4:10],\n", " pressure1)\n", "masked_density1 = ma.masked_array(density1, mask = 1 - new_domain[:,290, 4:10])\n", "den = ax.contourf(np.arange(4,10), deptht, masked_density1, \n", " levels = np.linspace(1021.75, 1023.75, 8) #, colors='black'\n", " )\n", "fig.colorbar(den, ax=ax)\n", "ax.set_ylim((40,0))\n", "#ax.set_xlim((4,9))" ] }, { "cell_type": "code", "execution_count": 27, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "" ], "text/plain": [ "" ] }, "execution_count": 27, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "pressure1 = gsw_calls.generic_gsw_caller('gsw_p_from_z.m',\n", " [-np.expand_dims(Jan04.variables['deptht'][:], 1) * np.ones(284),\n", " (np.ones([284,40]) *np.expand_dims(Jan04.variables['nav_lat'][290,:][:],1)).T])\n", "fig,ax = plt.subplots(figsize=(8,8))\n", "deptht = Jan04.variables['deptht'][:]\n", "def animate30(i):\n", " ax.clear()\n", " density1 = calc_rho(Jan04.variables['vosaline'][i,:,290,:],\n", " Jan04.variables['votemper'][i,:,290,:],\n", " pressure1)\n", " masked_density1 = ma.masked_array(density1, mask = mask290)\n", " den = ax.contourf(np.arange(0,284), deptht, masked_density1, \n", " levels = np.linspace(1021.5, 1024.5, 11) #, colors='black'\n", " )\n", " ax.set_ylim((70,0))\n", " ax.set_xlim((0,200))\n", " ax.set_title('Y = 290, vtau = 0.4, hour = %03d'%(i)) \n", " return ax\n", "\n", "interval = 0.25#in seconds \n", "ani40 = animation.FuncAnimation(fig,animate30,frames=144,interval=interval*1e+3, repeat=False)\n", "ani40" ] }, { "cell_type": "code", "execution_count": 40, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "" ], "text/plain": [ "" ] }, "execution_count": 40, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "pressure1 = gsw_calls.generic_gsw_caller('gsw_p_from_z.m',\n", " [-np.expand_dims(Jan04.variables['deptht'][:], 1) * np.ones(6),\n", " (np.ones([6,40]) *np.expand_dims(Jan04.variables['nav_lat'][290,4:10][:],1)).T])\n", "fig,ax = plt.subplots(figsize=(8,8))\n", "deptht = Jan04.variables['deptht'][:]\n", "mask = 1 - new_domain[:,290,4:10]\n", "def animate30(i):\n", " ax.clear()\n", " density1 = calc_rho(Jan04.variables['vosaline'][i,:,290,4:10],\n", " Jan04.variables['votemper'][i,:,290,4:10],\n", " pressure1)\n", " masked_density1 = ma.masked_array(density1, mask = mask)\n", " den = ax.contourf(np.arange(4,10), deptht, masked_density1, \n", " levels = np.linspace(1021.75, 1023.75, 8) #, colors='black'\n", " )\n", " ax.set_ylim((40,0))\n", " #ax.set_xlim((0,200))\n", " ax.set_title('Y = 290, vtau = 0.4, hour = %03d'%(i)) \n", " return ax\n", "\n", "interval = 0.25#in seconds \n", "ani40 = animation.FuncAnimation(fig,animate30,frames=144,interval=interval*1e+3, repeat=False)\n", "ani40" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "# January. vtau = -0.4" ] }, { "cell_type": "code", "execution_count": 49, "metadata": { "collapsed": true }, "outputs": [], "source": [ "JanW04 = nc.Dataset('/ocean/vdo/MEOPAR/completed-runs/SalishSeaLake/LakeJan-0.4/SalishSea_1h_20170101_20170107_grid_T.nc')" ] }, { "cell_type": "code", "execution_count": 50, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "" ], "text/plain": [ "" ] }, "execution_count": 50, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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kL9bzh2Ee41/UH6CNjm3Z/hAug1l/P7bjZ7J2zJsdw7wf28u2NUCo5+zKsy7Pnvde0HU0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\nG9gAAAAASUVORK5CYII=\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "animatedensity(JanW04, 350, (10,85), (130,0), new_domain)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "# June, vtau = 0.4" ] }, { "cell_type": "code", "execution_count": 53, "metadata": { "collapsed": true }, "outputs": [], "source": [ "Jun04 = nc.Dataset('/ocean/vdo/MEOPAR/completed-runs/SalishSeaLake/LakeJun0.4/SalishSea_1h_20160601_20160607_grid_T.nc')" ] }, { "cell_type": "code", "execution_count": 54, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "" ], "text/plain": [ "" ] }, "execution_count": 54, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "animatedensity(Jun04, 350, (10,85), (130,0), new_domain)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "# June, vtau = -0.4" ] }, { "cell_type": "code", "execution_count": 58, "metadata": { "collapsed": true }, "outputs": [], "source": [ "JunW04 = nc.Dataset('/ocean/vdo/MEOPAR/completed-runs/SalishSeaLake/LakeJun-0.4/SalishSea_1h_20160601_20160607_grid_T.nc')" ] }, { "cell_type": "code", "execution_count": 59, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "" ], "text/plain": [ "" ] }, "execution_count": 59, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "animatedensity(JunW04, 350, (10,85), (130,0), new_domain)" ] }, { "cell_type": "code", "execution_count": 10, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "(10, 85)" ] }, "execution_count": 10, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig,ax = plt.subplots()\n", "file = Jan04\n", "i=5\n", "yslice = 350\n", "ylims=(130,0)\n", "xlims=(10,85)\n", "deptht = Jan04.variables['deptht'][:]\n", "pressure1 = gsw_calls.generic_gsw_caller('gsw_p_from_z.m',\n", " [-np.expand_dims(Jan04.variables['deptht'][:], 1) * np.ones(284),\n", " (np.ones([284,40]) *np.expand_dims(Jan04.variables['nav_lat'][180,:][:],1)).T])\n", "density1 = calc_rho(file.variables['vosaline'][i,:,yslice,:],\n", " file.variables['votemper'][i,:,yslice,:],\n", " pressure1)\n", "masked_density1 = ma.masked_array(density1, mask = mask350)\n", "den = ax.contourf(np.arange(0,284), deptht, masked_density1, \n", " levels = np.linspace(1021.5, 1024.5, 11) #, colors='black'\n", " )\n", "fig.colorbar(den,ax=ax)\n", "ax.set_ylim(ylims)\n", "ax.set_xlim(xlims)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true }, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python 3", "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": "3.6.0" } }, "nbformat": 4, "nbformat_minor": 2 }