{ "cells": [ { "cell_type": "markdown", "id": "4159be0e", "metadata": { "hideCode": false, "hidePrompt": false, "slideshow": { "slide_type": "slide" } }, "source": [ "# 2023-04-21 Stiff equations\n", "\n", "## Last time\n", "\n", "* Notes on integration\n", "* Ordinary differential equations (ODE)\n", "* Explicit methods for solving ODE\n", "* Stability\n", "\n", "## Today\n", "\n", "* Implicit and explicit methods\n", "* Stiff equations\n", "* PDE examples" ] }, { "cell_type": "code", "execution_count": 1, "id": "eb781a7a", "metadata": { "slideshow": { "slide_type": "skip" } }, "outputs": [ { "data": { "text/plain": [ "ode_rk_explicit (generic function with 1 method)" ] }, "execution_count": 1, "metadata": {}, "output_type": "execute_result" } ], "source": [ "using LinearAlgebra\n", "using Plots\n", "default(linewidth=4, legendfontsize=12)\n", "\n", "struct RKTable\n", " A::Matrix\n", " b::Vector\n", " c::Vector\n", " function RKTable(A, b)\n", " s = length(b)\n", " A = reshape(A, s, s)\n", " c = vec(sum(A, dims=2))\n", " new(A, b, c)\n", " end\n", "end\n", "\n", "function rk_stability(z, rk)\n", " s = length(rk.b)\n", " 1 + z * rk.b' * ((I - z*rk.A) \\ ones(s))\n", "end\n", "\n", "rk4 = RKTable([0 0 0 0; .5 0 0 0; 0 .5 0 0; 0 0 1 0], [1, 2, 2, 1] / 6)\n", "heun = RKTable([0 0; 1 0], [.5, .5])\n", "Rz_theta(z, theta) = (1 + (1 - theta)*z) / (1 - theta*z)\n", "\n", "function ode_rk_explicit(f, u0; tfinal=1, h=0.1, table=rk4)\n", " u = copy(u0)\n", " t = 0.\n", " n, s = length(u), length(table.c)\n", " fY = zeros(n, s)\n", " thist = [t]\n", " uhist = [u0]\n", " while t < tfinal\n", " tnext = min(t+h, tfinal)\n", " h = tnext - t\n", " for i in 1:s\n", " ti = t + h * table.c[i]\n", " Yi = u + h * sum(fY[:,1:i-1] * table.A[i,1:i-1], dims=2)\n", " fY[:,i] = f(ti, Yi)\n", " end\n", " u += h * fY * table.b\n", " t = tnext\n", " push!(thist, t)\n", " push!(uhist, u)\n", " end\n", " thist, hcat(uhist...)\n", "end" ] }, { "cell_type": "markdown", "id": "1bcd691a", "metadata": { "slideshow": { "slide_type": "slide" } }, "source": [ "# Ordinary Differential Equations\n", "\n", "Given initial condition $y_0 = y(t=0)$, find $y(t)$ for $t > 0$ that satisfies\n", "\n", "$$ y' \\equiv \\dot y \\equiv \\frac{\\partial y}{\\partial t} = f(t, y) $$" ] }, { "cell_type": "markdown", "id": "f0fb11e0", "metadata": { "cell_style": "split" }, "source": [ "| Application | $y$ | $f$ |\n", "| --- | --- | --- |\n", "| Orbital dynamics | position, momentum | conservation of momentum|\n", "| Chemical reactions | concentration | conservation of atoms |\n", "| Epidemiology | infected/recovered population | transmission and recovery |" ] }, { "cell_type": "markdown", "id": "e8089acc", "metadata": { "cell_style": "split" }, "source": [ "* $y$ can be a scalar or a vector" ] }, { "cell_type": "markdown", "id": "1858f407", "metadata": { "cell_style": "center", "slideshow": { "slide_type": "slide" } }, "source": [ "# Solving differential equations\n" ] }, { "cell_type": "markdown", "id": "87c81fd0", "metadata": { "cell_style": "split" }, "source": [ "## Linear equations\n", "\n", "$$ y' = A(t) y + \\text{source}(t)$$\n", "\n", "* Autonomous if $A(t) = A$ and source independent of $t$\n", "\n", "* Suppose $y$ and $a = A$ are scalars: $y(t) = e^{at} y_0$" ] }, { "cell_type": "markdown", "id": "1d2ffb98", "metadata": { "cell_style": "split", "slideshow": { "slide_type": "fragment" } }, "source": [ "## Can do the same for systems\n", "\n", "$$ y(t) = e^{A t} y_0 $$\n", "\n", "### What does it mean to exponentiate a matrix?\n", "\n", "Taylor series!\n", "\n", "$$ e^A = 1 + A + \\frac{A^2}{2} + \\frac{A^3}{3!} + \\dotsb $$\n", "and there are many [practical ways to compute it](https://www.cs.cornell.edu/cv/files/2021/10/19ways.pdf).\n" ] }, { "cell_type": "markdown", "id": "31469d4e", "metadata": { "slideshow": { "slide_type": "fragment" } }, "source": [ "## Question\n", "Suppose that the diagonalization $A = X \\Lambda X^{-1}$ exists and derive a finite expression for the matrix exponential using the scalar `exp` function." ] }, { "cell_type": "markdown", "id": "ad344c00", "metadata": { "slideshow": { "slide_type": "slide" } }, "source": [ "# Forward Euler Method\n", "The simplest method for solving $y'(t) = f(t,y)$ is\n", "to use numerical differentiation to write\n", "$$ y' \\approx \\frac{y(h) - y(0)}{h} $$\n", "which yields the solution estimate\n", "$$ \\tilde y(h) = y(0) + h f(0, y(0)) $$\n", "where $h$ is the step size.\n", "Let's try this on a scalar problem\n", "$$ y' = -k (y - \\cos t) $$\n", "where $k$ is a parameter controlling the rate at which the solution $u(t)$ is pulled toward the curve $\\cos t$." ] }, { "cell_type": "code", "execution_count": 2, "id": "cde76654", "metadata": { "cell_style": "split" }, "outputs": [ { "data": { "text/plain": [ "ode_euler (generic function with 1 method)" ] }, "execution_count": 2, "metadata": {}, "output_type": "execute_result" } ], "source": [ "function ode_euler(f, y0; tfinal=10., h=0.1)\n", " y = copy(y0)\n", " t = 0.\n", " thist = [t]\n", " yhist = [y0]\n", " while t < tfinal\n", " tnext = min(t+h, tfinal)\n", " h = tnext - t\n", " y += h * f(t, y)\n", " t = tnext\n", " push!(thist, t)\n", " push!(yhist, y)\n", " end\n", " thist, hcat(yhist...)\n", "end" ] }, { "cell_type": "code", "execution_count": 117, "id": "c1c87f6b", "metadata": { "cell_style": "split" }, "outputs": [ { "data": { "image/svg+xml": [ "<?xml version=\"1.0\" encoding=\"utf-8\"?>\n", "<svg xmlns=\"http://www.w3.org/2000/svg\" xmlns:xlink=\"http://www.w3.org/1999/xlink\" width=\"600\" height=\"400\" viewBox=\"0 0 2400 1600\">\n", "<defs>\n", " <clipPath id=\"clip620\">\n", " <rect x=\"0\" y=\"0\" width=\"2400\" height=\"1600\"/>\n", " </clipPath>\n", "</defs>\n", "<path clip-path=\"url(#clip620)\" d=\"\n", "M0 1600 L2400 1600 L2400 0 L0 0 Z\n", " \" fill=\"#ffffff\" fill-rule=\"evenodd\" fill-opacity=\"1\"/>\n", "<defs>\n", " <clipPath id=\"clip621\">\n", " <rect x=\"480\" y=\"0\" width=\"1681\" 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798.059,754.137 799.143,754.264 800.226,754.366 801.31,754.444 802.393,754.497 \n", " 803.477,754.525 804.56,754.527 805.644,754.505 806.727,754.458 807.811,754.387 808.894,754.29 809.978,754.169 811.061,754.024 812.145,753.854 813.228,753.661 \n", " 814.312,753.444 815.396,753.204 816.479,752.942 818.646,752.351 820.813,751.676 821.897,751.309 822.98,750.922 824.064,750.516 825.147,750.093 827.314,749.196 \n", " 829.482,748.238 831.649,747.224 833.816,746.163 835.983,745.062 838.15,743.928 840.317,742.771 842.484,741.597 846.818,739.236 851.152,736.912 853.319,735.784 \n", " 855.486,734.691 857.653,733.64 859.821,732.638 861.721,731.805 863.621,731.021 865.521,730.289 867.422,729.613 869.322,728.997 871.222,728.445 873.123,727.959 \n", " 875.023,727.542 875.973,727.36 876.923,727.197 877.874,727.051 878.824,726.925 879.774,726.817 880.724,726.728 881.674,726.657 882.624,726.606 883.575,726.574 \n", " 884.525,726.561 885.475,726.568 886.425,726.594 887.375,726.638 888.325,726.702 889.276,726.785 890.226,726.887 891.176,727.008 892.126,727.147 893.076,727.304 \n", " 894.026,727.48 895.927,727.885 897.827,728.36 899.727,728.901 901.628,729.507 903.528,730.173 905.428,730.896 907.329,731.672 909.229,732.497 911.129,733.366 \n", " 913.03,734.275 914.93,735.218 916.83,736.19 918.731,737.186 920.631,738.2 924.775,740.45 928.918,742.701 930.99,743.81 933.062,744.897 935.134,745.956 \n", " 937.206,746.979 938.242,747.475 939.278,747.96 940.314,748.433 941.35,748.893 943.421,749.772 945.493,750.59 946.529,750.975 947.565,751.343 948.601,751.693 \n", " 949.637,752.025 950.673,752.338 951.709,752.632 952.745,752.906 953.781,753.16 954.817,753.394 955.853,753.606 956.889,753.798 957.924,753.967 958.96,754.115 \n", " 959.996,754.24 961.032,754.343 962.068,754.424 963.104,754.482 964.14,754.517 965.176,754.529 966.212,754.519 967.248,754.486 968.284,754.429 969.32,754.351 \n", " 970.356,754.249 971.392,754.126 972.428,753.98 973.463,753.812 974.499,753.623 975.535,753.412 976.571,753.18 977.607,752.928 978.643,752.655 979.679,752.363 \n", " 980.715,752.051 981.751,751.721 982.787,751.372 984.859,750.622 986.931,749.806 989.015,748.925 991.099,747.988 993.183,747.002 995.267,745.973 999.436,743.815 \n", " 1003.6,741.571 1007.77,739.3 1011.94,737.061 1014.02,735.973 1016.11,734.915 1018.19,733.894 1020.28,732.917 1022.36,731.99 1024.45,731.12 1026.53,730.312 \n", " 1028.61,729.572 1029.66,729.229 1030.7,728.904 1031.74,728.599 1032.78,728.314 1033.82,728.048 1034.87,727.804 1035.91,727.58 1036.95,727.378 1037.99,727.197 \n", " 1039.04,727.039 1040.08,726.903 1041.12,726.789 1042.16,726.698 1043.2,726.63 1044.25,726.585 1045.29,726.564 1046.33,726.565 1047.37,726.589 1048.41,726.636 \n", " 1049.46,726.707 1050.5,726.8 1051.54,726.916 1052.58,727.054 1053.62,727.215 1054.78,727.418 1055.93,727.648 1057.08,727.904 1058.23,728.185 1059.39,728.492 \n", " 1060.54,728.823 1061.69,729.177 1062.84,729.554 1063.99,729.954 1065.15,730.375 1066.3,730.816 1067.45,731.277 1069.75,732.255 1072.06,733.299 1074.36,734.402 \n", " 1076.67,735.555 1078.97,736.748 1081.28,737.971 1085.88,740.47 1090.49,742.972 1092.8,744.198 1095.1,745.395 1097.41,746.553 1099.71,747.662 1102.02,748.714 \n", " 1104.32,749.7 1105.47,750.166 1106.62,750.612 1107.78,751.038 1108.93,751.443 1110.08,751.825 1111.23,752.185 1112.38,752.522 1113.54,752.834 1114.69,753.122 \n", " 1115.84,753.384 1116.99,753.62 1118.15,753.829 1119.3,754.012 1120.45,754.168 1121.6,754.296 1122.75,754.396 1123.91,754.469 1125.06,754.513 1126.21,754.529 \n", " 1127.36,754.517 1128.46,754.479 1129.56,754.416 1130.65,754.327 1131.75,754.214 1132.84,754.075 1133.94,753.911 1135.04,753.723 1136.13,753.511 1137.23,753.276 \n", " 1138.33,753.016 1139.42,752.735 1140.52,752.43 1141.61,752.105 1142.71,751.758 1143.81,751.39 1144.9,751.003 1147.1,750.171 1149.29,749.27 1151.48,748.304 \n", " 1153.67,747.282 1155.87,746.211 1158.06,745.098 1160.25,743.952 1162.44,742.781 1166.83,740.398 1171.21,738.02 1173.41,736.855 1175.6,735.716 1177.79,734.613 \n", " 1179.98,733.553 1182.18,732.544 1184.37,731.593 1185.46,731.142 1186.56,730.708 1187.66,730.292 1188.75,729.895 1189.85,729.517 1190.95,729.16 1192.04,728.823 \n", " 1193.14,728.508 1194.23,728.215 1195.33,727.944 1196.43,727.696 1197.52,727.472 1198.66,727.264 1199.8,727.083 1200.94,726.928 1202.08,726.8 1203.22,726.699 \n", " 1204.36,726.626 1205.5,726.58 1206.64,726.562 1207.78,726.571 1208.92,726.608 1210.06,726.672 1211.2,726.764 1212.34,726.883 1213.48,727.03 1214.62,727.203 \n", " 1215.76,727.402 1216.9,727.627 1218.04,727.878 1219.18,728.154 1220.32,728.454 1221.46,728.778 1222.6,729.126 1223.74,729.496 1224.88,729.888 1227.16,730.734 \n", " 1229.44,731.658 1231.72,732.651 1234,733.708 1236.28,734.818 1238.56,735.974 1240.84,737.166 1243.12,738.384 1247.68,740.862 1252.24,743.331 1254.52,744.537 \n", " 1256.8,745.711 1259.07,746.845 1261.35,747.929 1263.63,748.954 1265.91,749.913 1267.05,750.366 1268.19,750.798 1269.33,751.211 1270.47,751.602 1272.39,752.212 \n", " 1274.31,752.756 1275.27,753.002 1276.23,753.231 1277.19,753.443 1278.15,753.636 1279.11,753.811 1280.07,753.967 1281.03,754.104 1281.99,754.223 1282.95,754.322 \n", " 1283.91,754.402 1284.87,754.463 1285.83,754.504 1286.79,754.526 1287.74,754.528 1288.7,754.51 1289.66,754.473 1290.62,754.416 1291.58,754.34 1292.54,754.245 \n", " 1293.5,754.13 1295.42,753.844 1297.34,753.484 1298.3,753.276 1299.26,753.051 1300.22,752.808 1301.18,752.548 1303.1,751.977 1305.02,751.343 1306.93,750.648 \n", " 1308.85,749.897 1310.77,749.093 1312.69,748.241 1314.61,747.346 1316.53,746.413 1318.45,745.448 1320.37,744.455 1322.29,743.439 1324.21,742.408 1328.04,740.32 \n", " 1331.88,738.237 1334.23,736.988 1336.57,735.768 1338.91,734.589 1341.25,733.459 1343.6,732.388 1345.94,731.386 1347.11,730.913 1348.28,730.46 1349.45,730.028 \n", " 1350.63,729.618 1351.8,729.23 1352.97,728.867 1354.14,728.528 1355.31,728.214 1356.48,727.925 1357.65,727.663 1358.83,727.428 1360,727.22 1361.17,727.04 \n", " 1362.34,726.889 1363.51,726.766 1364.68,726.671 1365.85,726.606 1367.03,726.569 1368.2,726.562 1369.37,726.584 1370.54,726.635 1371.71,726.716 1372.88,726.825 \n", " 1374.05,726.962 1375.23,727.128 1376.4,727.323 1377.57,727.544 1378.74,727.793 1379.91,728.069 1381.08,728.37 1382.25,728.697 1383.43,729.049 1384.6,729.424 \n", " 1385.77,729.823 1386.94,730.245 1388.11,730.687 1390.45,731.634 1392.8,732.654 1395.14,733.741 1397.48,734.884 1399.83,736.075 1402.17,737.303 1404.51,738.558 \n", " 1406.86,739.83 1411.15,742.167 1415.44,744.459 1417.59,745.568 1419.73,746.642 1421.88,747.673 1424.03,748.654 1426.17,749.579 1428.32,750.44 1429.39,750.845 \n", " 1430.46,751.231 1431.54,751.6 1432.61,751.948 1433.68,752.277 1434.76,752.585 1435.83,752.872 1436.9,753.138 1437.98,753.381 1439.05,753.602 1440.12,753.8 \n", " 1441.2,753.975 1442.27,754.127 1443.34,754.254 1444.41,754.358 1445.49,754.437 1446.56,754.492 1447.63,754.522 1448.71,754.529 1449.78,754.51 1450.85,754.467 \n", " 1451.93,754.4 1453,754.308 1454.07,754.193 1455.15,754.053 1456.22,753.89 1457.29,753.703 1458.37,753.493 1459.44,753.261 1460.51,753.006 1461.58,752.73 \n", " 1462.66,752.432 1463.73,752.113 1464.8,751.774 1465.88,751.416 1466.95,751.038 1469.1,750.228 1471.24,749.351 1473.39,748.411 1475.54,747.417 1477.52,746.456 \n", " 1479.5,745.459 1481.48,744.433 1483.46,743.384 1487.43,741.241 1491.39,739.081 1495.36,736.956 1499.32,734.917 1501.3,733.945 1503.29,733.013 1505.27,732.125 \n", " 1507.25,731.288 1509.23,730.506 1511.22,729.784 1513.2,729.126 1515.18,728.537 1516.17,728.269 1517.16,728.019 1518.15,727.788 1519.14,727.576 1520.14,727.384 \n", " 1521.13,727.211 1522.12,727.058 1523.11,726.925 1524.1,726.813 1525.09,726.721 1526.08,726.65 1527.07,726.6 1528.06,726.57 1529.06,726.561 1530.05,726.574 \n", " 1531.04,726.607 1532.03,726.661 1533.02,726.735 1534.01,726.831 1535,726.946 1535.99,727.082 1536.98,727.239 1537.98,727.415 1538.97,727.611 1539.97,727.829 \n", " 1540.97,728.066 1541.98,728.323 1542.98,728.598 1544.99,729.204 1547,729.878 1549.01,730.619 1551.01,731.42 1553.02,732.277 1555.03,733.185 1557.04,734.138 \n", " 1559.05,735.13 1561.05,736.155 1563.06,737.208 1567.08,739.367 1571.09,741.555 1575.11,743.719 1579.13,745.805 1581.13,746.803 1583.14,747.762 1585.15,748.677 \n", " 1587.16,749.542 1589.17,750.353 1591.17,751.102 1593.18,751.788 1595.19,752.404 1596.19,752.685 1597.2,752.947 1598.2,753.191 1599.2,753.415 1600.21,753.619 \n", " 1601.21,753.804 1602.22,753.967 1603.22,754.111 1604.35,754.247 1605.47,754.356 1606.6,754.439 1607.72,754.495 1608.85,754.525 1609.97,754.527 1611.1,754.502 \n", " 1612.22,754.451 1613.35,754.373 1614.47,754.268 1615.6,754.137 1616.72,753.979 1617.85,753.796 1618.97,753.587 1620.1,753.353 1621.22,753.094 1622.35,752.812 \n", " 1623.47,752.505 1624.6,752.176 1625.72,751.824 1626.85,751.45 1627.97,751.055 1629.1,750.641 1630.22,750.206 1632.47,749.283 1634.73,748.292 1635.85,747.774 \n", " 1636.98,747.241 1638.1,746.696 1639.23,746.139 1641.48,744.994 1643.73,743.815 1645.98,742.61 1648.23,741.39 1652.73,738.939 1657.23,736.537 1659.48,735.378 \n", " 1661.73,734.259 1663.98,733.188 1666.23,732.174 1667.36,731.69 1668.48,731.224 1669.61,730.775 1670.73,730.346 1671.86,729.936 1672.98,729.546 1674.11,729.178 \n", " 1675.23,728.832 1676.25,728.537 1677.27,728.262 1678.29,728.006 1679.31,727.769 1680.33,727.553 1681.35,727.358 1682.37,727.183 1683.39,727.03 1684.41,726.898 \n", " 1685.43,726.787 1686.45,726.699 1687.47,726.632 1688.49,726.587 1689.51,726.564 1690.53,726.564 1691.54,726.585 1692.56,726.629 1693.58,726.694 1694.6,726.782 \n", " 1695.62,726.891 1696.64,727.022 1697.66,727.174 1698.68,727.347 1699.7,727.542 1700.72,727.757 1701.74,727.992 1702.76,728.246 1703.78,728.521 1704.8,728.814 \n", " 1705.82,729.126 1706.84,729.456 1707.86,729.804 1709.9,730.549 1711.94,731.358 1713.98,732.225 1716.01,733.144 1718.05,734.11 1720.09,735.117 1722.13,736.158 \n", " 1724.17,737.227 1728.25,739.421 1732.33,741.644 1736.41,743.838 1740.48,745.95 1742.82,747.1 1745.15,748.196 1746.32,748.721 1747.49,749.229 1748.66,749.719 \n", " 1749.82,750.19 1750.99,750.641 1752.16,751.071 1753.33,751.479 1754.49,751.865 1755.66,752.227 1756.83,752.565 1757.99,752.878 1759.16,753.165 1760.33,753.426 \n", " 1761.5,753.661 1762.66,753.868 1763.83,754.047 1765,754.199 1766.17,754.323 1767.33,754.417 1768.5,754.483 1769.67,754.52 1770.84,754.529 1772,754.508 \n", " 1773.17,754.458 1774.34,754.379 1775.51,754.272 1776.67,754.136 1777.84,753.972 1779.01,753.781 1780.17,753.561 1781.34,753.315 1782.51,753.043 1783.68,752.744 \n", " 1784.84,752.42 1786.01,752.072 1787.18,751.699 1788.35,751.304 1789.51,750.886 1790.68,750.447 1791.85,749.987 1793.02,749.507 1794.18,749.01 1795.35,748.494 \n", " 1796.52,747.962 1798.85,746.853 1801.19,745.692 1803.52,744.488 1805.86,743.251 1810.53,740.722 1815.2,738.186 1817.36,737.033 1819.52,735.906 1821.68,734.811 \n", " 1823.84,733.757 1826,732.751 1828.17,731.801 1830.33,730.913 1832.49,730.094 1833.57,729.711 1834.65,729.348 1835.73,729.005 1836.81,728.682 1837.89,728.381 \n", " 1838.97,728.101 1840.06,727.843 1841.14,727.608 1842.22,727.396 1843.3,727.207 1844.38,727.042 1845.46,726.9 1846.54,726.783 1847.62,726.691 1848.7,726.623 \n", " 1849.78,726.58 1850.86,726.562 1851.94,726.569 1853.03,726.6 1854.11,726.656 1855.19,726.737 1856.27,726.843 1857.35,726.972 1858.43,727.126 1859.51,727.304 \n", " 1860.59,727.505 1861.67,727.73 1862.75,727.977 1863.83,728.247 1864.91,728.538 1866,728.851 1867.08,729.185 1868.16,729.539 1869.24,729.912 1870.32,730.304 \n", " 1871.4,730.715 1873.56,731.587 1875.72,732.524 1877.89,733.517 1880.05,734.56 1882.21,735.646 1884.37,736.766 1888.63,739.047 1892.9,741.369 1897.16,743.668 \n", " 1901.42,745.881 1903.55,746.936 1905.68,747.946 1907.81,748.906 1909.94,749.808 1912.08,750.646 1914.21,751.414 1915.27,751.77 1916.34,752.107 1917.4,752.424 \n", " 1918.47,752.721 1919.54,752.996 1920.6,753.25 1921.67,753.482 1922.73,753.691 1923.8,753.878 1924.86,754.042 1925.93,754.182 1926.99,754.299 1928.06,754.392 \n", " 1929.13,754.461 1930.19,754.507 1931.26,754.528 1932.32,754.525 1933.39,754.497 1934.45,754.446 1935.52,754.371 1936.59,754.271 1937.65,754.148 1938.72,754.002 \n", " 1939.78,753.832 1940.85,753.64 1941.91,753.424 1942.98,753.187 1944.04,752.927 1945.11,752.647 1946.18,752.345 1947.24,752.023 1948.31,751.681 1949.37,751.32 \n", " 1950.44,750.94 1951.5,750.542 1952.57,750.127 1954.64,749.275 1956.71,748.366 1958.78,747.405 1960.85,746.401 1962.92,745.358 1964.98,744.283 1967.05,743.185 \n", " 1969.12,742.069 1973.26,739.815 1977.4,737.579 1979.47,736.487 1981.54,735.421 1983.61,734.389 1985.68,733.397 1987.75,732.451 1989.82,731.558 1991.88,730.723 \n", " 1993.95,729.953 1994.99,729.593 1996.02,729.251 1997.06,728.927 1998.09,728.623 1999.13,728.338 2000.16,728.072 2001.2,727.827 2002.23,727.603 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/></svg>\n" ] }, "execution_count": 127, "metadata": {}, "output_type": "execute_result" } ], "source": [ "thist, yhist = ode_rk_explicit(f2, [0., 1], h=2.9, tfinal=50)\n", "scatter(thist, yhist')\n", "plot!([cos, sin], size=(800, 500))" ] }, { "cell_type": "markdown", "id": "b755e16c", "metadata": { "cell_style": "split" }, "source": [ "* Apparently it is possible to integrate this system using large time steps.\n", "* This method evaluates $f(y)$ four times per stepso the cost is about equal when the step size $h$ is 4x larger than forward Euler." ] }, { "cell_type": "markdown", "id": "6201b60c", "metadata": { "slideshow": { "slide_type": "slide" } }, "source": [ "# Linear Stability Analysis\n", "\n", "Why did Euler diverge (even if slowly) while RK4 solved this problem accurately?\n", "And why do both methods diverge if the step size is too large?\n", "We can understand the convergence of methods by analyzing the test problem\n", "$$ y' = \\lambda y $$\n", "for different values of $\\lambda$ in the complex plane.\n", "One step of the Euler method with step size $h$ maps\n", "$$ y \\mapsto y + h \\lambda y = \\underbrace{(1 + h \\lambda)}_{R(h \\lambda)} y .$$\n", "When does this map cause solutions to \"blow up\" and when is it stable?" ] }, { "cell_type": "code", "execution_count": 7, "id": "295efcde", "metadata": { "cell_style": "split" }, "outputs": [ { "data": { "text/plain": [ "plot_stability (generic function with 1 method)" ] }, "execution_count": 7, "metadata": {}, "output_type": "execute_result" } ], "source": [ "function plot_stability(Rz, method; xlim=(-3, 2), ylim=(-1.5, 1.5))\n", " x = xlim[1]:.02:xlim[2]\n", " y = ylim[1]:.02:ylim[2]\n", " plot(title=\"Stability: $method\", aspect_ratio=:equal, xlim=xlim, ylim=ylim)\n", " heatmap!(x, y, (x, y) -> abs(Rz(x + 1im*y)), c=:bwr, clims=(0, 2))\n", " contour!(x, y, (x, y) -> abs(Rz(x + 1im*y)), color=:black, linewidth=2, levels=[1.])\n", " plot!(x->0, color=:black, linewidth=1, label=:none)\n", " plot!([0, 0], [ylim...], color=:black, linewidth=1, label=:none)\n", "end" ] }, { "cell_type": "code", "execution_count": 8, "id": "f233ed2c", "metadata": { "cell_style": "split" }, "outputs": [ { "data": { "image/svg+xml": [ "<?xml version=\"1.0\" encoding=\"utf-8\"?>\n", "<svg xmlns=\"http://www.w3.org/2000/svg\" xmlns:xlink=\"http://www.w3.org/1999/xlink\" width=\"600\" height=\"400\" viewBox=\"0 0 2400 1600\">\n", "<defs>\n", " <clipPath id=\"clip500\">\n", " <rect x=\"0\" y=\"0\" width=\"2400\" height=\"1600\"/>\n", " </clipPath>\n", "</defs>\n", "<path clip-path=\"url(#clip500)\" d=\"\n", "M0 1600 L2400 1600 L2400 0 L0 0 Z\n", " \" fill=\"#ffffff\" fill-rule=\"evenodd\" fill-opacity=\"1\"/>\n", "<defs>\n", " <clipPath id=\"clip501\">\n", " <rect x=\"480\" y=\"0\" width=\"1681\" height=\"1600\"/>\n", " </clipPath>\n", "</defs>\n", "<path clip-path=\"url(#clip500)\" d=\"\n", "M193.936 1380.61 L2112.76 1380.61 L2112.76 229.314 L193.936 229.314 Z\n", " \" fill=\"#ffffff\" 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f(0, y(0)) . $$\n", "This can be evaluated **explicitly**; all the terms on the right hand side are known so the approximation $\\tilde y(h)$ is computed merely by evaluating the right hand side.\n", "Let's consider an alternative, **backward Euler** (or \"implicit Euler\"),\n", "$$ \\tilde y(h) = y(0) + h f(h, \\tilde y(h)) . $$\n", "This is a (generally) nonlinear equation for $\\tilde y(h)$.\n", "For the test equation $y' = \\lambda y$, the backward Euler method is\n", "$$ \\tilde y(h) = y(0) + h \\lambda \\tilde y(h) $$\n", "or\n", "$$ \\tilde y(h) = \\underbrace{\\frac{1}{1 - h \\lambda}}_{R(h\\lambda)} y(0) . $$" ] }, { "cell_type": "code", "execution_count": 11, "id": "c9e9d867", "metadata": { "cell_style": "split" }, "outputs": [ { "data": { "image/svg+xml": [ "<?xml version=\"1.0\" encoding=\"utf-8\"?>\n", "<svg xmlns=\"http://www.w3.org/2000/svg\" xmlns:xlink=\"http://www.w3.org/1999/xlink\" width=\"600\" height=\"400\" viewBox=\"0 0 2400 1600\">\n", "<defs>\n", " <clipPath 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\"/>\n", "</svg>\n" ] }, "execution_count": 12, "metadata": {}, "output_type": "execute_result" } ], "source": [ "plot_stability(z -> Rz_theta(z, .5), \"Midpoint method\")" ] }, { "cell_type": "markdown", "id": "6631b25b", "metadata": { "slideshow": { "slide_type": "slide" } }, "source": [ "# The $\\theta$ method\n" ] }, { "cell_type": "markdown", "id": "4d01c9a3", "metadata": { "cell_style": "split", "slideshow": { "slide_type": "" } }, "source": [ "Forward and backward Euler are bookends of the family known as $\\theta$ methods.\n", "\n", "$$ \\tilde u(h) = u(0) + h f\\Big(\\theta h, \\theta\\tilde u(h) + (1-\\theta)u(0) \\Big) $$\n", "\n", "which, for linear problems, is solved as\n", "\n", "$$ (I - h \\theta A) u(h) = \\Big(I + h (1-\\theta) A \\Big) u(0) . $$\n", "\n", "$\\theta=0$ is explicit Euler, $\\theta=1$ is implicit Euler, and $\\theta=1/2$ are the midpoint or trapezoid rules (equivalent for linear problems).\n", "The stability function is\n", "$$ R(z) = \\frac{1 + (1-\\theta)z}{1 - \\theta z}. $$" ] }, { "cell_type": "code", "execution_count": 132, "id": "a035183c", "metadata": { "cell_style": "split" }, "outputs": [ { "data": { "image/svg+xml": [ "<?xml version=\"1.0\" encoding=\"utf-8\"?>\n", "<svg xmlns=\"http://www.w3.org/2000/svg\" xmlns:xlink=\"http://www.w3.org/1999/xlink\" width=\"600\" height=\"400\" viewBox=\"0 0 2400 1600\">\n", "<defs>\n", " <clipPath id=\"clip220\">\n", " <rect x=\"0\" y=\"0\" width=\"2400\" height=\"1600\"/>\n", " </clipPath>\n", "</defs>\n", "<path clip-path=\"url(#clip220)\" d=\"\n", "M0 1600 L2400 1600 L2400 0 L0 0 Z\n", " \" fill=\"#ffffff\" fill-rule=\"evenodd\" fill-opacity=\"1\"/>\n", "<defs>\n", " <clipPath id=\"clip221\">\n", " <rect x=\"480\" y=\"0\" width=\"1681\" height=\"1600\"/>\n", " </clipPath>\n", "</defs>\n", "<defs>\n", " <clipPath id=\"clip222\">\n", " <rect x=\"2160\" y=\"667\" width=\"73\" height=\"275\"/>\n", " </clipPath>\n", "</defs>\n", "<path clip-path=\"url(#clip220)\" d=\"\n", "M193.936 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\"\\$\\\\theta=$theta\\$\", \n", " xlim=(-20, 1))" ] }, { "cell_type": "markdown", "id": "85a81669", "metadata": { "cell_style": "center", "slideshow": { "slide_type": "slide" } }, "source": [ "# $\\theta$ method for the oscillator" ] }, { "cell_type": "code", "execution_count": 14, "id": "f9ac0b5e", "metadata": { "cell_style": "split" }, "outputs": [ { "data": { "text/plain": [ "ode_theta_linear (generic function with 1 method)" ] }, "execution_count": 14, "metadata": {}, "output_type": "execute_result" } ], "source": [ "function ode_theta_linear(A, u0; forcing=zero, tfinal=1, h=0.1, theta=.5)\n", " u = copy(u0)\n", " t = 0.\n", " thist = [t]\n", " uhist = [u0]\n", " while t < tfinal\n", " tnext = min(t+h, tfinal)\n", " h = tnext - t\n", " rhs = (I + h*(1-theta)*A) * u .+ h*forcing(t+h*theta)\n", " u = (I - h*theta*A) \\ rhs\n", " t = tnext\n", " push!(thist, t)\n", " push!(uhist, u)\n", " end\n", " thist, hcat(uhist...)\n", "end" ] }, { "cell_type": "code", "execution_count": 140, 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/></svg>\n" ] }, "execution_count": 140, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Test on oscillator\n", "A = [0 1; -1 0]\n", "theta = .5\n", "thist, uhist = ode_theta_linear(A, [0., 1], h=.6, theta=theta, tfinal=20)\n", "scatter(thist, uhist')\n", "plot!([cos, sin])" ] }, { "cell_type": "markdown", "id": "3a83dbf3", "metadata": { "slideshow": { "slide_type": "slide" } }, "source": [ "# $\\theta$ method for the cosine decay" ] }, { "cell_type": "code", "execution_count": 169, "id": "fdf09c98", "metadata": {}, "outputs": [ { "data": { "image/svg+xml": [ "<?xml version=\"1.0\" encoding=\"utf-8\"?>\n", "<svg xmlns=\"http://www.w3.org/2000/svg\" xmlns:xlink=\"http://www.w3.org/1999/xlink\" width=\"800\" height=\"500\" viewBox=\"0 0 3200 2000\">\n", "<defs>\n", " <clipPath id=\"clip700\">\n", " <rect x=\"0\" y=\"0\" width=\"3200\" height=\"2000\"/>\n", " </clipPath>\n", "</defs>\n", "<path clip-path=\"url(#clip700)\" d=\"\n", "M0 2000 L3200 2000 L3200 0 L0 0 Z\n", 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"source": [ "## Definition: $A$-stability\n", "A method is $A$-stable if the stability region\n", "$$ \\{ z : |R(z)| \\le 1 \\} $$\n", "contains the entire left half plane $$ \\Re[z] \\le 0 .$$\n", "This means that the method can take arbitrarily large time steps without becoming unstable (diverging) for any problem that is indeed physically stable." ] }, { "cell_type": "markdown", "id": "232b9cdf", "metadata": { "cell_style": "split" }, "source": [ "## Definition: $L$-stability\n", "A time integrator with stability function $R(z)$ is $L$-stable if\n", "$$ \\lim_{z\\to\\infty} R(z) = 0 .$$\n", "For the $\\theta$ method, we have\n", "$$ \\lim_{z\\to \\infty} \\frac{1 + (1-\\theta)z}{1 - \\theta z} = \\frac{1-\\theta}{\\theta} . $$\n", "Evidently only $\\theta=1$ is $L$-stable." ] }, { "cell_type": "markdown", "id": "f8c8e7fa", "metadata": { "slideshow": { "slide_type": "slide" } }, "source": [ "# Heat equation as linear ODE\n", "\n", "* How do different $\\theta \\in [0, 1]$ compare in terms of stability?\n", "* Are there artifacts even when the solution is stable?" ] }, { "cell_type": "code", "execution_count": 107, "id": "2ea7e708", "metadata": { "cell_style": "split" }, "outputs": [ { "data": { "text/plain": [ "5×5 SparseMatrixCSC{Float64, Int64} with 15 stored entries:\n", " -12.5 6.25 ⋅ ⋅ 6.25\n", " 6.25 -12.5 6.25 ⋅ ⋅ \n", " ⋅ 6.25 -12.5 6.25 ⋅ \n", " ⋅ ⋅ 6.25 -12.5 6.25\n", " 6.25 ⋅ ⋅ 6.25 -12.5" ] }, "execution_count": 107, "metadata": {}, "output_type": "execute_result" } ], "source": [ "using SparseArrays\n", "\n", "function heat_matrix(n)\n", " dx = 2 / n\n", " rows = [1]\n", " cols = [1]\n", " vals = [0.]\n", " wrap(j) = (j + n - 1) % n + 1\n", " for i in 1:n\n", " append!(rows, [i, i, i])\n", " append!(cols, wrap.([i-1, i, i+1]))\n", " append!(vals, [1, -2, 1] ./ dx^2)\n", " end\n", " sparse(rows, cols, vals)\n", "end\n", "heat_matrix(5)" ] }, { "cell_type": "code", "execution_count": 111, "id": "8b832a79", "metadata": { "cell_style": "split" }, 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a linear ODE" ] }, { "cell_type": "code", "execution_count": 19, "id": "f73784a3", "metadata": { "cell_style": "split", "slideshow": { "slide_type": "skip" } }, "outputs": [ { "data": { "text/plain": [ "5×5 SparseMatrixCSC{Float64, Int64} with 11 stored entries:\n", " 0.0 -1.25 ⋅ ⋅ 1.25\n", " 1.25 ⋅ -1.25 ⋅ ⋅ \n", " ⋅ 1.25 ⋅ -1.25 ⋅ \n", " ⋅ ⋅ 1.25 ⋅ -1.25\n", " -1.25 ⋅ ⋅ 1.25 ⋅ " ] }, "execution_count": 19, "metadata": {}, "output_type": "execute_result" } ], "source": [ "function advect_matrix(n; upwind=false)\n", " dx = 2 / n\n", " rows = [1]\n", " cols = [1]\n", " vals = [0.]\n", " wrap(j) = (j + n - 1) % n + 1\n", " for i in 1:n\n", " append!(rows, [i, i])\n", " if upwind\n", " append!(cols, wrap.([i-1, i]))\n", " append!(vals, [1., -1] ./ dx)\n", " else\n", " append!(cols, wrap.([i-1, i+1]))\n", " append!(vals, [1., -1] ./ 2dx)\n", " end\n", " end\n", " sparse(rows, cols, vals)\n", "end\n", "advect_matrix(5)" ] }, { "cell_type": "code", "execution_count": 20, "id": "0545bfb7", 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