Added section for nonstationary processes

Everyone is asking "can I vary F", or R, or whatever. Yes, you can!
This commit is contained in:
Roger Labbe committed 2015-10-19 17:50:49 -07:00
1 parent d04ce838cf
commit 11f28beae6
1 file changed
+184 -172
+184 -172
View File
@@ -16,7 +16,7 @@
},
{
"cell_type": "code",
"execution_count": 2,
"execution_count": 1,
"metadata": {
"collapsed": false
},
@@ -234,7 +234,7 @@
"<script>\n",
" MathJax.Hub.Config({\n",
" TeX: {\n",
" extensions: [\"AMSmath.js\"]\n",
" extensions: [\"AMSmath.js\", \"autobold.js\"]\n",
" },\n",
" tex2jax: {\n",
" inlineMath: [ ['$','$'], [\"\\\\(\",\"\\\\)\"] ],\n",
@@ -255,7 +255,7 @@
"<IPython.core.display.HTML object>"
]
},
"execution_count": 2,
"execution_count": 1,
"metadata": {},
"output_type": "execute_result"
}
@@ -267,6 +267,8 @@
"%autoreload 2 \n",
"from __future__ import division, print_function\n",
"import sys\n",
"import warnings\n",
"warnings.simplefilter(action = \"ignore\", category = FutureWarning)\n",
"sys.path.insert(0,'./code')\n",
"from book_format import load_style\n",
"load_style()"
@@ -310,7 +312,7 @@
},
{
"cell_type": "code",
"execution_count": 3,
"execution_count": 2,
"metadata": {
"collapsed": false
},
@@ -345,7 +347,7 @@
},
{
"cell_type": "code",
"execution_count": 4,
"execution_count": 3,
"metadata": {
"collapsed": false,
"scrolled": true
@@ -362,9 +364,9 @@
},
{
"data": {
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@@ -453,7 +455,7 @@
},
{
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"execution_count": 4,
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@@ -480,7 +482,7 @@
},
{
"cell_type": "code",
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"execution_count": 5,
"metadata": {
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@@ -530,7 +532,7 @@
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{
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"metadata": {
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@@ -594,7 +596,7 @@
},
{
"cell_type": "code",
"execution_count": 8,
"execution_count": 7,
"metadata": {
"collapsed": false
},
@@ -625,7 +627,7 @@
},
{
"cell_type": "code",
"execution_count": 9,
"execution_count": 8,
"metadata": {
"collapsed": false
},
@@ -634,8 +636,8 @@
"name": "stdout",
"output_type": "stream",
"text": [
"[[5 0]\n",
" [0 5]]\n"
"[[ 5. 0.]\n",
" [ 0. 5.]]\n"
]
}
],
@@ -666,7 +668,7 @@
},
{
"cell_type": "code",
"execution_count": 10,
"execution_count": 9,
"metadata": {
"collapsed": false
},
@@ -680,7 +682,7 @@
"cell_type": "markdown",
"metadata": {},
"source": [
"## Implement the Filter"
"### Implement the Filter"
]
},
{
@@ -692,7 +694,7 @@
},
{
"cell_type": "code",
"execution_count": 11,
"execution_count": 10,
"metadata": {
"collapsed": false
},
@@ -708,9 +710,9 @@
},
{
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8504c50>"
"<matplotlib.figure.Figure at 0x71d4f60>"
]
},
"metadata": {},
@@ -767,7 +769,7 @@
},
{
"cell_type": "code",
"execution_count": 12,
"execution_count": 11,
"metadata": {
"collapsed": false,
"scrolled": true
@@ -784,9 +786,9 @@
},
{
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8584160>"
"<matplotlib.figure.Figure at 0x8039e80>"
]
},
"metadata": {},
@@ -841,7 +843,7 @@
},
{
"cell_type": "code",
"execution_count": 13,
"execution_count": 12,
"metadata": {
"collapsed": false
},
@@ -867,7 +869,7 @@
},
{
"cell_type": "code",
"execution_count": 14,
"execution_count": 13,
"metadata": {
"collapsed": false
},
@@ -884,7 +886,7 @@
"data": {
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truncated
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@@ -908,7 +910,7 @@
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{
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"execution_count": 14,
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@@ -920,7 +922,7 @@
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"execution_count": 14,
"metadata": {},
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}
@@ -985,7 +987,7 @@
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{
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"metadata": {
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@@ -994,7 +996,7 @@
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@@ -1069,7 +1071,7 @@
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{
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"execution_count": 16,
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@@ -1133,7 +1135,7 @@
},
{
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@@ -1199,7 +1201,7 @@
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{
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"execution_count": 18,
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@@ -1248,7 +1250,7 @@
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{
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@@ -1274,7 +1276,7 @@
},
{
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"execution_count": 21,
"execution_count": 20,
"metadata": {
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@@ -1301,7 +1303,7 @@
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"execution_count": 21,
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@@ -1310,7 +1312,7 @@
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x864fba8>"
"<matplotlib.figure.Figure at 0x80c3898>"
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},
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@@ -1337,7 +1339,7 @@
},
{
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"execution_count": 23,
"execution_count": 22,
"metadata": {
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},
@@ -1353,7 +1355,7 @@
},
{
"cell_type": "code",
"execution_count": 24,
"execution_count": 23,
"metadata": {
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},
@@ -1362,7 +1364,7 @@
"data": {
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"text/plain": [
"<matplotlib.figure.Figure at 0x864f358>"
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},
"metadata": {},
@@ -1386,7 +1388,7 @@
},
{
"cell_type": "code",
"execution_count": 25,
"execution_count": 24,
"metadata": {
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},
@@ -1395,7 +1397,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x864fe10>"
"<matplotlib.figure.Figure at 0x810bb38>"
]
},
"metadata": {},
@@ -1419,7 +1421,7 @@
},
{
"cell_type": "code",
"execution_count": 26,
"execution_count": 25,
"metadata": {
"collapsed": false
},
@@ -1428,7 +1430,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9845860>"
"<matplotlib.figure.Figure at 0x80c2588>"
]
},
"metadata": {},
@@ -1456,7 +1458,7 @@
},
{
"cell_type": "code",
"execution_count": 27,
"execution_count": 26,
"metadata": {
"collapsed": false
},
@@ -1465,7 +1467,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9859400>"
"<matplotlib.figure.Figure at 0x81e0470>"
]
},
"metadata": {},
@@ -1497,7 +1499,7 @@
},
{
"cell_type": "code",
"execution_count": 28,
"execution_count": 27,
"metadata": {
"collapsed": false
},
@@ -1506,7 +1508,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9946898>"
"<matplotlib.figure.Figure at 0x929c2b0>"
]
},
"metadata": {},
@@ -1532,7 +1534,7 @@
},
{
"cell_type": "code",
"execution_count": 29,
"execution_count": 28,
"metadata": {
"collapsed": false
},
@@ -1541,7 +1543,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9908748>"
"<matplotlib.figure.Figure at 0x9203d30>"
]
},
"metadata": {},
@@ -1571,7 +1573,7 @@
},
{
"cell_type": "code",
"execution_count": 30,
"execution_count": 29,
"metadata": {
"collapsed": false
},
@@ -1580,7 +1582,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8740c88>"
"<matplotlib.figure.Figure at 0x9213470>"
]
},
"metadata": {},
@@ -1614,7 +1616,7 @@
},
{
"cell_type": "code",
"execution_count": 31,
"execution_count": 30,
"metadata": {
"collapsed": false
},
@@ -1623,7 +1625,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9946978>"
"<matplotlib.figure.Figure at 0x92ddc50>"
]
},
"metadata": {},
@@ -1647,7 +1649,7 @@
},
{
"cell_type": "code",
"execution_count": 32,
"execution_count": 31,
"metadata": {
"collapsed": false
},
@@ -1656,7 +1658,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x993c240>"
"<matplotlib.figure.Figure at 0x92ddb00>"
]
},
"metadata": {},
@@ -1666,7 +1668,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x853c7f0>"
"<matplotlib.figure.Figure at 0x80e0240>"
]
},
"metadata": {},
@@ -1699,7 +1701,7 @@
},
{
"cell_type": "code",
"execution_count": 33,
"execution_count": 32,
"metadata": {
"collapsed": false
},
@@ -1708,7 +1710,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x853ce48>"
"<matplotlib.figure.Figure at 0x80e00f0>"
]
},
"metadata": {},
@@ -1718,7 +1720,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x988e240>"
"<matplotlib.figure.Figure at 0x81b8a58>"
]
},
"metadata": {},
@@ -1751,7 +1753,7 @@
},
{
"cell_type": "code",
"execution_count": 34,
"execution_count": 33,
"metadata": {
"collapsed": false
},
@@ -1760,7 +1762,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x989be48>"
"<matplotlib.figure.Figure at 0x808beb8>"
]
},
"metadata": {},
@@ -1792,7 +1794,7 @@
},
{
"cell_type": "code",
"execution_count": 35,
"execution_count": 34,
"metadata": {
"collapsed": false
},
@@ -1801,7 +1803,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x86ec0b8>"
"<matplotlib.figure.Figure at 0x932d978>"
]
},
"metadata": {},
@@ -1848,7 +1850,7 @@
},
{
"cell_type": "code",
"execution_count": 36,
"execution_count": 35,
"metadata": {
"collapsed": false
},
@@ -1857,7 +1859,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8756198>"
"<matplotlib.figure.Figure at 0x92d3e48>"
]
},
"metadata": {},
@@ -1867,7 +1869,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x86846a0>"
"<matplotlib.figure.Figure at 0x8049978>"
]
},
"metadata": {},
@@ -1898,7 +1900,7 @@
},
{
"cell_type": "code",
"execution_count": 37,
"execution_count": 36,
"metadata": {
"collapsed": false
},
@@ -1907,7 +1909,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x979b358>"
"<matplotlib.figure.Figure at 0x95bc278>"
]
},
"metadata": {},
@@ -1917,7 +1919,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x727ec18>"
"<matplotlib.figure.Figure at 0x81ef0f0>"
]
},
"metadata": {},
@@ -1943,7 +1945,7 @@
},
{
"cell_type": "code",
"execution_count": 38,
"execution_count": 37,
"metadata": {
"collapsed": false
},
@@ -1952,7 +1954,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x871d160>"
"<matplotlib.figure.Figure at 0x81b3080>"
]
},
"metadata": {},
@@ -1962,7 +1964,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x871d518>"
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@@ -2023,7 +2025,7 @@
},
{
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"execution_count": 39,
"execution_count": 38,
"metadata": {
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},
@@ -2041,7 +2043,7 @@
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{
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"execution_count": 40,
"execution_count": 39,
"metadata": {
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},
@@ -2115,7 +2117,7 @@
},
{
"cell_type": "code",
"execution_count": 41,
"execution_count": 40,
"metadata": {
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},
@@ -2124,7 +2126,7 @@
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"text/plain": [
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]
},
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@@ -2156,7 +2158,7 @@
},
{
"cell_type": "code",
"execution_count": 42,
"execution_count": 41,
"metadata": {
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},
@@ -2165,7 +2167,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x86fc5c0>"
"<matplotlib.figure.Figure at 0x92ae9e8>"
]
},
"metadata": {},
@@ -2249,16 +2251,16 @@
},
{
"cell_type": "code",
"execution_count": 77,
"execution_count": 42,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x99c1320>"
"<matplotlib.figure.Figure at 0x9335898>"
]
},
"metadata": {},
@@ -2266,6 +2268,7 @@
}
],
"source": [
"dt = 0.1\n",
"R = 3.\n",
"kf = KalmanFilter(dim_x=2, dim_z=1, dim_u = 1)\n",
"kf.P *= 10\n",
@@ -2359,7 +2362,7 @@
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9abc588>"
"<matplotlib.figure.Figure at 0x92f93c8>"
]
},
"metadata": {},
@@ -2442,7 +2445,7 @@
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x71db208>"
"<matplotlib.figure.Figure at 0x933d4e0>"
]
},
"metadata": {},
@@ -2476,9 +2479,9 @@
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAtsAAAEWCAYAAAC37ltfAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9b3ec88>"
"<matplotlib.figure.Figure at 0x937f940>"
]
},
"metadata": {},
@@ -2528,9 +2531,9 @@
"outputs": [
{
"data": {
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAtsAAAEWCAYAAAC37ltfAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAtsAAAEWCAYAAAC37ltfAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x972d1d0>"
"<matplotlib.figure.Figure at 0x922f320>"
]
},
"metadata": {},
@@ -2616,7 +2619,7 @@
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x861b2e8>"
"<matplotlib.figure.Figure at 0x967bc50>"
]
},
"metadata": {},
@@ -2624,9 +2627,9 @@
},
{
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x979d320>"
"<matplotlib.figure.Figure at 0x967bd30>"
]
},
"metadata": {},
@@ -2634,9 +2637,9 @@
},
{
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9657780>"
"<matplotlib.figure.Figure at 0x92ecfd0>"
]
},
"metadata": {},
@@ -2695,7 +2698,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x964cb00>"
"<matplotlib.figure.Figure at 0x80d6668>"
]
},
"metadata": {},
@@ -2703,9 +2706,9 @@
},
{
"data": {
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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x964ce48>"
"<matplotlib.figure.Figure at 0x81b8400>"
]
},
"metadata": {},
@@ -2713,9 +2716,9 @@
},
{
"data": {
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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x71f5898>"
"<matplotlib.figure.Figure at 0x92f2c88>"
]
},
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@@ -2824,7 +2827,7 @@
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x970bfd0>"
"<matplotlib.figure.Figure at 0x933dcc0>"
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"metadata": {},
@@ -2868,16 +2871,32 @@
"cell_type": "markdown",
"metadata": {},
"source": [
"### Exercise: Different Data Rates"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"It is rare that two different sensor classes output data at the same rate. Assume that the position sensor produces an update at 1 Hz, and the wheel updates at 4 Hz. Design a filter that incorporates all of these measurements.\n",
"## Nonstationary Processes\n",
"\n",
"**hint**: This is a difficult problem in that I have not explained how to do this. Think about which matrices incorporate time, and which incorporate knowledge about the number and kind of measurements. All of these will have to be designed to work with this problem. If you can correctly enumerate those matrices you are most of the way to a solution."
"So far we have assumed that the various matrices in the Kalman filter are *stationary* - nonchanging over time. For example, in the robot tracking section we assumed that $\\Delta t = 1.0$ seconds, and designed the state transition matrix to be\n",
"\n",
"$$\n",
"\\mathbf{F} = \\begin{bmatrix}1& \\Delta t& 0& 0\\\\0& 1& 0& 0\\\\0& 0& 1& \\Delta t\\\\ 0& 0& 0& 1\\end{bmatrix} = \\begin{bmatrix}1& 1& 0& 0\\\\0& 1& 0& 0\\\\0& 0& 1& 1\\\\ 0& 0& 0& 1\\end{bmatrix}$$\n",
"\n",
"But what if our data rate changes in some unpredictable manner? Or what if we have two sensors, each running at a different rate? What if the error of the measurement changes? \n",
"\n",
"Handling this is easy; you just alter the Kalman filter matrices to reflect the current situation. Let's go back to our dog tracking problem and assume that the data input is somewhat sporadic. For this problem we designed\n",
"\n",
"\n",
"$$\\begin{aligned}\n",
"\\mathbf{\\bar{x}} &= {\\begin{bmatrix}x\\\\\\dot{x}\\end{bmatrix}}^- \\\\\n",
"\\mathbf{F} &= \\begin{bmatrix}1&\\Delta t \\\\ 0&1\\end{bmatrix} \n",
"\\end{aligned}$$\n",
"\n",
"and set the Kalman filter variable `F` during initialization like so:\n",
"\n",
"```python\n",
"dt = 0.1\n",
"kf.F = np.array([[1, dt],\n",
" [0, 1]])\n",
"```\n",
"\n",
"How would we handle $\\Delta t$ changing for each measurement? It's easy - just modify the relevant matrices. In this case `F` is variant, so we will need to update this inside the update/predict loop. `Q` is also dependent on time, so it must be assigned during each loop as well. Here is an example of how we might code this:"
]
},
{
@@ -2886,16 +2905,50 @@
"metadata": {
"collapsed": false
},
"outputs": [],
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[ 1. 1.]\n",
"[ 2.00297178 0.91591901]\n",
"[ 2.96323207 0.99653588]\n",
"[ 4.12415719 0.97035201]\n",
"[ 5.03224847 0.95933159]\n"
]
}
],
"source": [
"#your solution here!"
"kf = KalmanFilter(dim_x=2, dim_z=1)\n",
"kf.x = array([0., 1.])\n",
"kf.H = array([[1, 0]])\n",
"kf.P = np.eye(2) * 50\n",
"kf.R = 1.\n",
"Q = 0.02\n",
"\n",
"# measurement tuple: (value, time)\n",
"zs = [(1., 1.), (2., 1.1), (3., 0.9), (4.1, 1.23), (5.01, 0.97)]\n",
"for z, dt in zs:\n",
" kf.F = array([[1, dt],\n",
" [0, 1]])\n",
" kf.Q = Q_discrete_white_noise(dim=2, dt=dt, var=Q)\n",
" kf.predict()\n",
" kf.update(z)\n",
" print(kf.x)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"#### Solution"
"### Sensor fusion: Different Data Rates"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"It is rare that two different sensor classes output data at the same rate. Assume that the position sensor produces an update at 1 Hz, and the wheel updates at 4 Hz. "
]
},
{
@@ -2924,7 +2977,7 @@
"\n",
"$$\\mathbf{F} = \\begin{bmatrix}1 & \\Delta t \\\\ 0& 1\\end{bmatrix}.$$\n",
"\n",
"Since the wheel and position sensor reading coincide once every 4 readings we can just set $\\delta t =0.25$ and not modify it while filtering. If the readings did not coincide in each iteration you would have to calculate how much time has passed since the last predict, compute a new $\\mathbf{F}$ and $\\mathbf{Q}$, and then call `predict()` so the filter could make a correct prediction based on the time step required."
"Since the wheel and position sensor reading coincide once every 4 readings we can just set $\\Delta t =0.25$ and not modify it while filtering. If the readings did not coincide in each iteration you would have to calculate how much time has passed since the last predict, compute a new $\\mathbf{F}$ and $\\mathbf{Q}$, and then call `predict()` so the filter could make a correct prediction based on the time step required."
]
},
{
@@ -2945,7 +2998,7 @@
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x85ccf98>"
"<matplotlib.figure.Figure at 0x968c5c0>"
]
},
"metadata": {},
@@ -3135,7 +3188,7 @@
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7202b00>"
"<matplotlib.figure.Figure at 0x969e908>"
]
},
"metadata": {},
@@ -3392,7 +3445,7 @@
},
{
"cell_type": "code",
"execution_count": 79,
"execution_count": 55,
"metadata": {
"collapsed": false
},
@@ -3433,16 +3486,16 @@
},
{
"cell_type": "code",
"execution_count": 80,
"execution_count": 56,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9b83198>"
"<matplotlib.figure.Figure at 0x9934908>"
]
},
"metadata": {},
@@ -3563,7 +3616,7 @@
"data": {
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAuEAAAEWCAYAAADIP0muAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz\nAAALEgAACxIB0t1+/AAAIABJREFUeJzt3XtY1GXeP/D3DIocHUBmOKeoqMkoaw2mKB7TZHVpzbJH\nf2rkbh5zHW13S2UDW9SwJy/E1M1cS+3SrFZlTR4Pz6ocQp8gtUQ8UBKaCIEBCooH5vv7Y5yR4TjA\nd468X9c118V8557v9+ZmYD7c87nvj0QQBAFERERERGQ2Ukt3gIiIiIioo2EQTkRERERkZgzCiYiI\niIjMjEE4EREREZGZMQgnIiIiIjIzBuFERERERGbGIJyIiIiIyMyMDsI3btyIsLAwyGQyyGQyRERE\nIDU1Vf94TEwMpFKpwS0iIsIknSYiIiIismWdjG0YFBSEtWvXIiQkBBqNBp988gl+//vfIzs7G2Fh\nYZBIJBg3bhx27typf46jo6NJOk1EREREZMsk7amY2a1bN7z77rt47bXXEBMTg5s3b+LAgQNi9o+I\niIiIyO60KSe8trYWn332GWpqajBixAgAgEQiQWZmJnx8fNC3b1/MmTMHpaWlonaWiIiIiMgetGom\n/Ny5cxg6dCju3bsHZ2dn7N69GxMnTgQA7NmzB66urggODkZBQQFiY2NRW1uLb7/9lmkpRERERER1\ntCoIf/DgAa5du4bKykp88cUX2LBhA44fPw6VStWg7Y0bN9C9e3fs2bMHkydP1h+vrKwUp+dERERE\nRBYgk8nafQ6jF2YCQOfOndGzZ08AwKBBg5CdnY2NGzfi448/btDWz88PgYGB+OGHH9rdSSIiIiIi\ne9KufcJra2uh0Wgafay0tBTXr1+Hn59fey5BRERERGR3jJ4Jf+uttzBp0iQEBgbi9u3b2LVrF9LS\n0nDo0CFUV1cjLi4OL774Inx9ffHTTz9h2bJl8PHxMUhFqU+MqXzSysnJAYBGU4Oo7TiupsFxNR2O\nrWlwXE2D42oaHFfTEDul2uggvKSkBDNmzEBxcTFkMhnCwsJw6NAhjBs3DjU1NcjNzcXOnTtRUVEB\nPz8/jBkzBl9++SVcXV1F7TARERERka0zOghvLO9bx8nJCYcOHRKlQ0RERERE9q5dOeFERERERNR6\nDMKJiIiIiMyMQTgRERERkZm1ap9wIiIiIlMQBAEPHjxocutjMl737t0BADU1NRbuie2QSqXo3Lkz\nJBKJ2a7JIJyIiIgsShAE1NTUwNHR0eyBkD1ycnKydBdsiiAI0Gg0qKmpgZOTk9lef0xHISIiIot6\n8OABHB0d4eDgwACczE4ikcDBwQGOjo548OCB2a7LIJyIiIgsSqPRQCplSEKWJZVKzZoOxVc8ERER\nWRxnwMnSzP0aZBBORERERGRmDMKJiIiIiMyMQTgRERFRBxUTE4Pg4GBRzxkfH88cfyNwhIiIiIg6\nKIlEYpJcaOb4t4z7hBMRERF1UB999BEEQRD9vKY4p71hEE5ERETUQXXqxFDQUpiOQkRERGQiuvzo\ny5cvIyYmBp6envDw8MDs2bNx9+5dg7a1tbVYtWoVevfuDScnJ3Tv3h1vvvlmi+Xnz507B6lUir17\n9+qPXbp0CVKpFH369DFoO3PmTPTo0UN/v7GccKlUivnz52P//v1QKpVwcnKCUqnE4cOHG1w7MzMT\n4eHhcHZ2Ru/evbFlyxZjh6bD478/RERkUWVlQFKS9mu1GvD2FqctkTX5r//6L/Tq1Qvvvvsuvv32\nW2zduhUKhQLvvvuuvs3cuXOxbds2TJkyBX/+85+RnZ2N9957D7m5uTh48GCT51YqlfD09ER6ejpe\neOEFAEB6ejqkUil+/PFHFBcXw9fXFwCQkZGBkSNHGjy/sfztkydP4sCBA1iwYAHc3NyQnJyMKVOm\n4OrVq/Dy8gKgDf7Hjx8PHx8frFy5Eg8fPsTKlSvh7e3NnHAjMAgnIiKTMCZgLisDRo4E8vK09/ft\nA9LStG0zCjOw47sd+rY1NUDGxlkoTI9s0BYwbF9TA+TmAgOEWVi3OJLBegcmCIA1xINPPfUUtm7d\nqr9/8+ZN/POf/9QH4d9//z22bduGV199Ff/85z8BAPPmzcMTTzyBlStX4uDBg5g4cWKj55ZIJBg2\nbBjS09P1xzIyMhAVFYUTJ04gPT0dU6dOxbVr13D16lWMGDHC4PmN5W9fvHgReXl56NmzJwBg9OjR\nCAsLw+7du7Fw4UIAwNtvv62/VmBgIADgpZdeQv/+/ds0Rh0Ng3AiIjKasTPRTQXXF6oNA+ucHCCv\nahYAbWCdl6c9f0IC4OnkiZRLKSi9UwoAcBHkuJOn1j+3blugYXvclePsJ2p8u9cwWAceB+y6YB0A\n3pkyC78Li2zX+JD1qKkBpk4Fzp8HnJyAZcuAGTMs15/XXnvN4P7w4cOxb98+VFVVwc3NTT/TvXTp\nUoN2S5YsQUJCAlJTU5sMwnXnW758OW7fvg13d3dkZGTgT3/6E2pqavRBeEZGBgAgMrLl1/no0aP1\nATgADBgwAF27dkVBQQEAberM4cOHER0drQ/AASAkJATPPfcc/ud//qfFa3R0DMKJiMgojQXW7+7K\nwL8Ldxi0mxU2C4c/itS3Ax4HzP+1qF5gLZUDd9RojNJHifCAcKTmpwIA/IRw/FgW2mT/6rdHUThQ\nFoq8MsNgHdAG7PsupOBmTSngAKBKDvU8NYYeaPiPRUZhBt7//n0AgLxIrv8eI7szYLdmS5YABw48\nvr9iBfDss8CjrAyze+KJJwzue3p6AgDKy8vh5uaGwsJCSCSSBjncXbt2hZ+fH3766admzx8ZGQmN\nRoPMzEwolUoUFhZi5MiRqKqqwhdffAFAO2Pt4+PT4BrG9FfX5/LycgBAaWkpampqEBIS0qBdnz59\nkJqa2uI1OjqjFmZu3LgRYWFhkMlkkMlkiIiIaDC48fHxCAgIgIuLC0aPHo28un99iYjIKpWVAbGx\n2ltZWfNtk5LQILA+8IU2qN56Ziu2ntmKlEsp8HL2avIcukBZJ6JHOPorHgfW/ftrZ9h1EscmQuGi\ngNxFjk+mr0XdT7nrt9W1dxEUQJUcOLK22X543HncDxSF48qpUP0sf12eTp44cSMdKde03+e+C81/\nj2QdHk3Y6hUVAVeuWKYvAODg4NDocWO28jOmjUqlgrOzM9LS0pCeng53d3cMGjQIw4cPx/nz51Fe\nXo6MjAwMHz7c5P0l4xg1Ex4UFIS1a9ciJCQEGo0Gn3zyCX7/+98jOzsbYWFhSExMxLp167B9+3b0\n6dMH77zzDsaNG4dLly7Bzc3N1N8DERG1gbEpI4B25leXMlKXAoazz+EB4QhVhEKt1p5Pd+66AXPi\n2ETkXM+BAAFJv10Ln0lNp7gofZRQBagggQTD+4YiLa35dBiljxIRPVQ4dVKCqkez5o0F6wAwpjYR\nP97JASA0G7D7Oihxv2AwEKTdGeLelXD4SBvOyNfPYdeNG2fMLaNfP+DoUUCj0d4PCgIambS1Gt27\nd4cgCLh06RKUSqX++K1bt3Djxg1ER0c3+/zOnTtjyJAhSE9PR2VlJYYNGwaJRIIhQ4agU6dOSElJ\nwYULFzB37lxR+iuXy+Hs7IzLly83eOzy5ctcmGkEo4Lw+j/4hIQEbN68Gd988w0GDhyIpKQkLFu2\nDJMnTwYAbN++HQqFArt27cKcOXPE7zURETWpoqITYmO1XzeXt93YzHZjKSNyFznUQ9RNBtbFtY+D\n6rXPaoNZb280GTDXDaxDH82C100VqS95QrL+a2/v5tsCwD+ik/HrcCBF3vwYrFYrsXuFClVVEqAs\ntMlgPSkJuPvv/wZeOQNAQNXetUiSN9KPGk/sOp2COxLDcSPLeO894JdfgO++Axwdgb//HZDLLd2r\npk2aNAkrVqxAUlKSwQLO9evXQ6PRYNKkSS2eIzIyEmvWrMEvv/yCP/7xjwAAZ2dnqFQqJCYmQhCE\nBosygbZVt3RwcMBzzz2HAwcO4Nq1awgKCgKgDcAb28qQGmp1TnhtbS2++OIL1NTUYMSIESgoKEBJ\nSQnGjx+vb+Pk5IQRI0YgKyuLQTgRkRlVVHTCnDl99B/Ff5qRgciFO+Dk9LhNS7Oz9XOrdbPbQOOB\ntTcaBtVA8wFz3cC6Jb28ehndVte+lxcQ3kKw7u0NHPtLMj7+BPBa0cKWh6VKoEgFQBuw11dWBsx7\nQYk7vwkH+mjHLUwebjAedXHW3PQ6dwZ27bJ0L4w3YMAA/OEPf8A///lPVFZWYvTo0Th9+jQ+/vhj\nREVFISoqqsVzREZG4p133sGVK1cMgu0RI0YgMTERMpkMYWFhDZ5nbIpJ/XYrV67EoUOHEBkZifnz\n56O2thYbN25EaGgovv/+e6PO2ZEZHYSfO3cOQ4cOxb179+Ds7IzPP/8cffv2RVZWFgDAx8fHoL1C\noUBRUZG4vSUiombt3q1AQYGL/n7hBU+U5jU+O2tsyohudhtoOrBuTVANtD6wNpXw3r1aDNbVamDX\nrjsoSNV+j43NmOs/VShNBPy1KS49f2g6xaX+Ti6cNbdfEomkyZnm+sc//PBDBAcHY9u2bfj3v/8N\nX19f/OUvf8HKlSuNutbQoUPRqVMndO7cGYMHD9Yfj4yMRGJiIoYNG9aq/rXU3wEDBuDw4cNYunQp\n4uLiEBQUhPj4eBQVFeHcuXNGnbMjkwhG/vvz4MEDXLt2DZWVlfjiiy+wYcMGHD9+HPfv38fw4cNx\n9epVgy1qZs+ejRs3bjTYoqayslL/dX5+vkjfBhGR/aqo6ITduxUAgGnTfoGHx8Mm227e7I9t2/wN\njgW+ORY/Ox8DAAyTD0PS4MerD5s7t/obbVBYt31H1dLPwGDcp08EIMFspy2YP7/hZLine truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9692b00>"
"<matplotlib.figure.Figure at 0x81ab9e8>"
]
},
"metadata": {},
@@ -3709,14 +3762,15 @@
},
"outputs": [
{
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8504a58>"
]
},
"metadata": {},
"output_type": "display_data"
"ename": "NameError",
"evalue": "name 'g' is not defined",
"output_type": "error",
"traceback": [
"\u001b[1;31m---------------------------------------------------------------------------\u001b[0m",
"\u001b[1;31mNameError\u001b[0m Traceback (most recent call last)",
"\u001b[1;32m<ipython-input-59-bd0b26dbf187>\u001b[0m in \u001b[0;36m<module>\u001b[1;34m()\u001b[0m\n\u001b[0;32m 24\u001b[0m \u001b[0mxs2\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mappend\u001b[0m\u001b[1;33m(\u001b[0m\u001b[0mf2\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mx\u001b[0m\u001b[1;33m[\u001b[0m\u001b[1;36m0\u001b[0m\u001b[1;33m]\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0;32m 25\u001b[0m \u001b[0mys2\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mappend\u001b[0m\u001b[1;33m(\u001b[0m\u001b[0mf2\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mx\u001b[0m\u001b[1;33m[\u001b[0m\u001b[1;36m2\u001b[0m\u001b[1;33m]\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[1;32m---> 26\u001b[1;33m \u001b[0mf1\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mpredict\u001b[0m\u001b[1;33m(\u001b[0m\u001b[0mu\u001b[0m\u001b[1;33m=\u001b[0m\u001b[1;33m-\u001b[0m\u001b[0mg\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0m\u001b[0;32m 27\u001b[0m \u001b[0mf2\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mpredict\u001b[0m\u001b[1;33m(\u001b[0m\u001b[0mu\u001b[0m\u001b[1;33m=\u001b[0m\u001b[1;33m-\u001b[0m\u001b[0mg\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0;32m 28\u001b[0m \u001b[1;33m\u001b[0m\u001b[0m\n",
"\u001b[1;31mNameError\u001b[0m: name 'g' is not defined"
]
}
],
"source": [
@@ -3772,32 +3826,11 @@
},
{
"cell_type": "code",
"execution_count": 60,
"execution_count": null,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x9848eb8>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x96ce668>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"outputs": [],
"source": [
"def plot_ball_with_q(q, r=1., noise=0.3):\n",
" x, y = 0., 1.\n",
@@ -3845,32 +3878,11 @@
},
{
"cell_type": "code",
"execution_count": 61,
"execution_count": null,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x97c8128>"
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x97499e8>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"outputs": [],
"source": [
"plot_ball_with_q(0.01, r=3, noise=3.)\n",
"plot_ball_with_q(0.1, r=3, noise=3.)"