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@levitsky
Created August 4, 2018 18:37
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Simple example of plotting a XIC from an mzML file with pyteomics
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{
"cells": [
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [],
"source": [
"%matplotlib inline\n",
"from pyteomics import mzml\n",
"import pylab"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [],
"source": [
"f = 'my.mzML'"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {},
"outputs": [],
"source": [
"mz = 400.\n",
"tol = 0.05\n",
"left, right = mz-tol, mz+tol"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {},
"outputs": [],
"source": [
"rt, intens = [], []\n",
"with mzml.MzML(f) as reader:\n",
" for scan in reader:\n",
" if scan['ms level'] == 1:\n",
" i = scan['m/z array'].searchsorted(left)\n",
" j = scan['m/z array'].searchsorted(right)\n",
" rt.append(scan['scanList']['scan'][0]['scan start time'])\n",
" # integrate, since the scans are in profile mode\n",
" intens.append(scan['intensity array'][i:j].sum())"
]
},
{
"cell_type": "code",
"execution_count": 25,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.legend.Legend at 0x7f8b2f98aa90>"
]
},
"execution_count": 25,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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mZsNC5++0UCZSFo60d3Ldv/+Kv172bNyhiJRENk1AZwI/M7NU/fvdfbWZPQs8aGZzgR3A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\nIlKllABERKrU/weiLSVG4vtDIAAAAABJRU5ErkJggg==\n",
"text/plain": [
"<Figure size 432x288 with 1 Axes>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"pylab.plot(rt, intens, label='m/z = {:.3f}'.format(mz))\n",
"pylab.xlabel('RT, ' + rt[0].unit_info)\n",
"pylab.legend()"
]
}
],
"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": "3.6.6"
}
},
"nbformat": 4,
"nbformat_minor": 2
}
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