{ "metadata": { "name": "", "signature": "sha256:f5748c68e1879e4433d354f5b17c64fc482002cbd89c3ab74199f42d231729ec" }, "nbformat": 3, "nbformat_minor": 0, "worksheets": [ { "cells": [ { "cell_type": "heading", "level": 1, "metadata": {}, "source": [ "Kako nari\u0161emo graf meritve" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Zakaj rezultate meritev prika\u017eemo na grafu?\n", " " ] }, { "cell_type": "heading", "level": 4, "metadata": {}, "source": [ "Orodja za risanje grafov" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Obstaja vrsta programov, namenjenih risanju grafov:\n", "\n", "Zgledi na predavanjih bodo prikazani v programu matplotlib." ] }, { "cell_type": "heading", "level": 4, "metadata": {}, "source": [ "Napotki" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "\n", "Znanstvene revije obi\u010dajno podajo napotke, kako naj grafi v objavljenih \u010dlankih izgledajo. Nekaj primerov iz pomembnej\u0161ih fizikalnih revij:\n", "\n", "Pomembno je, da so grafi konsistentni (imajo vsi osi enake debeline, enako velikost pisave -- le ta naj bo enako velika kot v tekstu, ...) To najla\u017eje dose\u017eemo tako, da si pripravimo standarden nabor nastavitev, ki jih potem uporabimo pri vseh grafih. Primer:" ] }, { "cell_type": "code", "collapsed": true, "input": [ "from pylab import *\n", "%matplotlib inline\n", "\n", "# nastavitve za izris grafov (http://matplotlib.org/1.3.1/users/customizing.html)\n", "rc('text', usetex = True)\n", "rc('font', size = 12, family = 'serif', serif = ['Computer Modern'])\n", "rc('xtick', labelsize = 'small')\n", "rc('ytick', labelsize = 'small')\n", "rc('legend', frameon = False, fontsize = 'medium')\n", "rc('figure', figsize = (5, 3))" ], "language": "python", "metadata": {}, "outputs": [], "prompt_number": 1 }, { "cell_type": "heading", "level": 4, "metadata": {}, "source": [ "Primer enostavnega grafa" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Pri nekem poskusu so merili odgovor mi\u0161i\u010dnega vlakna na adrenalin. Mi\u0161i\u010dno vlakno iz \u017eabjega srca so napeli na mikrosilomer. Vlakno so oblivali z raztopino adrenalina razli\u010dnih koncentracij in merili silo skr\u010denja. Rezultati teh meritev so shranjeni v datoteki adrenalin.dat. V prvem stolpcu datoteke je koncentracija adrenalina v $\\mu$g/l, v drugem pa sila skr\u010denja, ki so jo normirali na 100% pri najve\u010dji koncentraciji.\n", "\n", "Podatke najprej preberemo iz datoteke v dvodimenzionalno polje. " ] }, { "cell_type": "code", "collapsed": false, "input": [ "podatki = loadtxt('adrenalin.dat')\n", "print podatki" ], "language": "python", "metadata": {}, "outputs": [ { "output_type": "stream", "stream": "stdout", "text": [ "[[ 1. 0. ]\n", " [ 2. 0. ]\n", " [ 7. 15.3]\n", " [ 10. 34.6]\n", " [ 20. 49.3]\n", " [ 70. 82.6]\n", " [ 200. 96. ]\n", " [ 1000. 100. ]]\n" ] } ], "prompt_number": 2 }, { "cell_type": "markdown", "metadata": {}, "source": [ "Prebrane podatke prika\u017eemo na grafu, da dobimo ob\u010dutek o obna\u0161anju izmerjene koli\u010dine. Pri poskusih obi\u010dajno kontroliramo eno koli\u010dino in opazujemo, kako le-ta vpliva na neko drugo koli\u010dino. Prvo (v na\u0161em primeru koncentracijo adrenalina) prika\u017eemo na vodoravni osi grafa, drugo (normirano silo skr\u010denja) pa na navpi\u010dni osi." ] }, { "cell_type": "code", "collapsed": false, "input": [ "plot(podatki[:, 0], podatki[:, 1]);" ], "language": "python", "metadata": {}, "outputs": [ { "metadata": {}, "output_type": "display_data", "png": "iVBORw0KGgoAAAANSUhEUgAAAUIAAADHCAYAAABsp1pDAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\nAAAASUVORK5CYII=\n", "text": [ "" ] } ], "prompt_number": 3 }, { "cell_type": "markdown", "metadata": {}, "source": [ "Graf priredimo:\n", "" ] }, { "cell_type": "code", "collapsed": false, "input": [ "fig = figure()\n", "plot(podatki[:, 0], podatki[:, 1], 'ko', clip_on = False)\n", "xlabel(r'Koncentracija adrenalina ($\\mu$g/l)')\n", "ylabel(r'$F/F_\\textrm{max}$ (\\%)')\n", "yticks(linspace(0, 100, 5))\n", "grid(True)" ], "language": "python", "metadata": {}, "outputs": [ { "metadata": {}, "output_type": "display_data", "png": "iVBORw0KGgoAAAANSUhEUgAAAVMAAADYCAYAAABWSwDbAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\niD/+H3PxQHcLBF6YAAAAAElFTkSuQmCC\n", "text": [ "" ] } ], "prompt_number": 8 }, { "cell_type": "markdown", "metadata": {}, "source": [ "Graf shranimo v datoteko adrenalin.pdf. \u010ce je le mogo\u010de, uporabimo vektorski format, ki omogo\u010da poljubno pove\u010davo brez izgube kvalitete slike." ] }, { "cell_type": "code", "collapsed": false, "input": [ "fig.tight_layout(pad = 0.4)\n", "fig.savefig('adrenalin.pdf')" ], "language": "python", "metadata": {}, "outputs": [], "prompt_number": 9 }, { "cell_type": "markdown", "metadata": {}, "source": [ "Datoteko z grafom vklju\u010dimo v \u010dlanek (vektorski format, bitni format). Nad ali pod grafom dodamo opisno vrstico, ki naj vsebuje \u0161tevilko grafa in opis na grafu prikazanih koli\u010din. Graf, skupaj z opisno vrstico, naj bo bralcu razumljiv sam po sebi, brez branja \u010dlanka!\n", "\n" ] }, { "cell_type": "heading", "level": 2, "metadata": {}, "source": [ "Naloge" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "
    \n", "
  1. Nari\u0161i graf s podatki iz datoteke praznenjeKondenzatorja.txt. To je meritev napetosti na kondenzatorju v voltih (drugi stolpec) v odvisnosti od \u010dasa v sekundah (prvi stolpec).\n", "\n", "
  2. V datoteki Maribor.zip so zbrani vremenski podatki z merilne postaje Maribor-letali\u0161\u010de za obdobje od 1. 1. 1977 do 31. 1. 2015. Datoteka TG_STAID003331.txt vsebuje podatke o povpre\u010dni dnevni temperaturi (zapis podatkov je razlo\u017een v glavi datoteke). Na grafu prika\u017ei, kako se je povpre\u010dna dnevna temperatura spreminjala v letu 2010.\n", "\n", "
  3. Nari\u0161i graf s podatki iz datoteke CSL123.MuD. To je meritev absorpcije rentgenskih \u017earkov (logaritem razmerja vpadnega in prepu\u0161\u010denega toka, drugi stolpec), z energijo fotonov (prvi stolpec) v podro\u010dju robov L (L3 = 5017.8 eV, L2 = 5365.6 eV, L1 = 5720.4 eV), v cezijevi pari, izvedena na sinhrotronu v Hamburgu. Nari\u0161i posebej \u0161e o\u017eje obmo\u010dje robu L3 (-50 eV, 150 eV), da bo profil robu razlo\u010dnej\u0161i. Ali meni\u0161, da je ostri vrh pri\u0161krnjen zaradi pregrobega koraka v energiji?\n", "
" ] } ], "metadata": {} } ] }