{ "nbformat": 4, "nbformat_minor": 0, "metadata": { "anaconda-cloud": { "attach-environment": true, "summary": "Magnetno polje v osi tuljave", "thumbnail": 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" 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"get_terminal_size=1.0.0", "gevent=1.1.2", "glueviz=0.9.1", "greenlet=0.4.10", "h5py=2.6.0", "hdf5=1.8.15.1", "heapdict=1.0.0", "icu=57.1", "idna=2.1", "imagesize=0.7.1", "ipykernel=4.5.0", "ipython=5.1.0", "ipython_genutils=0.1.0", "ipywidgets=5.2.2", "itsdangerous=0.24", "jdcal=1.2", "jedi=0.9.0", "jinja2=2.8", "jpeg=8d", "jsonschema=2.5.1", "jupyter=1.0.0", "jupyter_client=4.4.0", "jupyter_console=5.0.0", "jupyter_core=4.2.0", "lazy-object-proxy=1.2.1", "libdynd=0.7.2", "libpng=1.6.22", "libtiff=4.0.6", "llvmlite=0.13.0", "locket=0.2.0", "lxml=3.6.4", "markupsafe=0.23", "matplotlib=1.5.3", "menuinst=1.4.1", "mistune=0.7.3", "mkl-service=1.1.2", "mkl=11.3.3", "mpmath=0.19", "multipledispatch=0.4.8", "nb_anacondacloud=1.2.0", "nb_conda=2.0.0", "nb_conda_kernels=2.0.0", "nbconvert=4.2.0", "nbformat=4.1.0", "nbpresent=3.0.2", "networkx=1.11", "nltk=3.2.1", "nose=1.3.7", "notebook=4.2.3", "numba=0.28.1", "numexpr=2.6.1", "numpy=1.11.1", "odo=0.5.0", "openpyxl=2.3.2", "openssl=1.0.2j", "pandas=0.18.1", "partd=0.3.6", "path.py=8.2.1", "pathlib2=2.1.0", "patsy=0.4.1", "pep8=1.7.0", "pickleshare=0.7.4", "pillow=3.3.1", "pip=8.1.2", "pkginfo=1.3.2", "ply=3.9", "prompt_toolkit=1.0.3", "psutil=4.3.1", "py=1.4.31", "pyasn1=0.1.9", "pycosat=0.6.1", "pycparser=2.14", "pycrypto=2.6.1", "pycurl=7.43.0", "pyflakes=1.3.0", "pygments=2.1.3", "pylint=1.5.4", "pyopenssl=16.0.0", "pyparsing=2.1.4", "pyqt=5.6.0", "pytables=3.2.2", "pytest=2.9.2", "python-dateutil=2.5.3", "python=3.5.2", "pytz=2016.6.1", "pywin32=220", "pyyaml=3.12", "pyzmq=15.4.0", "qt=5.6.0", "qtawesome=0.3.3", "qtconsole=4.2.1", "qtpy=1.1.2", "requests=2.11.1", "rope=0.9.4", "ruamel_yaml=0.11.14", "scikit-image=0.12.3", "scikit-learn=0.17.1", "scipy=0.18.1", "setuptools=27.2.0", "simplegeneric=0.8.1", "singledispatch=3.4.0.3", "sip=4.18", "six=1.10.0", "snowballstemmer=1.2.1", "sockjs-tornado=1.0.3", "sphinx=1.4.6", "spyder=3.0.0", "sqlalchemy=1.0.13", "statsmodels=0.6.1", "sympy=1.0", "tk=8.5.18", "toolz=0.8.0", "tornado=4.4.1", "traitlets=4.3.0", "unicodecsv=0.14.1", "vs2015_runtime=14.0.25123", "wcwidth=0.1.7", "werkzeug=0.11.11", "wheel=0.29.0", "widgetsnbextension=1.2.6", "win_unicode_console=0.5", "wrapt=1.10.6", "xlrd=1.0.0", "xlsxwriter=0.9.3", "xlwings=0.10.0", "xlwt=1.1.2", "zlib=1.2.8", { "pip": [ "backports.shutil-get-terminal-size", "dynd", "rope-py3k", "ruamel-yaml-", "tables" ] } ], "name": "notebook-magnetno-polje-v-osi-tuljave-ipynb" }, "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": "3.7.3" }, "colab": { "name": "Copy of magnetno-polje-v-osi-tuljave (1).ipynb", "provenance": [], "include_colab_link": true } }, "cells": [ { "cell_type": "markdown", "metadata": { "id": "view-in-github", "colab_type": "text" }, "source": [ "\"Open" ] }, { "cell_type": "markdown", "metadata": { "collapsed": true, "id": "CdlZUKx1U5ma", "colab_type": "text" }, "source": [ "# To je preprost primer uporabe Jupytra za izračun polja v osi tuljave\n", "\n", "\n", "Prednost Jupytra je v tem, da lahko v notebook (zvezek) vključujemo html in rtf elemente, torej elemente, ki se uporabljaajo pri zapisih spletnih strani oz. oblikovnanih strani.\n", "\n", "Formula za izračun polja v osi tuljave je:\n", "\n", "$$ {B_z} =\\frac{{{\\mu _0}NI}}{{2l}}\\left( {\\frac{{{z_2} - z}}{{\\sqrt {{{\\left( {z - {z_2}} \\right)}^2} + {R^2}} }} - \\frac{{({z_1} - z)}}{{\\sqrt {{{\\left( {z - {z_1}} \\right)}^2} + {R^2}} }}} \\right)$$\n" ] }, { "cell_type": "code", "metadata": { "id": "JC_wFK1XU5mc", "colab_type": "code", "colab": {} }, "source": [ "from IPython.display import Image\n", "from IPython.core.display import HTML " ], "execution_count": 0, "outputs": [] }, { "cell_type": "code", "metadata": { "id": "MSp5PUXJU5mf", "colab_type": "code", "outputId": "62b59d58-84f5-4529-d4d4-4965668b710a", "colab": { "base_uri": "https://localhost:8080/", "height": 401 } }, "source": [ "Image(url= \"https://raw.githubusercontent.com/osnove/Slike/master/oe2_solenoid.png\")" ], "execution_count": 8, "outputs": [ { "output_type": "execute_result", "data": { "text/html": [ "" ], "text/plain": [ "" ] }, "metadata": { "tags": [] }, "execution_count": 8 } ] }, { "cell_type": "markdown", "metadata": { "id": "tG3dPtmr-zOw", "colab_type": "text" }, "source": [ "" ] }, { "cell_type": "code", "metadata": { "id": "0lmnMLTjU5mi", "colab_type": "code", "colab": {} }, "source": [ "import numpy as np\n", "import math\n", "import matplotlib.pyplot as plt\n", "\n", "NI=100 # tok\n", "R=5e-2 # polmer\n", "mi0=4*np.pi*1e-7 # permeabilnost\n", "z1=-5e-2\n", "z2=5e-2\n", "l=z2-z1 # dolžina\n", "\n", "z=np.arange(-15,15,0.11)*1e-2\n", "\n", "B=mi0*NI/(2*l)*((z2-z)/np.sqrt((z-z2)**2+R**2)-(z1-z)/np.sqrt((z-z1)**2+R**2))\n", "plt.figure(figsize=(20,10))\n", "plt.title('Polje v osi tuljave',fontsize=18)\n", "plt.xlabel('Razdalja / cm',fontsize=18)\n", "plt.ylabel('Gostota magnetnega pretoka / mT',fontsize=18)\n", "plt.tick_params(labelsize=18)\n", "\n", "plt.plot(z*1e2,B*1e3)\n", "plt.grid()\n", "plt.show()\n" ], "execution_count": 0, "outputs": [] }, { "cell_type": "code", "metadata": { "id": "4ADs7wmsU5ml", "colab_type": "code", "colab": {} }, "source": [ "" ], "execution_count": 0, "outputs": [] }, { "cell_type": "markdown", "metadata": { "id": "ahQHtEZvBBxM", "colab_type": "text" }, "source": [ "## Izračun induktivnosti \n", "po http://info.ee.surrey.ac.uk/Workshop/advice/coils/air_coils.html\n" ] }, { "cell_type": "code", "metadata": { "id": "AlsGFnN3U5mn", "colab_type": "code", "outputId": "d042b0dc-5adc-4895-c521-0b7eb86cc093", "colab": { "base_uri": "https://localhost:8080/", "height": 325 } }, "source": [ "Image(url= \"https://raw.githubusercontent.com/osnove/Slike/master/mult_layer_air_coil.png\")\n" ], "execution_count": 10, "outputs": [ { "output_type": "execute_result", "data": { "text/html": [ "" ], "text/plain": [ "" ] }, "metadata": { "tags": [] }, "execution_count": 10 } ] }, { "cell_type": "code", "metadata": { "id": "lEHZIRz8Bxpw", "colab_type": "code", "outputId": "ad831b63-acbb-4f5b-898d-da8fd0363751", "colab": { "base_uri": "https://localhost:8080/", "height": 259 } }, "source": [ "Image(url= \"https://raw.githubusercontent.com/osnove/Slike/master/Brooks_ratio.png\")" ], "execution_count": 11, "outputs": [ { "output_type": "execute_result", "data": { "text/html": [ "" ], "text/plain": [ "" ] }, "metadata": { "tags": [] }, "execution_count": 11 } ] }, { "cell_type": "code", "metadata": { "id": "1aqoxe8lU5mp", "colab_type": "code", "colab": { "base_uri": "https://localhost:8080/", "height": 132 }, "outputId": "3f06f979-25ea-4350-e076-a5da4ddfcad7" }, "source": [ "d= 0.05 # premer tuljave\n", "c=0.03 # debelina (višina) ovojev\n", "b=0.10 # dolžina tuljave\n", "N=1000 # število ovojev\n", "\n", "a=(d+c)/2 # srednji polmer v m\n", "\n", "S1 = (c/(2*a))**2 \n", "\n", "\n", "L = 4E-7*np.pi*a*N**2*((0.5+S1/12)*np.log(8/S1) - 0.84834+0.2041*S1)\n", "L # v Henryjih\n", "\n" ], "execution_count": 14, "outputs": [ { "output_type": "error", "ename": "SyntaxError", "evalue": "ignored", "traceback": [ "\u001b[0;36m File \u001b[0;32m\"\"\u001b[0;36m, line \u001b[0;32m15\u001b[0m\n\u001b[0;31m A=np.pi*\u001b[0m\n\u001b[0m ^\u001b[0m\n\u001b[0;31mSyntaxError\u001b[0m\u001b[0;31m:\u001b[0m invalid syntax\n" ] } ] }, { "cell_type": "code", "metadata": { "id": "-dchQoWcDnsa", "colab_type": "code", "colab": {} }, "source": [ "" ], "execution_count": 0, "outputs": [] } ] }