{
 "cells": [
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "view-in-github"
   },
   "source": [
    "<a href=\"https://colab.research.google.com/github/IrisFDTD/OPTICS-UNIZAR/blob/main/Topic_7/chapter7_gauss_law.ipynb\" target=\"_parent\"><img src=\"https://colab.research.google.com/assets/colab-badge.svg\" alt=\"Open In Colab\"/></a>"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "tYZjdh8TvE7-"
   },
   "source": [
    ".<a rel=\"license\" href=\"http://creativecommons.org/licenses/by-nc-sa/4.0/\"><img alt=\"Licencia Creative Commons\" style=\"border-width:0\" src=\"https://i.creativecommons.org/l/by-nc-sa/4.0/88x31.png\" /></a><br /><span xmlns:dct=\"http://purl.org/dc/terms/\" property=\"dct:title\"></span> The following notes written by  <span xmlns:cc=\"http://creativecommons.org/ns#\" property=\"cc:attributionName\">Sergio Gutiérrez Rodrigo (<sergut@unizar.es>) </span>. Distributed under  <a rel=\"license\" href=\"http://creativecommons.org/licenses/by-nc-sa/4.0/\">License Creative Commons Atribución-NoComercial-CompartirIgual 4.0 Internacional</a>"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "j2H5UHGe1Uf8"
   },
   "source": [
    "```\n",
    "Departamento de Física Aplicada\n",
    "Universidad de Zaragoza\n",
    "Instituto de Nanociencia y Materiales de Aragón (INMA)\n",
    "C/ Pedro Cerbuna, 12, 50009, Zaragoza, España\n",
    "```\n",
    "\n",
    "\n",
    "\n",
    "\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "D7vYGeB21ZQU"
   },
   "source": [
    "---\n",
    "# **Optics - Chapter 7: Optical imaging**\n",
    "\n",
    "---"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "3su-Kos-AGZ6"
   },
   "source": [
    "# Image calculation and lateral magnification by Gauss's law (coupling of diopters)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "3MiBtTXGAWz6"
   },
   "source": [
    "![image.png](data:image/png;base64,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   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "rcf99pwoAjsK"
   },
   "source": [
    "*Note that here we use $a,a'$ instead of $s,s'$ for the object-image locations*"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "fOtzUm1DECgR"
   },
   "source": [
    "# Definición de las leyes de la óptica paraxial mediante las leyes de Gauss (se derivan de las invariantes de Abbe y Lagrange-Helmoltz)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "id": "GMyTZzjZ6eND"
   },
   "outputs": [],
   "source": [
    "class Sistema_optico_gauss(object):\n",
    "    '''\n",
    "    Clase Sistema_optico_gauss\n",
    "    -------------------------\n",
    "    Cálculo de la imagen y el aumento de un sistema\n",
    "    compuesto.\n",
    "    --------------------------------------------------------------------\n",
    "    Inputs=Parámetros de la lente\n",
    "      a1= posición respecto del primer vértice del objeto\n",
    "      Para cada dioptrio:\n",
    "      n=[] # Lista con los índices de refracción relativos de los N+1 medios\n",
    "          # donde se incluye el primer medio (incidencia): [n1,n2,...nN+1]\n",
    "      R=[] # Lista de los radios de los N dioptrios en mm: [R1,R2,...RN]\n",
    "      e=[] # Lista de los N-1 distancias entre dióptrios en mm: [e12,e23,...eN-1,N]\n",
    "\n",
    "    Longitud focal del vértice trasero/dorsal (último vértice)\n",
    "    Se corresponde con la Thickness de la capa IMS en OSLO\n",
    "    '''\n",
    "    def __init__(self,nombre,n,R,e): # Función especial\n",
    "        from math import inf\n",
    "        self.nombre=nombre\n",
    "        self.a1=-inf\n",
    "        self.n=n[:]\n",
    "        self.R=R[:]\n",
    "        self.e=e[:]\n",
    "        self.focal_img_v2=self.calc_lente_compuesta(self.a1)[0] # Se inician valores con a1=-inf\n",
    "\n",
    "    def __str__(self): # Función especial\n",
    "        print(\"\\n --------------------------------\")\n",
    "        print(\"Parámetros sistema óptico: \"+self.nombre)\n",
    "        print(\"n=\",self.n)\n",
    "        print(\"R=\",self.R)\n",
    "        print(\"e=\",self.e)\n",
    "        return '{nombre}'.format(nombre=self.nombre)\n",
    "\n",
    "    def aj_p(self,aj,Rj,nj,nj1):\n",
    "      '''\n",
    "      Ley de Gauss: Cálculo de la imagen para un solo dióptrio\n",
    "      '''\n",
    "      num=nj1\n",
    "      den=nj/aj+(nj1-nj)/Rj\n",
    "      return num/den\n",
    "\n",
    "    def calc_img(self,a1):\n",
    "      self.a1=a1\n",
    "      '''\n",
    "      Imagen y el aumento de un sistema\n",
    "      compuesto\n",
    "      '''\n",
    "      print(\"Cálculo posición respecto vértice posterior \", len(self.R),\" de la imagen y aumento para objeto a1=\",a1,\"mm\")\n",
    "      n=self.n\n",
    "      R=self.R\n",
    "      e=self.e\n",
    "      aj=a1 # Objeto\n",
    "      bjp=1.0\n",
    "      for i in range(0,len(R)):\n",
    "          ajp=self.aj_p(aj,R[i],n[i],n[i+1])\n",
    "          bjp=(n[i]/n[i+1])*(ajp/aj)*bjp\n",
    "          try:\n",
    "            aj=ajp-e[i]\n",
    "          except:\n",
    "            pass\n",
    "      return ajp,bjp\n",
    "\n",
    "    def calc_lente_compuesta(self,a1):\n",
    "      '''\n",
    "      Cálculo de:\n",
    "      - Poder refractor y focal de cada dióptrio\n",
    "      - Imagen y el aumento de un sistema\n",
    "      compuesto\n",
    "      '''\n",
    "      '''\n",
    "      Longitud focal del vértice trasero/dorsal (último vértice)\n",
    "      Se corresponde con la Thickness de la capa IMS en OSLO\n",
    "      '''\n",
    "      self.a1=a1\n",
    "      n=self.n\n",
    "      R=self.R\n",
    "      e=self.e\n",
    "      aj=a1 # Objeto\n",
    "      bjp=1.0\n",
    "      self.poder_refractor =[]\n",
    "      self.focal=[]\n",
    "      self.objeto=[]\n",
    "      self.imagen=[]\n",
    "      self.aumento=[]\n",
    "      for i in range(0,len(R)):\n",
    "          # Poder refractor de cada dioptrio\n",
    "          self.poder_refractor.append((n[i+1]-n[i])/R[i])\n",
    "          self.focal.append(n[i+1]*R[i]/(n[i+1]-n[i]))\n",
    "          self.objeto.append(aj)\n",
    "          ajp=self.aj_p(aj,R[i],n[i],n[i+1])\n",
    "          self.imagen.append(ajp)\n",
    "          bjp=(n[i]/n[i+1])*(ajp/aj)*bjp\n",
    "          self.aumento.append(bjp)\n",
    "          try:\n",
    "            aj=ajp-e[i]\n",
    "          except:\n",
    "            pass\n",
    "      return ajp,bjp\n",
    "\n",
    "    def info_por_dioptrios(self,**kwargs):\n",
    "      sentido_menos_inf=kwargs.get('menos_inf',True) # ¿De dónde viene la luz?\n",
    "      if(sentido_menos_inf==True):\n",
    "        print(\"\\nEspacio IMAGEN (luz sentido -inf a +inf)\")\n",
    "        poderref_nombre=\"F'\"\n",
    "        focal_nombre=\"f'\"\n",
    "        potencia_nombre=\"P'\"\n",
    "      else:\n",
    "        print(\"\\nEspacio OBJETO (luz sentido +inf a -inf)\")\n",
    "        print(\"OJO: los vértices se corresponden con la lente girada 180º\")\n",
    "        poderref_nombre=\"F\"\n",
    "        focal_nombre=\"f\"\n",
    "        potencia_nombre=\"P\"\n",
    "\n",
    "      for i in range(0,len(self.focal)):\n",
    "        print(\"vértice\",i+1)\n",
    "        print(\"\\t Poder refractor (\"+poderref_nombre+str(i+1)+\"):\"\n",
    "        ,self.poder_refractor[i]*1e3,\"m-1\")\n",
    "        print(\"\\t Focal (\"+focal_nombre+str(i+1)+\"):\",self.focal[i],\"mm\")\n",
    "        print(\"\\t Potencia (\"+potencia_nombre+str(i+1)+\"):\",1.0/self.focal[i]*1e3,\"m-1\")\n",
    "        print(\"\\t objeto:\",self.objeto[i],\"mm\")\n",
    "        print(\"\\t imagen:\",self.imagen[i],\"mm\")\n",
    "        print(\"\\t aumento:\",self.aumento[i])\n",
    "      print(\"\\n*distancias respecto del vértice correspondiente\")\n",
    "      pass"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "zdZ8OrIf_ibr"
   },
   "source": [
    "#  Funciones disponibles en la clase *Sistema Óptico Gauss*"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 380,
     "status": "ok",
     "timestamp": 1699518943657,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "7xK7_ntHYmm2",
    "outputId": "848d9e8b-db73-4a51-8f19-7bd8d560cf6e"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Funciones disponibles en Sistema_optico_gauss\n",
      "Función disponible: aj_p\n",
      "Función disponible: calc_img\n",
      "Función disponible: calc_lente_compuesta\n",
      "Función disponible: info_por_dioptrios\n"
     ]
    }
   ],
   "source": [
    "# Conocer los métodos de las distintas librerías\n",
    "lib=Sistema_optico_gauss\n",
    "method_list = [method for method in dir(lib) if method.startswith('__') is False]\n",
    "\n",
    "print(\"Funciones disponibles en\",lib.__name__)\n",
    "for func in method_list:\n",
    "  print(\"Función disponible:\",func)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "82UCMV_YNe05"
   },
   "source": [
    "# Ejemplo 0: un único dioptrio"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 10,
     "status": "ok",
     "timestamp": 1699518999729,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "FM42qXRPNe06",
    "outputId": "058b47d0-cad5-4fd9-d89a-508fbb5ecebc"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "\n",
      " --------------------------------\n",
      "Parámetros sistema óptico: dioptrio\n",
      "n= [1.0, 1.5]\n",
      "R= [10.0]\n",
      "e= [0.0]\n",
      "dioptrio\n"
     ]
    }
   ],
   "source": [
    "'''\n",
    "Longitud focal del vértice trasero/dorsal (último vértice)\n",
    "'''\n",
    "# Definición de los dióptrios refractivos\n",
    "n=[1.0,1.5] # Índices de refracción relativos: [n1,n2,...]\n",
    "R=[10.0]    # Radios de los dióptrios en mm: [R1,R2,...]\n",
    "e=[0.0]     # Distancia entre dióptrios en mm: [e12,e23,...]\n",
    "\n",
    "# Se crea el sistema óptico\n",
    "dioptrio=Sistema_optico_gauss('dioptrio',n,R,e)\n",
    "\n",
    "# Parámetros cargados\n",
    "print(dioptrio)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "dFof3gjWOWe1"
   },
   "source": [
    "## Cálculo imagen para objeto a distancia finita"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 400,
     "status": "ok",
     "timestamp": 1699519026983,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "_w9CHmKrOWe1",
    "outputId": "416f8892-adfd-4dd8-856b-4352a0ada297"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Cálculo posición respecto vértice posterior  1  de la imagen y aumento para objeto a1= -50.0 mm\n",
      "(49.99999999999999, -0.6666666666666665)\n"
     ]
    }
   ],
   "source": [
    "'''\n",
    "Ejemplo objeto-imagen\n",
    "'''\n",
    "a1=-50.0 # mm (OJO en OSLO se introducen distancias - quitar el signo)\n",
    "print(dioptrio.calc_img(a1))"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "4MeJmphCOWe1"
   },
   "source": [
    "## Caracterización completa (con objeto en menos infinito)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 8,
     "status": "ok",
     "timestamp": 1699519076856,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "-Us6p4VeOWe2",
    "outputId": "d87d0b16-507e-4fe9-a002-8ffc11e23445"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "\n",
      "Espacio IMAGEN (luz sentido -inf a +inf)\n",
      "vértice 1\n",
      "\t Poder refractor (F'1): 50.0 m-1\n",
      "\t Focal (f'1): 30.0 mm\n",
      "\t Potencia (P'1): 33.333333333333336 m-1\n",
      "\t objeto: -inf mm\n",
      "\t imagen: 30.0 mm\n",
      "\t aumento: -0.0\n",
      "\n",
      "*distancias respecto del vértice correspondiente\n",
      "Focal imagen (f'12,v2): 30.0 mm\n"
     ]
    }
   ],
   "source": [
    "# Información óptica del sistema\n",
    "dioptrio.info_por_dioptrios()\n",
    "print(\"Focal imagen (f'12,v2):\",dioptrio.focal_img_v2,\"mm\")"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "ShLGfTyUA1fL"
   },
   "source": [
    "# Ejemplo 1: dos dioptrios acoplados (lente)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 642,
     "status": "ok",
     "timestamp": 1699348799923,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "HALmjY56DkdZ",
    "outputId": "f5fe08d3-31d1-4a4b-dc3d-9dc8ceed0a93"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "\n",
      " --------------------------------\n",
      "Parámetros sistema óptico: sist_1\n",
      "n= [1.0, 1.5, 1.0]\n",
      "R= [30.0, -30.0]\n",
      "e= [10.0]\n",
      "sist_1\n"
     ]
    }
   ],
   "source": [
    "'''\n",
    "Longitud focal del vértice trasero/dorsal (último vértice)\n",
    "'''\n",
    "# Definición de los dióptrios refractivos\n",
    "n=[1.0,1.5,1.0] # Índices de refracción relativos: [n1,n2,...]\n",
    "R=[30.0,-30.0]  # Radios de los dióptrios en mm: [R1,R2,...]\n",
    "e=[10.0]        # Distancia entre dióptrios en mm: [e12,e23,...]\n",
    "\n",
    "# Se crea el sistema óptico\n",
    "sist_1=Sistema_optico_gauss('sist_1',n,R,e)\n",
    "\n",
    "# Parámetros cargados\n",
    "print(sist_1)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "i7eyn5fSDSt5"
   },
   "source": [
    "## Cálculo imagen para objeto a distancia finita"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 4,
     "status": "ok",
     "timestamp": 1699348801793,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "jNqZzcCKwtMq",
    "outputId": "c6fe4bfb-b7cf-4e27-816f-170d877b203e"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Cálculo posición respecto vértice posterior  2  de la imagen y aumento para objeto a1= -50.0 mm\n",
      "(74.5945945945946, -1.4594594594594594)\n"
     ]
    }
   ],
   "source": [
    "'''\n",
    "Ejemplo objeto-imagen\n",
    "'''\n",
    "a1=-50.0 # mm (OJO en OSLO se introducen distancias - quitar el signo)\n",
    "print(sist_1.calc_img(a1))"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "CpxvIiIrDZYZ"
   },
   "source": [
    "## Caracterización completa (con objeto en menos infinito)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 2,
     "status": "ok",
     "timestamp": 1699348802415,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "ytQ3lZ1r1aLm",
    "outputId": "f52c60bd-2133-4f0d-c1ca-1e8b1b33cf59"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "\n",
      "Espacio IMAGEN (luz sentido -inf a +inf)\n",
      "vértice 1\n",
      "\t Poder refractor (F'1): 16.666666666666668 m-1\n",
      "\t Focal (f'1): 90.0 mm\n",
      "\t Potencia (P'1): 11.11111111111111 m-1\n",
      "\t objeto: -inf mm\n",
      "\t imagen: 90.0 mm\n",
      "\t aumento: -0.0\n",
      "vértice 2\n",
      "\t Poder refractor (F'2): 16.666666666666668 m-1\n",
      "\t Focal (f'2): 60.0 mm\n",
      "\t Potencia (P'2): 16.666666666666668 m-1\n",
      "\t objeto: 80.0 mm\n",
      "\t imagen: 28.235294117647058 mm\n",
      "\t aumento: -0.0\n",
      "\n",
      "*distancias respecto del vértice correspondiente\n",
      "Focal imagen (f'12,v2): 28.235294117647058 mm\n"
     ]
    }
   ],
   "source": [
    "# Información óptica del sistema\n",
    "sist_1.info_por_dioptrios()\n",
    "print(\"Focal imagen (f'12,v2):\",sist_1.focal_img_v2,\"mm\")"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 3,
     "status": "ok",
     "timestamp": 1699348902714,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "8M3KK8GaFmlE",
    "outputId": "4ef78180-356e-4a4a-db4a-984734004f2d"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "\n",
      " --------------------------------\n",
      "Parámetros sistema óptico: sist_1\n",
      "n= [1.0, 1.5, 1.0]\n",
      "R= [30.0, -30.0]\n",
      "e= [10.0]\n",
      "sist_1\n"
     ]
    }
   ],
   "source": [
    "print(sist_1)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "9lhDd4-OGoLx"
   },
   "source": [
    "# Ejemplo 1: dos dioptrios acoplados (lente) - cálculo analítico (focal objeto e imagen para una lente)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "gTjVwXsWIUb2"
   },
   "source": [
    "+ Superficie 1 (dioptrio 1):\n",
    "$\\dfrac{1}{s'_1}=\\dfrac{n_1}{n_1's_1}+\\dfrac{n_1'-n_1}{n_1'r_1}$ (Eq. 1)\n",
    "\n",
    "+ Superficie 2 (dioptrio 2) a distancia $e$ del primer dioptrio:\n",
    "$\\dfrac{1}{s'_2}=\\dfrac{n_2}{n_2's_2}+\\dfrac{n_2'-n_2}{n_2'r_2}$ (Eq. 2)\n",
    "\n",
    "El acoplo entre las ecuaciones (1) y (2) es simplemente que $s_2=s_1'-e$\n",
    "\n",
    "En una lente con índice de refracción en aire $n$ resulta que:\n",
    "+ $n_1=n_2'=1$\n",
    "+ $n_1'=n_2=n$\n",
    "\n",
    "Entonces:\n",
    "+ Para cálculo de focal objeto respecto del vértice del dioptrio 1 se impone que: $s_2' \\rightarrow \\infty$ (imagen que forma el sistema óptico en infinito)\n",
    "\n",
    "+ Para cálculo de focal imagen respecto del vértice del dioptrio 2 se impone que: $s_1 \\rightarrow -\\infty$ (objeto del sistema óptico en infinito)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "2Ir9k6TQKHDr"
   },
   "source": [
    "## Cálculo de focal objeto respecto del vértice del dioptrio 1"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 218,
     "status": "ok",
     "timestamp": 1699350377756,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "KHnlGxLdFPM7",
    "outputId": "f75669e0-d088-4060-9943-a90b9b64e160"
   },
   "outputs": [
    {
     "data": {
      "text/plain": [
       "-28.235294117647058"
      ]
     },
     "execution_count": 12,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "def focal_objeto_primer_vertice_lente_aire(n,e,r1,r2):\n",
    "  s1p=e+n*r2/(n-1)\n",
    "  return r1*s1p/(n*r1+(1-n)*s1p)\n",
    "\n",
    "focal_objeto_primer_vertice_lente_aire(n=1.5,e=10.0,r1=30.0,r2=-30.0)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "CT6qB-PTHwAh"
   },
   "source": [
    "## Cálculo de focal imagen respecto del vértice del dioptrio 2"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 332,
     "status": "ok",
     "timestamp": 1699350388113,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "_7JlMLTjHwAq",
    "outputId": "2c8059d9-5e64-4eb2-811f-a00830c35c8f"
   },
   "outputs": [
    {
     "data": {
      "text/plain": [
       "28.235294117647058"
      ]
     },
     "execution_count": 13,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "def focal_imagen_segundo_vertice_lente_aire(n,e,r1,r2):\n",
    "  s1p=n*r1/(n-1)\n",
    "  s2=s1p-e\n",
    "  return r2*s2/(n*r2+(1-n)*s2)\n",
    "\n",
    "focal_imagen_segundo_vertice_lente_aire(n=1.5,e=10.0,r1=30.0,r2=-30.0)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "k5onk3yF3mYO"
   },
   "source": [
    "# Ejemplo 2: acoplo de varios dioptrios (e.j. dos lentes acopladas)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 11,
     "status": "ok",
     "timestamp": 1699264992324,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "_lKkeHtw3mL6",
    "outputId": "c5c297a0-3aa2-4183-f6d1-0bbce0427401"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "\n",
      " --------------------------------\n",
      "Parámetros sistema óptico: Sistema compuesto de 2.0 lentes\n",
      "n= [1.0, 1.5, 1.0, 1.5, 1.0]\n",
      "R= [30.0, -30.0, 30.0, -30.0]\n",
      "e= [10.0, 150.0, 10]\n",
      "Sistema compuesto de 2.0 lentes\n"
     ]
    }
   ],
   "source": [
    "#2 lentes acopladas\n",
    "n=[1.0,1.5,1.0,1.5,1.0] # Índices de refracción relativos: [n1,n2,n2,n3,n4,...]\n",
    "R=[30.0,-30.0,30.0,-30.0] # Radios de los dióptrios en mm: [R1,R2,R3...]\n",
    "e=[10.0,150.0,10]  # Distancia entre dióptrios en mm: [e12,e23,e34,...]\n",
    "\n",
    "sist_2=Sistema_optico_gauss('Sistema compuesto de '+str(len(R)/2)+ ' lentes',n,R,e)\n",
    "print(sist_2)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "tlFU5-3HD9c9"
   },
   "source": [
    "## Cálculo imagen para objeto a distancia finita"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 9,
     "status": "ok",
     "timestamp": 1699264992325,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "VdrOaFg02ftk",
    "outputId": "cf2b4f0d-da8e-4ce4-8f7e-b1212e59ac12"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "(49.625884732052576, 0.9828109201213345)\n",
      "\n",
      "Espacio IMAGEN (luz sentido -inf a +inf)\n",
      "vértice 1\n",
      "\t Poder refractor (F'1): 16.666666666666668 m-1\n",
      "\t Focal (f'1): 90.0 mm\n",
      "\t Potencia (P'1): 11.11111111111111 m-1\n",
      "\t objeto: -50.0 mm\n",
      "\t imagen: -449.9999999999999 mm\n",
      "\t aumento: 5.999999999999998\n",
      "vértice 2\n",
      "\t Poder refractor (F'2): 16.666666666666668 m-1\n",
      "\t Focal (f'2): 60.0 mm\n",
      "\t Potencia (P'2): 16.666666666666668 m-1\n",
      "\t objeto: -459.9999999999999 mm\n",
      "\t imagen: 74.5945945945946 mm\n",
      "\t aumento: -1.4594594594594594\n",
      "vértice 3\n",
      "\t Poder refractor (F'3): 16.666666666666668 m-1\n",
      "\t Focal (f'3): 90.0 mm\n",
      "\t Potencia (P'3): 11.11111111111111 m-1\n",
      "\t objeto: -75.4054054054054 mm\n",
      "\t imagen: 440.52631578947364 mm\n",
      "\t aumento: 5.6842105263157885\n",
      "vértice 4\n",
      "\t Poder refractor (F'4): 16.666666666666668 m-1\n",
      "\t Focal (f'4): 60.0 mm\n",
      "\t Potencia (P'4): 16.666666666666668 m-1\n",
      "\t objeto: 430.52631578947364 mm\n",
      "\t imagen: 49.625884732052576 mm\n",
      "\t aumento: 0.9828109201213345\n",
      "\n",
      "*distancias respecto del vértice correspondiente\n",
      "None\n"
     ]
    }
   ],
   "source": [
    "'''\n",
    "Ejemplo objeto-imagen\n",
    "'''\n",
    "a1=-50.0 # mm (OJO en OSLO se introducen distancias - quitar el signo)\n",
    "print(sist_2.calc_lente_compuesta(a1))\n",
    "#Muestra el proceso por dioptrios\n",
    "#Si no se llama primero a calc_lente_compuesta pinta el resultado para a1=-inf\n",
    "print(sist_2.info_por_dioptrios())"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "kLQiEL0qEABz"
   },
   "source": [
    "## Caracterización completa (con objeto en menos infinito)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "executionInfo": {
     "elapsed": 7,
     "status": "ok",
     "timestamp": 1699264992325,
     "user": {
      "displayName": "SERGIO GUTIERREZ RODRIGO",
      "userId": "07959720391705098820"
     },
     "user_tz": -60
    },
    "id": "kbswWXJqD5SZ",
    "outputId": "ba56889c-7606-4ed7-f058-c56f88da3c93"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "\n",
      "Espacio IMAGEN (luz sentido -inf a +inf)\n",
      "vértice 1\n",
      "\t Poder refractor (F'1): 16.666666666666668 m-1\n",
      "\t Focal (f'1): 90.0 mm\n",
      "\t Potencia (P'1): 11.11111111111111 m-1\n",
      "\t objeto: -50.0 mm\n",
      "\t imagen: -449.9999999999999 mm\n",
      "\t aumento: 5.999999999999998\n",
      "vértice 2\n",
      "\t Poder refractor (F'2): 16.666666666666668 m-1\n",
      "\t Focal (f'2): 60.0 mm\n",
      "\t Potencia (P'2): 16.666666666666668 m-1\n",
      "\t objeto: -459.9999999999999 mm\n",
      "\t imagen: 74.5945945945946 mm\n",
      "\t aumento: -1.4594594594594594\n",
      "vértice 3\n",
      "\t Poder refractor (F'3): 16.666666666666668 m-1\n",
      "\t Focal (f'3): 90.0 mm\n",
      "\t Potencia (P'3): 11.11111111111111 m-1\n",
      "\t objeto: -75.4054054054054 mm\n",
      "\t imagen: 440.52631578947364 mm\n",
      "\t aumento: 5.6842105263157885\n",
      "vértice 4\n",
      "\t Poder refractor (F'4): 16.666666666666668 m-1\n",
      "\t Focal (f'4): 60.0 mm\n",
      "\t Potencia (P'4): 16.666666666666668 m-1\n",
      "\t objeto: 430.52631578947364 mm\n",
      "\t imagen: 49.625884732052576 mm\n",
      "\t aumento: 0.9828109201213345\n",
      "\n",
      "*distancias respecto del vértice correspondiente\n",
      "None\n"
     ]
    }
   ],
   "source": [
    "#Si no se llama primero a calc_lente_compuesta pinta el resultado para a1=-inf\n",
    "print(sist_2.info_por_dioptrios())"
   ]
  }
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