{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# SageMath para estudantes de física\n", "***\n", "Rogério T. C." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Aula V.1\n", "Exemplo baseado [nesse paper](https://arxiv.org/abs/1703.09738)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Equação de Klein-Gordon no espaço-tempo de Schwarzschild" ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [], "source": [ "reset()\n", "%display latex" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Espaço-tempo" ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}m$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}m\n", "\\end{math}" ], "text/plain": [ "m" ] }, "execution_count": 2, "metadata": {}, "output_type": "execute_result" } ], "source": [ "var('m', domain='positive')" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [], "source": [ "M = Manifold(4, 'M', structure='Lorentzian')\n", "SD. = M.chart(r\"t r:(0,+oo) th:(0,pi):\\theta ph:(0,2*pi):\\phi:periodic\")" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}g = \\left( \\frac{2 \\, m}{r} - 1 \\right) \\mathrm{d} t\\otimes \\mathrm{d} t + \\left( -\\frac{1}{\\frac{2 \\, m}{r} - 1} \\right) \\mathrm{d} r\\otimes \\mathrm{d} r + r^{2} \\mathrm{d} {\\theta}\\otimes \\mathrm{d} {\\theta} + r^{2} \\sin\\left({\\theta}\\right)^{2} \\mathrm{d} {\\phi}\\otimes \\mathrm{d} {\\phi}$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}g = \\left( \\frac{2 \\, m}{r} - 1 \\right) \\mathrm{d} t\\otimes \\mathrm{d} t + \\left( -\\frac{1}{\\frac{2 \\, m}{r} - 1} \\right) \\mathrm{d} r\\otimes \\mathrm{d} r + r^{2} \\mathrm{d} {\\theta}\\otimes \\mathrm{d} {\\theta} + r^{2} \\sin\\left({\\theta}\\right)^{2} \\mathrm{d} {\\phi}\\otimes \\mathrm{d} {\\phi}\n", "\\end{math}" ], "text/plain": [ "g = (2*m/r - 1) dt*dt - 1/(2*m/r - 1) dr*dr + r^2 dth*dth + r^2*sin(th)^2 dph*dph" ] }, "execution_count": 4, "metadata": {}, "output_type": "execute_result" } ], "source": [ "g = M.metric()\n", "g[0, 0] = - (1 - 2*m/r)\n", "g[1, 1] = 1/(1 - 2*m/r)\n", "g[2, 2] = r^2\n", "g[3, 3] = r^2*sin(th)^2\n", "g.display()" ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "CPU times: user 5.25 s, sys: 160 ms, total: 5.41 s\n", "Wall time: 4.51 s\n" ] } ], "source": [ "%time nabla = g.connection()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Campo escalar" ] }, { "cell_type": "code", "execution_count": 6, "metadata": {}, "outputs": [], "source": [ "var ('omega ,k')\n", "R = M.scalar_field(function('R')(r))\n", "S = M.scalar_field(function('S')(th))" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [], "source": [ "Phi = exp(-I*omega*t)*exp(I*k*ph)*R*S" ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [], "source": [ "Phi.set_name(name='Phi', latex_name=r'\\Phi')" ] }, { "cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\begin{array}{llcl} \\Phi:& M & \\longrightarrow & \\mathbb{R} \\\\ & \\left(t, r, {\\theta}, {\\phi}\\right) & \\longmapsto & R\\left(r\\right) S\\left({\\theta}\\right) e^{\\left(i \\, k {\\phi} - i \\, \\omega t\\right)} \\end{array}$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\begin{array}{llcl} \\Phi:& M & \\longrightarrow & \\mathbb{R} \\\\ & \\left(t, r, {\\theta}, {\\phi}\\right) & \\longmapsto & R\\left(r\\right) S\\left({\\theta}\\right) e^{\\left(i \\, k {\\phi} - i \\, \\omega t\\right)} \\end{array}\n", "\\end{math}" ], "text/plain": [ "Phi: M --> R\n", " (t, r, th, ph) |--> R(r)*S(th)*e^(I*k*ph - I*omega*t)" ] }, "execution_count": 9, "metadata": {}, "output_type": "execute_result" } ], "source": [ "Phi.display()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### Equação $\\quad\\nabla^\\mu \\nabla_\\mu \\Phi = 0$" ] }, { "cell_type": "code", "execution_count": 10, "metadata": { "scrolled": true }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "CPU times: user 11 s, sys: 175 ms, total: 11.1 s\n", "Wall time: 7.71 s\n" ] } ], "source": [ "%time KG = nabla(nabla(Phi).up(g)).trace()" ] }, { "cell_type": "code", "execution_count": 11, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\begin{array}{llcl} & M & \\longrightarrow & \\mathbb{R} \\\\ & \\left(t, r, {\\theta}, {\\phi}\\right) & \\longmapsto & \\frac{{\\left({\\left(2 \\, m e^{\\left(i \\, k {\\phi}\\right)} - r e^{\\left(i \\, k {\\phi}\\right)}\\right)} R\\left(r\\right) \\cos\\left({\\theta}\\right) \\sin\\left({\\theta}\\right) \\frac{\\partial\\,S}{\\partial {\\theta}} + {\\left(2 \\, m e^{\\left(i \\, k {\\phi}\\right)} - r e^{\\left(i \\, k {\\phi}\\right)}\\right)} R\\left(r\\right) \\sin\\left({\\theta}\\right)^{2} \\frac{\\partial^2\\,S}{\\partial {\\theta} ^ 2} - {\\left(\\omega^{2} r^{3} R\\left(r\\right) e^{\\left(i \\, k {\\phi}\\right)} + 2 \\, {\\left(2 \\, m^{2} e^{\\left(i \\, k {\\phi}\\right)} - 3 \\, m r e^{\\left(i \\, k {\\phi}\\right)} + r^{2} e^{\\left(i \\, k {\\phi}\\right)}\\right)} \\frac{\\partial\\,R}{\\partial r} + {\\left(4 \\, m^{2} r e^{\\left(i \\, k {\\phi}\\right)} - 4 \\, m r^{2} e^{\\left(i \\, k {\\phi}\\right)} + r^{3} e^{\\left(i \\, k {\\phi}\\right)}\\right)} \\frac{\\partial^2\\,R}{\\partial r ^ 2}\\right)} S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)^{2} - {\\left(2 \\, k^{2} m e^{\\left(i \\, k {\\phi}\\right)} - k^{2} r e^{\\left(i \\, k {\\phi}\\right)}\\right)} R\\left(r\\right) S\\left({\\theta}\\right)\\right)} e^{\\left(-i \\, \\omega t\\right)}}{{\\left(2 \\, m r^{2} - r^{3}\\right)} \\sin\\left({\\theta}\\right)^{2}} \\end{array}$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\begin{array}{llcl} & M & \\longrightarrow & \\mathbb{R} \\\\ & \\left(t, r, {\\theta}, {\\phi}\\right) & \\longmapsto & \\frac{{\\left({\\left(2 \\, m e^{\\left(i \\, k {\\phi}\\right)} - r e^{\\left(i \\, k {\\phi}\\right)}\\right)} R\\left(r\\right) \\cos\\left({\\theta}\\right) \\sin\\left({\\theta}\\right) \\frac{\\partial\\,S}{\\partial {\\theta}} + {\\left(2 \\, m e^{\\left(i \\, k {\\phi}\\right)} - r e^{\\left(i \\, k {\\phi}\\right)}\\right)} R\\left(r\\right) \\sin\\left({\\theta}\\right)^{2} \\frac{\\partial^2\\,S}{\\partial {\\theta} ^ 2} - {\\left(\\omega^{2} r^{3} R\\left(r\\right) e^{\\left(i \\, k {\\phi}\\right)} + 2 \\, {\\left(2 \\, m^{2} e^{\\left(i \\, k {\\phi}\\right)} - 3 \\, m r e^{\\left(i \\, k {\\phi}\\right)} + r^{2} e^{\\left(i \\, k {\\phi}\\right)}\\right)} \\frac{\\partial\\,R}{\\partial r} + {\\left(4 \\, m^{2} r e^{\\left(i \\, k {\\phi}\\right)} - 4 \\, m r^{2} e^{\\left(i \\, k {\\phi}\\right)} + r^{3} e^{\\left(i \\, k {\\phi}\\right)}\\right)} \\frac{\\partial^2\\,R}{\\partial r ^ 2}\\right)} S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)^{2} - {\\left(2 \\, k^{2} m e^{\\left(i \\, k {\\phi}\\right)} - k^{2} r e^{\\left(i \\, k {\\phi}\\right)}\\right)} R\\left(r\\right) S\\left({\\theta}\\right)\\right)} e^{\\left(-i \\, \\omega t\\right)}}{{\\left(2 \\, m r^{2} - r^{3}\\right)} \\sin\\left({\\theta}\\right)^{2}} \\end{array}\n", "\\end{math}" ], "text/plain": [ "M --> R\n", "(t, r, th, ph) |--> ((2*m*e^(I*k*ph) - r*e^(I*k*ph))*R(r)*cos(th)*sin(th)*d(S)/dth + (2*m*e^(I*k*ph) - r*e^(I*k*ph))*R(r)*sin(th)^2*d^2(S)/dth^2 - (omega^2*r^3*R(r)*e^(I*k*ph) + 2*(2*m^2*e^(I*k*ph) - 3*m*r*e^(I*k*ph) + r^2*e^(I*k*ph))*d(R)/dr + (4*m^2*r*e^(I*k*ph) - 4*m*r^2*e^(I*k*ph) + r^3*e^(I*k*ph))*d^2(R)/dr^2)*S(th)*sin(th)^2 - (2*k^2*m*e^(I*k*ph) - k^2*r*e^(I*k*ph))*R(r)*S(th))*e^(-I*omega*t)/((2*m*r^2 - r^3)*sin(th)^2)" ] }, "execution_count": 11, "metadata": {}, "output_type": "execute_result" } ], "source": [ "KG.display()" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [], "source": [ "KG = (KG/Phi).expr()" ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\frac{\\omega^{2} r^{3}}{2 \\, m r^{2} - r^{3}} - \\frac{4 \\, m^{2} r \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} + \\frac{4 \\, m r^{2} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} - \\frac{r^{3} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} - \\frac{4 \\, m^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} + \\frac{6 \\, m r \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} - \\frac{2 \\, r^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} - \\frac{2 \\, k^{2} m}{{\\left(2 \\, m r^{2} - r^{3}\\right)} \\sin\\left({\\theta}\\right)^{2}} + \\frac{k^{2} r}{{\\left(2 \\, m r^{2} - r^{3}\\right)} \\sin\\left({\\theta}\\right)^{2}} + \\frac{2 \\, m \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)} - \\frac{r \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)} + \\frac{2 \\, m \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} S\\left({\\theta}\\right)} - \\frac{r \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} S\\left({\\theta}\\right)}$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\frac{\\omega^{2} r^{3}}{2 \\, m r^{2} - r^{3}} - \\frac{4 \\, m^{2} r \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} + \\frac{4 \\, m r^{2} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} - \\frac{r^{3} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} - \\frac{4 \\, m^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} + \\frac{6 \\, m r \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} - \\frac{2 \\, r^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} R\\left(r\\right)} - \\frac{2 \\, k^{2} m}{{\\left(2 \\, m r^{2} - r^{3}\\right)} \\sin\\left({\\theta}\\right)^{2}} + \\frac{k^{2} r}{{\\left(2 \\, m r^{2} - r^{3}\\right)} \\sin\\left({\\theta}\\right)^{2}} + \\frac{2 \\, m \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)} - \\frac{r \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)} + \\frac{2 \\, m \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} S\\left({\\theta}\\right)} - \\frac{r \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right)}{{\\left(2 \\, m r^{2} - r^{3}\\right)} S\\left({\\theta}\\right)}\n", "\\end{math}" ], "text/plain": [ "-omega^2*r^3/(2*m*r^2 - r^3) - 4*m^2*r*diff(R(r), r, r)/((2*m*r^2 - r^3)*R(r)) + 4*m*r^2*diff(R(r), r, r)/((2*m*r^2 - r^3)*R(r)) - r^3*diff(R(r), r, r)/((2*m*r^2 - r^3)*R(r)) - 4*m^2*diff(R(r), r)/((2*m*r^2 - r^3)*R(r)) + 6*m*r*diff(R(r), r)/((2*m*r^2 - r^3)*R(r)) - 2*r^2*diff(R(r), r)/((2*m*r^2 - r^3)*R(r)) - 2*k^2*m/((2*m*r^2 - r^3)*sin(th)^2) + k^2*r/((2*m*r^2 - r^3)*sin(th)^2) + 2*m*cos(th)*diff(S(th), th)/((2*m*r^2 - r^3)*S(th)*sin(th)) - r*cos(th)*diff(S(th), th)/((2*m*r^2 - r^3)*S(th)*sin(th)) + 2*m*diff(S(th), th, th)/((2*m*r^2 - r^3)*S(th)) - r*diff(S(th), th, th)/((2*m*r^2 - r^3)*S(th))" ] }, "execution_count": 13, "metadata": {}, "output_type": "execute_result" } ], "source": [ "KG.expand()" ] }, { "cell_type": "code", "execution_count": 14, "metadata": {}, "outputs": [], "source": [ "KG = KG*(2*m*r^2-r^3)/(2*m-r)" ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\frac{\\omega^{2} r^{3}}{2 \\, m - r} - \\frac{4 \\, m^{2} r \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) - 4 \\, m r^{2} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + r^{3} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + 4 \\, m^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right) - 6 \\, m r \\frac{\\partial}{\\partial r}R\\left(r\\right) + 2 \\, r^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m - r\\right)} R\\left(r\\right)} + \\frac{2 \\, m \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right) - r \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right)}{{\\left(2 \\, m - r\\right)} S\\left({\\theta}\\right)} - \\frac{2 \\, k^{2} m - k^{2} r}{{\\left(2 \\, m - r\\right)} \\sin\\left({\\theta}\\right)^{2}} + \\frac{2 \\, m \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right) - r \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right)}{{\\left(2 \\, m - r\\right)} S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)}$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\frac{\\omega^{2} r^{3}}{2 \\, m - r} - \\frac{4 \\, m^{2} r \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) - 4 \\, m r^{2} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + r^{3} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + 4 \\, m^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right) - 6 \\, m r \\frac{\\partial}{\\partial r}R\\left(r\\right) + 2 \\, r^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m - r\\right)} R\\left(r\\right)} + \\frac{2 \\, m \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right) - r \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right)}{{\\left(2 \\, m - r\\right)} S\\left({\\theta}\\right)} - \\frac{2 \\, k^{2} m - k^{2} r}{{\\left(2 \\, m - r\\right)} \\sin\\left({\\theta}\\right)^{2}} + \\frac{2 \\, m \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right) - r \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right)}{{\\left(2 \\, m - r\\right)} S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)}\n", "\\end{math}" ], "text/plain": [ "-omega^2*r^3/(2*m - r) - (4*m^2*r*diff(R(r), r, r) - 4*m*r^2*diff(R(r), r, r) + r^3*diff(R(r), r, r) + 4*m^2*diff(R(r), r) - 6*m*r*diff(R(r), r) + 2*r^2*diff(R(r), r))/((2*m - r)*R(r)) + (2*m*diff(S(th), th, th) - r*diff(S(th), th, th))/((2*m - r)*S(th)) - (2*k^2*m - k^2*r)/((2*m - r)*sin(th)^2) + (2*m*cos(th)*diff(S(th), th) - r*cos(th)*diff(S(th), th))/((2*m - r)*S(th)*sin(th))" ] }, "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ "KG.expand().combine()" ] }, { "cell_type": "code", "execution_count": 16, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left[-\\frac{\\omega^{2} r^{3}}{2 \\, m - r}, -\\frac{4 \\, m^{2} r \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) - 4 \\, m r^{2} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + r^{3} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + 4 \\, m^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right) - 6 \\, m r \\frac{\\partial}{\\partial r}R\\left(r\\right) + 2 \\, r^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m - r\\right)} R\\left(r\\right)}, \\frac{2 \\, m \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right) - r \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right)}{{\\left(2 \\, m - r\\right)} S\\left({\\theta}\\right)}, -\\frac{2 \\, k^{2} m - k^{2} r}{{\\left(2 \\, m - r\\right)} \\sin\\left({\\theta}\\right)^{2}}, \\frac{2 \\, m \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right) - r \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right)}{{\\left(2 \\, m - r\\right)} S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)}\\right]$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left[-\\frac{\\omega^{2} r^{3}}{2 \\, m - r}, -\\frac{4 \\, m^{2} r \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) - 4 \\, m r^{2} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + r^{3} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + 4 \\, m^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right) - 6 \\, m r \\frac{\\partial}{\\partial r}R\\left(r\\right) + 2 \\, r^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m - r\\right)} R\\left(r\\right)}, \\frac{2 \\, m \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right) - r \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right)}{{\\left(2 \\, m - r\\right)} S\\left({\\theta}\\right)}, -\\frac{2 \\, k^{2} m - k^{2} r}{{\\left(2 \\, m - r\\right)} \\sin\\left({\\theta}\\right)^{2}}, \\frac{2 \\, m \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right) - r \\cos\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right)}{{\\left(2 \\, m - r\\right)} S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)}\\right]\n", "\\end{math}" ], "text/plain": [ "[-omega^2*r^3/(2*m - r),\n", " -(4*m^2*r*diff(R(r), r, r) - 4*m*r^2*diff(R(r), r, r) + r^3*diff(R(r), r, r) + 4*m^2*diff(R(r), r) - 6*m*r*diff(R(r), r) + 2*r^2*diff(R(r), r))/((2*m - r)*R(r)),\n", " (2*m*diff(S(th), th, th) - r*diff(S(th), th, th))/((2*m - r)*S(th)),\n", " -(2*k^2*m - k^2*r)/((2*m - r)*sin(th)^2),\n", " (2*m*cos(th)*diff(S(th), th) - r*cos(th)*diff(S(th), th))/((2*m - r)*S(th)*sin(th))]" ] }, "execution_count": 16, "metadata": {}, "output_type": "execute_result" } ], "source": [ "termos = KG.expand().combine().operands();termos" ] }, { "cell_type": "code", "execution_count": 17, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\frac{4 \\, m^{2} r \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) - 4 \\, m r^{2} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + r^{3} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + 4 \\, m^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right) - 6 \\, m r \\frac{\\partial}{\\partial r}R\\left(r\\right) + 2 \\, r^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m - r\\right)} R\\left(r\\right)}$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\frac{4 \\, m^{2} r \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) - 4 \\, m r^{2} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + r^{3} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) + 4 \\, m^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right) - 6 \\, m r \\frac{\\partial}{\\partial r}R\\left(r\\right) + 2 \\, r^{2} \\frac{\\partial}{\\partial r}R\\left(r\\right)}{{\\left(2 \\, m - r\\right)} R\\left(r\\right)}\n", "\\end{math}" ], "text/plain": [ "-(4*m^2*r*diff(R(r), r, r) - 4*m*r^2*diff(R(r), r, r) + r^3*diff(R(r), r, r) + 4*m^2*diff(R(r), r) - 6*m*r*diff(R(r), r) + 2*r^2*diff(R(r), r))/((2*m - r)*R(r))" ] }, "execution_count": 17, "metadata": {}, "output_type": "execute_result" } ], "source": [ "termos[1]" ] }, { "cell_type": "code", "execution_count": 18, "metadata": {}, "outputs": [], "source": [ "gam = var('gamma')\n", "KG_radial = sum(termos[:2]).canonicalize_radical() == gam\n", "KG_angular = sum(termos[2:]).canonicalize_radical() == gam" ] }, { "cell_type": "code", "execution_count": 19, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\frac{\\omega^{2} r^{3} R\\left(r\\right) + 2 \\, {\\left(2 \\, m^{2} - 3 \\, m r + r^{2}\\right)} \\frac{\\partial}{\\partial r}R\\left(r\\right) + {\\left(4 \\, m^{2} r - 4 \\, m r^{2} + r^{3}\\right)} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right)}{{\\left(2 \\, m - r\\right)} R\\left(r\\right)} = \\gamma$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\frac{\\omega^{2} r^{3} R\\left(r\\right) + 2 \\, {\\left(2 \\, m^{2} - 3 \\, m r + r^{2}\\right)} \\frac{\\partial}{\\partial r}R\\left(r\\right) + {\\left(4 \\, m^{2} r - 4 \\, m r^{2} + r^{3}\\right)} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right)}{{\\left(2 \\, m - r\\right)} R\\left(r\\right)} = \\gamma\n", "\\end{math}" ], "text/plain": [ "-(omega^2*r^3*R(r) + 2*(2*m^2 - 3*m*r + r^2)*diff(R(r), r) + (4*m^2*r - 4*m*r^2 + r^3)*diff(R(r), r, r))/((2*m - r)*R(r)) == gamma" ] }, "execution_count": 19, "metadata": {}, "output_type": "execute_result" } ], "source": [ "KG_radial" ] }, { "cell_type": "code", "execution_count": 20, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\omega^{2} r^{3} R\\left(r\\right) - \\gamma {\\left(2 \\, m - r\\right)} R\\left(r\\right) - 2 \\, {\\left(2 \\, m^{2} - 3 \\, m r + r^{2}\\right)} \\frac{\\partial}{\\partial r}R\\left(r\\right) - {\\left(4 \\, m^{2} r - 4 \\, m r^{2} + r^{3}\\right)} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) = 0$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\omega^{2} r^{3} R\\left(r\\right) - \\gamma {\\left(2 \\, m - r\\right)} R\\left(r\\right) - 2 \\, {\\left(2 \\, m^{2} - 3 \\, m r + r^{2}\\right)} \\frac{\\partial}{\\partial r}R\\left(r\\right) - {\\left(4 \\, m^{2} r - 4 \\, m r^{2} + r^{3}\\right)} \\frac{\\partial^{2}}{(\\partial r)^{2}}R\\left(r\\right) = 0\n", "\\end{math}" ], "text/plain": [ "-omega^2*r^3*R(r) - gamma*(2*m - r)*R(r) - 2*(2*m^2 - 3*m*r + r^2)*diff(R(r), r) - (4*m^2*r - 4*m*r^2 + r^3)*diff(R(r), r, r) == 0" ] }, "execution_count": 20, "metadata": {}, "output_type": "execute_result" } ], "source": [ "KG_radial = KG_radial*(2*m-r)*R.expr()-gam*(2*m-r)*R.expr();KG_radial" ] }, { "cell_type": "code", "execution_count": 21, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\frac{k^{2} S\\left({\\theta}\\right) - \\cos\\left({\\theta}\\right) \\sin\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right) - \\sin\\left({\\theta}\\right)^{2} \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right)}{S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)^{2}} = \\gamma$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}-\\frac{k^{2} S\\left({\\theta}\\right) - \\cos\\left({\\theta}\\right) \\sin\\left({\\theta}\\right) \\frac{\\partial}{\\partial {\\theta}}S\\left({\\theta}\\right) - \\sin\\left({\\theta}\\right)^{2} \\frac{\\partial^{2}}{(\\partial {\\theta})^{2}}S\\left({\\theta}\\right)}{S\\left({\\theta}\\right) \\sin\\left({\\theta}\\right)^{2}} = \\gamma\n", "\\end{math}" ], "text/plain": [ "-(k^2*S(th) - cos(th)*sin(th)*diff(S(th), th) - sin(th)^2*diff(S(th), th, th))/(S(th)*sin(th)^2) == gamma" ] }, "execution_count": 21, "metadata": {}, "output_type": "execute_result" } ], "source": [ "KG_angular" ] }, { "cell_type": "code", "execution_count": 22, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}0$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}0\n", "\\end{math}" ], "text/plain": [ "0" ] }, "execution_count": 22, "metadata": {}, "output_type": "execute_result" } ], "source": [ "desolve(KG_radial, R.expr(), ivar=r, algorithm='fricas')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### Solução numérica" ] }, { "cell_type": "code", "execution_count": 23, "metadata": {}, "outputs": [], "source": [ "DR = function('DR')(r)" ] }, { "cell_type": "code", "execution_count": 24, "metadata": {}, "outputs": [], "source": [ "KG_rad = [diff(R.expr(),r)-DR==0,KG_radial.subs({diff(R.expr(),r):DR(r), diff(R.expr(),r,2):diff(DR(r),r)})]" ] }, { "cell_type": "code", "execution_count": 25, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left[-{\\rm DR}\\left(r\\right) + \\frac{\\partial}{\\partial r}R\\left(r\\right) = 0, -\\omega^{2} r^{3} R\\left(r\\right) - \\gamma {\\left(2 \\, m - r\\right)} R\\left(r\\right) - 2 \\, {\\left(2 \\, m^{2} - 3 \\, m r + r^{2}\\right)} {\\rm DR}\\left(r\\right) - {\\left(4 \\, m^{2} r - 4 \\, m r^{2} + r^{3}\\right)} \\frac{\\partial}{\\partial r}{\\rm DR}\\left(r\\right) = 0\\right]$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left[-{\\rm DR}\\left(r\\right) + \\frac{\\partial}{\\partial r}R\\left(r\\right) = 0, -\\omega^{2} r^{3} R\\left(r\\right) - \\gamma {\\left(2 \\, m - r\\right)} R\\left(r\\right) - 2 \\, {\\left(2 \\, m^{2} - 3 \\, m r + r^{2}\\right)} {\\rm DR}\\left(r\\right) - {\\left(4 \\, m^{2} r - 4 \\, m r^{2} + r^{3}\\right)} \\frac{\\partial}{\\partial r}{\\rm DR}\\left(r\\right) = 0\\right]\n", "\\end{math}" ], "text/plain": [ "[-DR(r) + diff(R(r), r) == 0,\n", " -omega^2*r^3*R(r) - gamma*(2*m - r)*R(r) - 2*(2*m^2 - 3*m*r + r^2)*DR(r) - (4*m^2*r - 4*m*r^2 + r^3)*diff(DR(r), r) == 0]" ] }, "execution_count": 25, "metadata": {}, "output_type": "execute_result" } ], "source": [ "KG_rad" ] }, { "cell_type": "code", "execution_count": 26, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}-0.0400000000000000 \\, r^{3} R\\left(r\\right) - 2 \\, {\\left(r^{2} - 0.300000000000000 \\, r + 0.0200000000000000\\right)} {\\rm DR}\\left(r\\right) + 2.00000000000000 \\, {\\left(r - 0.200000000000000\\right)} R\\left(r\\right) - {\\left(r^{3} - 0.400000000000000 \\, r^{2} + 0.0400000000000000 \\, r\\right)} \\frac{\\partial}{\\partial r}{\\rm DR}\\left(r\\right) = 0$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}-0.0400000000000000 \\, r^{3} R\\left(r\\right) - 2 \\, {\\left(r^{2} - 0.300000000000000 \\, r + 0.0200000000000000\\right)} {\\rm DR}\\left(r\\right) + 2.00000000000000 \\, {\\left(r - 0.200000000000000\\right)} R\\left(r\\right) - {\\left(r^{3} - 0.400000000000000 \\, r^{2} + 0.0400000000000000 \\, r\\right)} \\frac{\\partial}{\\partial r}{\\rm DR}\\left(r\\right) = 0\n", "\\end{math}" ], "text/plain": [ "-0.0400000000000000*r^3*R(r) - 2*(r^2 - 0.300000000000000*r + 0.0200000000000000)*DR(r) + 2.00000000000000*(r - 0.200000000000000)*R(r) - (r^3 - 0.400000000000000*r^2 + 0.0400000000000000*r)*diff(DR(r), r) == 0" ] }, "execution_count": 26, "metadata": {}, "output_type": "execute_result" } ], "source": [ "KG_rad[1] = KG_rad[1].subs(m=0.1, omega=.2, gamma=2.0);KG_rad[1]" ] }, { "cell_type": "code", "execution_count": 27, "metadata": {}, "outputs": [], "source": [ "KG_rad[0] = solve(KG_rad[0],diff(R.expr(),r))[0].right()\n", "KG_rad[1] = solve(KG_rad[1],diff(DR(r),r))[0].right()" ] }, { "cell_type": "code", "execution_count": 28, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left[{\\rm DR}\\left(r\\right), -\\frac{{\\left(50 \\, r^{2} - 15 \\, r + 1\\right)} {\\rm DR}\\left(r\\right) + {\\left(r^{3} - 50 \\, r + 10\\right)} R\\left(r\\right)}{25 \\, r^{3} - 10 \\, r^{2} + r}\\right]$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left[{\\rm DR}\\left(r\\right), -\\frac{{\\left(50 \\, r^{2} - 15 \\, r + 1\\right)} {\\rm DR}\\left(r\\right) + {\\left(r^{3} - 50 \\, r + 10\\right)} R\\left(r\\right)}{25 \\, r^{3} - 10 \\, r^{2} + r}\\right]\n", "\\end{math}" ], "text/plain": [ "[DR(r),\n", " -((50*r^2 - 15*r + 1)*DR(r) + (r^3 - 50*r + 10)*R(r))/(25*r^3 - 10*r^2 + r)]" ] }, "execution_count": 28, "metadata": {}, "output_type": "execute_result" } ], "source": [ "KG_rad" ] }, { "cell_type": "code", "execution_count": 29, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left(x, y\\right)$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left(x, y\\right)\n", "\\end{math}" ], "text/plain": [ "(x, y)" ] }, "execution_count": 29, "metadata": {}, "output_type": "execute_result" } ], "source": [ "var('x,y')" ] }, { "cell_type": "code", "execution_count": 30, "metadata": {}, "outputs": [], "source": [ "KG_rad[0] = KG_rad[0].subs({DR(r):y})\n", "KG_rad[1] = KG_rad[1].subs({DR(r):y, R.expr():x})" ] }, { "cell_type": "code", "execution_count": 31, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left[y, -\\frac{{\\left(r^{3} - 50 \\, r + 10\\right)} x + {\\left(50 \\, r^{2} - 15 \\, r + 1\\right)} y}{25 \\, r^{3} - 10 \\, r^{2} + r}\\right]$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}\\left[y, -\\frac{{\\left(r^{3} - 50 \\, r + 10\\right)} x + {\\left(50 \\, r^{2} - 15 \\, r + 1\\right)} y}{25 \\, r^{3} - 10 \\, r^{2} + r}\\right]\n", "\\end{math}" ], "text/plain": [ "[y, -((r^3 - 50*r + 10)*x + (50*r^2 - 15*r + 1)*y)/(25*r^3 - 10*r^2 + r)]" ] }, "execution_count": 31, "metadata": {}, "output_type": "execute_result" } ], "source": [ "KG_rad" ] }, { "cell_type": "code", "execution_count": 32, "metadata": { "scrolled": true }, "outputs": [], "source": [ "radsol = desolve_system_rk4(KG_rad, [x,y], ics =[0.3 ,1 ,0.5], ivar=r, end_points=100, step=0.01)" ] }, { "cell_type": "code", "execution_count": 33, "metadata": {}, "outputs": [ { "data": { "text/html": [ " $\\newcommand{\\Bold}[1]{\\mathbf{#1}}9971$ " ], "text/latex": [ "\\begin{math}\n", "\\newcommand{\\Bold}[1]{\\mathbf{#1}}9971\n", "\\end{math}" ], "text/plain": [ "9971" ] }, "execution_count": 33, "metadata": {}, "output_type": "execute_result" } ], "source": [ "len(radsol)" ] }, { "cell_type": "code", "execution_count": 34, "metadata": {}, "outputs": [], "source": [ "points =[[ i , j ] for i ,j,k in radsol ]" ] }, { "cell_type": "code", "execution_count": 35, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", "text/plain": [ "Graphics object consisting of 1 graphics primitive" ] }, "execution_count": 35, "metadata": {}, "output_type": "execute_result" } ], "source": [ "list_plot(points, axes_labels =['$r$' , '$R$'], color='darkred', legend_label = 'Solução numérica',\n", " gridlines=True, frame=True, axes=False)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### Variando $\\omega$ entre 0,1 e 2,5" ] }, { "cell_type": "code", "execution_count": 36, "metadata": {}, "outputs": [], "source": [ "pl = []\n", "for om in srange(0.1,2.6,.3):\n", " KG_rad = [diff(R.expr(),r)-DR==0,KG_radial.subs({diff(R.expr(),r):DR(r), diff(R.expr(),r,2):diff(DR(r),r)})]\n", " KG_rad[0] = solve(KG_rad[0],diff(R.expr(),r))[0].right().subs({DR(r):y})\n", " KG_rad[1] = solve(KG_rad[1].subs(m=0.1, omega=om, gamma=2.0),diff(DR(r),r))[0].right().subs({DR(r):y, R.expr():x})\n", " radsol = desolve_system_rk4 (KG_rad, [x,y], ics =[0.3 ,1 ,0.5], ivar=r, end_points=100, step=0.01)\n", " pl.append(list_plot([[i,j] for i,j,k in radsol], axes_labels =['$r$' , '$R$'], color='darkred', \n", " legend_label = r'$\\omega='+str(om.n(digits=3))+'$', gridlines=True, frame=True, axes=False))" ] }, { "cell_type": "code", "execution_count": 37, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", "text/plain": [ "Graphics Array of size 3 x 3" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "ga = graphics_array(pl, nrows=3)\n", "ga.show(figsize=[15,12])" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "SageMath 9.3", "language": "sage", "name": "sagemath" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.9.2" } }, "nbformat": 4, "nbformat_minor": 4 }