Heat equation used for a Diffusion problem based on Fick's Second Law
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3 years ago
  1. {
  2. "cells": [
  3. {
  4. "cell_type": "code",
  5. "execution_count": 10,
  6. "metadata": {},
  7. "outputs": [],
  8. "source": [
  9. "from fenics import *\n",
  10. "from dolfin import *\n",
  11. "import mshr\n",
  12. "import matplotlib.pyplot as plt\n",
  13. "import numpy as np"
  14. ]
  15. },
  16. {
  17. "cell_type": "code",
  18. "execution_count": 11,
  19. "metadata": {},
  20. "outputs": [],
  21. "source": [
  22. "T = 60*60*5 #final step\n",
  23. "num_steps = 50\n",
  24. "dt = T/num_steps #step size"
  25. ]
  26. },
  27. {
  28. "cell_type": "code",
  29. "execution_count": 12,
  30. "metadata": {},
  31. "outputs": [
  32. {
  33. "data": {
  34. "image/png": "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
  35. "text/plain": [
  36. "<Figure size 432x288 with 1 Axes>"
  37. ]
  38. },
  39. "metadata": {
  40. "needs_background": "light"
  41. },
  42. "output_type": "display_data"
  43. }
  44. ],
  45. "source": [
  46. "#2 Create mesh and define function space\n",
  47. "domain = mshr.Circle(Point(0.,0.),1.0,60)\n",
  48. "mesh = mshr.generate_mesh(domain, 25)\n",
  49. "V = FunctionSpace(mesh, 'Lagrange', 1) #Lagrange are triangular elements\n",
  50. "plot(mesh)\n",
  51. "plt.show()"
  52. ]
  53. },
  54. {
  55. "cell_type": "code",
  56. "execution_count": 13,
  57. "metadata": {},
  58. "outputs": [],
  59. "source": [
  60. "#3 Defining boundary conditions (Dirichlet)\n",
  61. "D = 1.4E-7 #cm^2/s\n",
  62. "u_D = Constant(0.1)\n",
  63. "\n",
  64. "def Dirichlet_boundary(x, on_boundary):\n",
  65. " return on_boundary \n",
  66. "\n",
  67. "bc = DirichletBC(V, Constant(1), Dirichlet_boundary)"
  68. ]
  69. },
  70. {
  71. "cell_type": "code",
  72. "execution_count": 14,
  73. "metadata": {},
  74. "outputs": [],
  75. "source": [
  76. "#Defining initial values and variational problem\n",
  77. "u_n = interpolate(u_D,V)\n",
  78. "\n",
  79. "u = TrialFunction(V)\n",
  80. "v = TestFunction(V)\n",
  81. "f = Constant(0)\n",
  82. "\n",
  83. "F = u*v*dx+D*dt*dot(grad(u), grad(v))*dx-(u_n+dt*f)*v*dx\n",
  84. "a, L = lhs(F), rhs(F)"
  85. ]
  86. },
  87. {
  88. "cell_type": "code",
  89. "execution_count": 15,
  90. "metadata": {},
  91. "outputs": [
  92. {
  93. "data": {
  94. "image/png": "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
  95. "text/plain": [
  96. "<Figure size 432x288 with 1 Axes>"
  97. ]
  98. },
  99. "metadata": {
  100. "needs_background": "light"
  101. },
  102. "output_type": "display_data"
  103. },
  104. {
  105. "data": {
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  107. "text/plain": [
  108. "<Figure size 432x288 with 1 Axes>"
  109. ]
  110. },
  111. "metadata": {
  112. "needs_background": "light"
  113. },
  114. "output_type": "display_data"
  115. },
  116. {
  117. "data": {
  118. "image/png": "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
  119. "text/plain": [
  120. "<Figure size 432x288 with 1 Axes>"
  121. ]
  122. },
  123. "metadata": {
  124. "needs_background": "light"
  125. },
  126. "output_type": "display_data"
  127. },
  128. {
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  131. "text/plain": [
  132. "<Figure size 432x288 with 1 Axes>"
  133. ]
  134. },
  135. "metadata": {
  136. "needs_background": "light"
  137. },
  138. "output_type": "display_data"
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  143. "text/plain": [
  144. "<Figure size 432x288 with 1 Axes>"
  145. ]
  146. },
  147. "metadata": {
  148. "needs_background": "light"
  149. },
  150. "output_type": "display_data"
  151. },
  152. {
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  155. "text/plain": [
  156. "<Figure size 432x288 with 1 Axes>"
  157. ]
  158. },
  159. "metadata": {
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  167. "text/plain": [
  168. "<Figure size 432x288 with 1 Axes>"
  169. ]
  170. },
  171. "metadata": {
  172. "needs_background": "light"
  173. },
  174. "output_type": "display_data"
  175. },
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  179. "text/plain": [
  180. "<Figure size 432x288 with 1 Axes>"
  181. ]
  182. },
  183. "metadata": {
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  185. },
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  191. "text/plain": [
  192. "<Figure size 432x288 with 1 Axes>"
  193. ]
  194. },
  195. "metadata": {
  196. "needs_background": "light"
  197. },
  198. "output_type": "display_data"
  199. },
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  203. "text/plain": [
  204. "<Figure size 432x288 with 1 Axes>"
  205. ]
  206. },
  207. "metadata": {
  208. "needs_background": "light"
  209. },
  210. "output_type": "display_data"
  211. },
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  215. "text/plain": [
  216. "<Figure size 432x288 with 1 Axes>"
  217. ]
  218. },
  219. "metadata": {
  220. "needs_background": "light"
  221. },
  222. "output_type": "display_data"
  223. },
  224. {
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  227. "text/plain": [
  228. "<Figure size 432x288 with 1 Axes>"
  229. ]
  230. },
  231. "metadata": {
  232. "needs_background": "light"
  233. },
  234. "output_type": "display_data"
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  239. "text/plain": [
  240. "<Figure size 432x288 with 1 Axes>"
  241. ]
  242. },
  243. "metadata": {
  244. "needs_background": "light"
  245. },
  246. "output_type": "display_data"
  247. },
  248. {
  249. "data": {
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  251. "text/plain": [
  252. "<Figure size 432x288 with 1 Axes>"
  253. ]
  254. },
  255. "metadata": {
  256. "needs_background": "light"
  257. },
  258. "output_type": "display_data"
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  263. "text/plain": [
  264. "<Figure size 432x288 with 1 Axes>"
  265. ]
  266. },
  267. "metadata": {
  268. "needs_background": "light"
  269. },
  270. "output_type": "display_data"
  271. },
  272. {
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  275. "text/plain": [
  276. "<Figure size 432x288 with 1 Axes>"
  277. ]
  278. },
  279. "metadata": {
  280. "needs_background": "light"
  281. },
  282. "output_type": "display_data"
  283. },
  284. {
  285. "data": {
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  287. "text/plain": [
  288. "<Figure size 432x288 with 1 Axes>"
  289. ]
  290. },
  291. "metadata": {
  292. "needs_background": "light"
  293. },
  294. "output_type": "display_data"
  295. },
  296. {
  297. "data": {
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  299. "text/plain": [
  300. "<Figure size 432x288 with 1 Axes>"
  301. ]
  302. },
  303. "metadata": {
  304. "needs_background": "light"
  305. },
  306. "output_type": "display_data"
  307. },
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  311. "text/plain": [
  312. "<Figure size 432x288 with 1 Axes>"
  313. ]
  314. },
  315. "metadata": {
  316. "needs_background": "light"
  317. },
  318. "output_type": "display_data"
  319. },
  320. {
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  323. "text/plain": [
  324. "<Figure size 432x288 with 1 Axes>"
  325. ]
  326. },
  327. "metadata": {
  328. "needs_background": "light"
  329. },
  330. "output_type": "display_data"
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  335. "text/plain": [
  336. "<Figure size 432x288 with 1 Axes>"
  337. ]
  338. },
  339. "metadata": {
  340. "needs_background": "light"
  341. },
  342. "output_type": "display_data"
  343. },
  344. {
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  347. "text/plain": [
  348. "<Figure size 432x288 with 1 Axes>"
  349. ]
  350. },
  351. "metadata": {
  352. "needs_background": "light"
  353. },
  354. "output_type": "display_data"
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  359. "text/plain": [
  360. "<Figure size 432x288 with 1 Axes>"
  361. ]
  362. },
  363. "metadata": {
  364. "needs_background": "light"
  365. },
  366. "output_type": "display_data"
  367. },
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  371. "text/plain": [
  372. "<Figure size 432x288 with 1 Axes>"
  373. ]
  374. },
  375. "metadata": {
  376. "needs_background": "light"
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  378. "output_type": "display_data"
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  383. "text/plain": [
  384. "<Figure size 432x288 with 1 Axes>"
  385. ]
  386. },
  387. "metadata": {
  388. "needs_background": "light"
  389. },
  390. "output_type": "display_data"
  391. },
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  395. "text/plain": [
  396. "<Figure size 432x288 with 1 Axes>"
  397. ]
  398. },
  399. "metadata": {
  400. "needs_background": "light"
  401. },
  402. "output_type": "display_data"
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  407. "text/plain": [
  408. "<Figure size 432x288 with 1 Axes>"
  409. ]
  410. },
  411. "metadata": {
  412. "needs_background": "light"
  413. },
  414. "output_type": "display_data"
  415. },
  416. {
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  419. "text/plain": [
  420. "<Figure size 432x288 with 1 Axes>"
  421. ]
  422. },
  423. "metadata": {
  424. "needs_background": "light"
  425. },
  426. "output_type": "display_data"
  427. },
  428. {
  429. "data": {
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  431. "text/plain": [
  432. "<Figure size 432x288 with 1 Axes>"
  433. ]
  434. },
  435. "metadata": {
  436. "needs_background": "light"
  437. },
  438. "output_type": "display_data"
  439. },
  440. {
  441. "data": {
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  443. "text/plain": [
  444. "<Figure size 432x288 with 1 Axes>"
  445. ]
  446. },
  447. "metadata": {
  448. "needs_background": "light"
  449. },
  450. "output_type": "display_data"
  451. },
  452. {
  453. "data": {
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  455. "text/plain": [
  456. "<Figure size 432x288 with 1 Axes>"
  457. ]
  458. },
  459. "metadata": {
  460. "needs_background": "light"
  461. },
  462. "output_type": "display_data"
  463. },
  464. {
  465. "data": {
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  467. "text/plain": [
  468. "<Figure size 432x288 with 1 Axes>"
  469. ]
  470. },
  471. "metadata": {
  472. "needs_background": "light"
  473. },
  474. "output_type": "display_data"
  475. },
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  479. "text/plain": [
  480. "<Figure size 432x288 with 1 Axes>"
  481. ]
  482. },
  483. "metadata": {
  484. "needs_background": "light"
  485. },
  486. "output_type": "display_data"
  487. },
  488. {
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  491. "text/plain": [
  492. "<Figure size 432x288 with 1 Axes>"
  493. ]
  494. },
  495. "metadata": {
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  498. "output_type": "display_data"
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  503. "text/plain": [
  504. "<Figure size 432x288 with 1 Axes>"
  505. ]
  506. },
  507. "metadata": {
  508. "needs_background": "light"
  509. },
  510. "output_type": "display_data"
  511. },
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  515. "text/plain": [
  516. "<Figure size 432x288 with 1 Axes>"
  517. ]
  518. },
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  527. "text/plain": [
  528. "<Figure size 432x288 with 1 Axes>"
  529. ]
  530. },
  531. "metadata": {
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  533. },
  534. "output_type": "display_data"
  535. },
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  539. "text/plain": [
  540. "<Figure size 432x288 with 1 Axes>"
  541. ]
  542. },
  543. "metadata": {
  544. "needs_background": "light"
  545. },
  546. "output_type": "display_data"
  547. },
  548. {
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  550. "image/png": "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
  551. "text/plain": [
  552. "<Figure size 432x288 with 1 Axes>"
  553. ]
  554. },
  555. "metadata": {
  556. "needs_background": "light"
  557. },
  558. "output_type": "display_data"
  559. },
  560. {
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  563. "text/plain": [
  564. "<Figure size 432x288 with 1 Axes>"
  565. ]
  566. },
  567. "metadata": {
  568. "needs_background": "light"
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  570. "output_type": "display_data"
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  575. "text/plain": [
  576. "<Figure size 432x288 with 1 Axes>"
  577. ]
  578. },
  579. "metadata": {
  580. "needs_background": "light"
  581. },
  582. "output_type": "display_data"
  583. },
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  587. "text/plain": [
  588. "<Figure size 432x288 with 1 Axes>"
  589. ]
  590. },
  591. "metadata": {
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  594. "output_type": "display_data"
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  599. "text/plain": [
  600. "<Figure size 432x288 with 1 Axes>"
  601. ]
  602. },
  603. "metadata": {
  604. "needs_background": "light"
  605. },
  606. "output_type": "display_data"
  607. },
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  611. "text/plain": [
  612. "<Figure size 432x288 with 1 Axes>"
  613. ]
  614. },
  615. "metadata": {
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  618. "output_type": "display_data"
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  623. "text/plain": [
  624. "<Figure size 432x288 with 1 Axes>"
  625. ]
  626. },
  627. "metadata": {
  628. "needs_background": "light"
  629. },
  630. "output_type": "display_data"
  631. },
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  635. "text/plain": [
  636. "<Figure size 432x288 with 1 Axes>"
  637. ]
  638. },
  639. "metadata": {
  640. "needs_background": "light"
  641. },
  642. "output_type": "display_data"
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  647. "text/plain": [
  648. "<Figure size 432x288 with 1 Axes>"
  649. ]
  650. },
  651. "metadata": {
  652. "needs_background": "light"
  653. },
  654. "output_type": "display_data"
  655. },
  656. {
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  659. "text/plain": [
  660. "<Figure size 432x288 with 1 Axes>"
  661. ]
  662. },
  663. "metadata": {
  664. "needs_background": "light"
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  666. "output_type": "display_data"
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  671. "text/plain": [
  672. "<Figure size 432x288 with 1 Axes>"
  673. ]
  674. },
  675. "metadata": {
  676. "needs_background": "light"
  677. },
  678. "output_type": "display_data"
  679. },
  680. {
  681. "data": {
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  683. "text/plain": [
  684. "<Figure size 432x288 with 1 Axes>"
  685. ]
  686. },
  687. "metadata": {
  688. "needs_background": "light"
  689. },
  690. "output_type": "display_data"
  691. }
  692. ],
  693. "source": [
  694. "#Resolution on time steps\n",
  695. "u = Function(V)\n",
  696. "t = 0\n",
  697. "\n",
  698. "vtkfile = File('sol/solution.pvd')\n",
  699. "for n in range(num_steps):\n",
  700. " #update current time\n",
  701. " t += dt\n",
  702. " u_D.t = t\n",
  703. " #compute solution\n",
  704. " solve(a==L, u, bc)\n",
  705. " #vtkfile << (u,t)\n",
  706. " plot(u)\n",
  707. " plt.show()\n",
  708. " #update previous solution\n",
  709. " u_n.assign(u)"
  710. ]
  711. },
  712. {
  713. "cell_type": "code",
  714. "execution_count": null,
  715. "metadata": {},
  716. "outputs": [],
  717. "source": []
  718. }
  719. ],
  720. "metadata": {
  721. "kernelspec": {
  722. "display_name": "Python 3",
  723. "language": "python",
  724. "name": "python3"
  725. },
  726. "language_info": {
  727. "codemirror_mode": {
  728. "name": "ipython",
  729. "version": 3
  730. },
  731. "file_extension": ".py",
  732. "mimetype": "text/x-python",
  733. "name": "python",
  734. "nbconvert_exporter": "python",
  735. "pygments_lexer": "ipython3",
  736. "version": "3.6.7"
  737. }
  738. },
  739. "nbformat": 4,
  740. "nbformat_minor": 2
  741. }