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Название Partial Differential Equations (Poisson, Laplace, heat eq.)
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0 470б
001 2nd order non-homogeneous ODE solved via Fourier Transform.en.srt 38.78Кб
001 2nd order non-homogeneous ODE solved via Fourier Transform.mp4 582.51Мб
001 Bi-dimensional heat equation_ exercise 1.en.srt 34.89Кб
001 Bi-dimensional heat equation_ exercise 1.mp4 405.50Мб
001 Derivation of the incompressible fluid equation.en.srt 11.51Кб
001 Derivation of the incompressible fluid equation.mp4 175.94Мб
001 Fourier series.en.srt 5.33Кб
001 Fourier series.mp4 27.93Мб
001 Gradient and Laplacian_ quick summary.en.srt 1.72Кб
001 Gradient and Laplacian_ quick summary.mp4 8.71Мб
001 Laplace Equation in Cartesian Coordinates (exercise).en.srt 28.11Кб
001 Laplace Equation in Cartesian Coordinates (exercise).mp4 435.55Мб
001 Nonhomogeneous Heat Equation_ Exercise 1.en.srt 27.96Кб
001 Nonhomogeneous Heat Equation_ Exercise 1.mp4 441.70Мб
001 Nonhomogeneous Wave Equation (Exercise 1).en.srt 31.66Кб
001 Nonhomogeneous Wave Equation (Exercise 1).mp4 357.66Мб
001 Physics behind the equation part 1.en.srt 10.48Кб
001 Physics behind the equation part 1.mp4 80.84Мб
001 Separation of variables to solve the heat equation (part 1).en.srt 25.40Кб
001 Separation of variables to solve the heat equation (part 1).mp4 358.19Мб
002 Bi-dimensional heat equation_ exercise 2.en.srt 11.87Кб
002 Bi-dimensional heat equation_ exercise 2.mp4 100.99Мб
002 Example of pde.en.srt 6.13Кб
002 Example of pde.mp4 44.89Мб
002 Fourier Transforms.en.srt 12.21Кб
002 Fourier Transforms.mp4 74.06Мб
002 Laplace Equation in Polar coordinates (exercise 1).en.srt 24.67Кб
002 Laplace Equation in Polar coordinates (exercise 1).mp4 414.34Мб
002 Nonhomogeneous Heat Equation_ Exercise 2.en.srt 8.32Кб
002 Nonhomogeneous Heat Equation_ Exercise 2.mp4 137.97Мб
002 Nonhomogeneous Wave Equation_ D'Alambert formula.en.srt 50.86Кб
002 Nonhomogeneous Wave Equation_ D'Alambert formula.mp4 381.51Мб
002 Physics behind the equation part 2.en.srt 10.00Кб
002 Physics behind the equation part 2.mp4 86.96Мб
002 Separation of variables to solve the heat equation (part 2).en.srt 8.33Кб
002 Separation of variables to solve the heat equation (part 2).mp4 140.26Мб
003 Bi-dimensional wave equation_ exercise 1.en.srt 18.22Кб
003 Bi-dimensional wave equation_ exercise 1.mp4 146.10Мб
003 Dirac delta.en.srt 21.17Кб
003 Dirac delta.mp4 145.63Мб
003 Laplace Equation in Polar coordinates (exercise 2).en.srt 17.73Кб
003 Laplace Equation in Polar coordinates (exercise 2).mp4 296.27Мб
003 Nonhomogeneous Heat Equation_ Exercise 3.en.srt 33.41Кб
003 Nonhomogeneous Heat Equation_ Exercise 3.mp4 503.62Мб
003 Separation of variables to solve the heat equation (part 3).en.srt 31.21Кб
003 Separation of variables to solve the heat equation (part 3).mp4 354.33Мб
003 Solution to the pde part 1.en.srt 15.85Кб
003 Solution to the pde part 1.mp4 129.31Мб
003 Solving a wave equation using D'Alambert formula (exercise).en.srt 3.81Кб
003 Solving a wave equation using D'Alambert formula (exercise).mp4 54.92Мб
004 Energy conservation law for the wave equation.en.srt 3.85Кб
004 Energy conservation law for the wave equation.mp4 43.74Мб
004 Laplace Equation in Polar coordinates (exercise 3).en.srt 16.55Кб
004 Laplace Equation in Polar coordinates (exercise 3).mp4 258.39Мб
004 Multiple Fourier Transforms.en.srt 14.66Кб
004 Multiple Fourier Transforms.mp4 122.23Мб
004 Solution to the pde part 2.en.srt 434б
004 Solution to the pde part 2.mp4 3.53Мб
005 Laplace Equation in Polar coordinates (exercise 4).en.srt 17.41Кб
005 Laplace Equation in Polar coordinates (exercise 4).mp4 288.28Мб
005 Solution to the pde part 3.en.srt 17.26Кб
005 Solution to the pde part 3.mp4 159.33Мб
006 Concept of streamlines (with exercise).en.srt 16.73Кб
006 Concept of streamlines (with exercise).mp4 206.00Мб
006 Solution to the pde part 4.en.srt 10.85Кб
006 Solution to the pde part 4.mp4 105.81Мб
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TutsNode.com.txt 63б
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