Media Summary: Scientific Computing 03 Week 7 20 3 The Chebychev basis functions 9 52 Scientific Computing 03 Week 7 21 3 The time evolution of advection diffusion 13 15 Scientific Computing 03 Week 10 29 3 Specifying the PDE 7 57

Scientific Computing 03 Week 7 - Detailed Analysis & Overview

Scientific Computing 03 Week 7 20 3 The Chebychev basis functions 9 52 Scientific Computing 03 Week 7 21 3 The time evolution of advection diffusion 13 15 Scientific Computing 03 Week 10 29 3 Specifying the PDE 7 57 Scientific Computing 03 Week 6 16 2 Stability of forward Euler for one way wave equation 7 06 Scientific Computing 04 Week 1 2 3 Advantages of Higher order Schemes 7 00 Scientific Computing 04 Week 7 19 3 Modal structures for cosine sine transforms 8 05

Scientific Computing 05 Week 7 19 4 Cooley Tukey and the FFT algorithm 17 27 Scientific Computing 03 Week 3 9 3 Factoring a Matrix 11 08 Scientific Computing 04 Week 9 25 3 Algorithm for split stepping 7 50

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Scientific Computing || 03 Week 7  19 2   Fourier mode expansions 12 52
Scientific Computing || 03 Week 7  20 3   The Chebychev basis functions 9 52
Scientific Computing || 03 Week 7  21 3   The time evolution of advection diffusion 13 15
Scientific Computing || 03 Week 3  7 2   The Advection Diffusion Equations 14 16
Scientific Computing || 03 Week 10  29 3   Specifying the PDE 7 57
Scientific Computing || 02 Week 3  7 1   Shallow fluids and Conservation of Mass 22 14
Scientific Computing || 03 Week 6  16 2   Stability of forward Euler for one way wave equation 7 06
Scientific Computing || 04 Week 1  2 3   Advantages of Higher order Schemes 7 00
Scientific Computing || 04 Week 7  19 3   Modal structures for cosine sine transforms 8 05
Scientific Computing || 05 Week 7  19 4   Cooley Tukey and the FFT algorithm 17 27
Scientific Computing || 03 Week 3  9 3   Factoring a Matrix 11 08
Scientific Computing || 06 Week 1  2 5   Stability of Time stepping Schemes 7 14
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Scientific Computing || 03 Week 7  19 2   Fourier mode expansions 12 52

Scientific Computing || 03 Week 7 19 2 Fourier mode expansions 12 52

The Fourier Transform ...

Scientific Computing || 03 Week 7  20 3   The Chebychev basis functions 9 52

Scientific Computing || 03 Week 7 20 3 The Chebychev basis functions 9 52

Scientific Computing || 03 Week 7 20 3 The Chebychev basis functions 9 52

Scientific Computing || 03 Week 7  21 3   The time evolution of advection diffusion 13 15

Scientific Computing || 03 Week 7 21 3 The time evolution of advection diffusion 13 15

Scientific Computing || 03 Week 7 21 3 The time evolution of advection diffusion 13 15

Scientific Computing || 03 Week 3  7 2   The Advection Diffusion Equations 14 16

Scientific Computing || 03 Week 3 7 2 The Advection Diffusion Equations 14 16

Conservation of Mass Momentum ...

Scientific Computing || 03 Week 10  29 3   Specifying the PDE 7 57

Scientific Computing || 03 Week 10 29 3 Specifying the PDE 7 57

Scientific Computing || 03 Week 10 29 3 Specifying the PDE 7 57

Scientific Computing || 02 Week 3  7 1   Shallow fluids and Conservation of Mass 22 14

Scientific Computing || 02 Week 3 7 1 Shallow fluids and Conservation of Mass 22 14

Setup of a Problem ...

Scientific Computing || 03 Week 6  16 2   Stability of forward Euler for one way wave equation 7 06

Scientific Computing || 03 Week 6 16 2 Stability of forward Euler for one way wave equation 7 06

Scientific Computing || 03 Week 6 16 2 Stability of forward Euler for one way wave equation 7 06

Scientific Computing || 04 Week 1  2 3   Advantages of Higher order Schemes 7 00

Scientific Computing || 04 Week 1 2 3 Advantages of Higher order Schemes 7 00

Scientific Computing || 04 Week 1 2 3 Advantages of Higher order Schemes 7 00

Scientific Computing || 04 Week 7  19 3   Modal structures for cosine sine transforms 8 05

Scientific Computing || 04 Week 7 19 3 Modal structures for cosine sine transforms 8 05

Scientific Computing || 04 Week 7 19 3 Modal structures for cosine sine transforms 8 05

Scientific Computing || 05 Week 7  19 4   Cooley Tukey and the FFT algorithm 17 27

Scientific Computing || 05 Week 7 19 4 Cooley Tukey and the FFT algorithm 17 27

Scientific Computing || 05 Week 7 19 4 Cooley Tukey and the FFT algorithm 17 27

Scientific Computing || 03 Week 3  9 3   Factoring a Matrix 11 08

Scientific Computing || 03 Week 3 9 3 Factoring a Matrix 11 08

Scientific Computing || 03 Week 3 9 3 Factoring a Matrix 11 08

Scientific Computing || 06 Week 1  2 5   Stability of Time stepping Schemes 7 14

Scientific Computing || 06 Week 1 2 5 Stability of Time stepping Schemes 7 14

Accuracy ...

Scientific Computing || 04 Week 9  25 3   Algorithm for split stepping 7 50

Scientific Computing || 04 Week 9 25 3 Algorithm for split stepping 7 50

Scientific Computing || 04 Week 9 25 3 Algorithm for split stepping 7 50