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1. Programming for Computations - Python

3. Programming for Computations - MATLAB/Octave

4. Solving PDEs in Python

5. Scaling of Differential Equations

6. Functions and the Writing of Code

7. Some More Python Essentials

8. Solving Partial Differential Equations

9. Computing Integrals and Testing Code

10. Solving Ordinary Differential Equations

11. Solving Nonlinear Algebraic Equations

12. Loops and Branching

13. The First Few Steps

14. A Few More Steps

15. Variational Forms for Systems of PDEs

16. Variational Formulations with Finite Elements

17. Nonlinear Problems

18. Flexible Implementations of Boundary Conditions

19. Time-Dependent Variational Forms

20. Function Approximation by Finite Elements

21. Quick Overview of the Finite Element Method

22. Variational Formulations with Global Basis Functions

23. Function Approximation by Global Functions

24. Variational Methods for Linear Systems

25. High performance Python for direct numerical simulations of turbulent flows

26. Advection-Dominated Equations

27. Nonlinear Problems

28. Diffusion Equations

29. Wave Equations

30. Vibration ODEs

31. Finite Difference Computing with PDEs: A Modern Software Approach

32. Solving PDEs in Python: The FEniCS Tutorial I

33. Unified Framework for Finite Element Assembly

34. A FEniCS-Based Programming Framework for Modeling Turbulent Flow by the Reynolds-Averaged Navier-Stokes Equations

35. Simplifying Parallelization of Scientific Codes by a Function-Centric Approach in Python

36. Analysis

37. Models

38. Scientific Software Engineering

39. Generalizations

40. Algorithms and Implementations

50. Computing Integrals

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