2. Matrix theory . 3. Cramer's rule . 4. Properties of eigenvalues and eigenvectors . 5. Differential equation theory . 6. Differential forms and differential equations . 7. Power series and asymptotic analysis . 8. Trigonometric series . 9. Fourier series . 10. Exponential series . 11. Fourier transform . 12. Special functions . 13. Distributions . 14. Fourier and Laplace transforms . 15. Vector and tensor analysis . 16. Singular and Sturm–Liouville equations . 17. Numerical analysis . 18. Finite element method . 19. Linear algebra . 20. Numerical differentiation . 21. Quasi-compact operators and semigroups . 22. Differential inclusions . 23. Dynamic optimization . 24. Euler methods . 25. Adams methods . 26. Runge–Kutta methods . 27. Runge–Kutta–Fehlberg methods . 28. BDF methods . 29. Iterative methods . 30. Numerical linear algebra . 31. Finite difference methods . 32. Boundary integral methods . 33. Wavelets and frames . 34. Finite difference method . 35. Algorithms for fast matrix–vector multiplication . 36. The matrix–vector multiplication kernel in BLAS library . 37. Application of finite differences to Sturm–Liouville problems . 38. Numerical solution of the differential equation of combustion . 39. Numerical solution of the differential equation of transition to turbulence . 40. Numerical solution of the heat transfer equation . 41. Numerical solution of the wave equation . 42. Numerical solution of the wave equation . 43. Numerical solution of the wave equation . 44. Numerical solution of the wave equation . 45. Numerical solution of the wave equation . 46. Numerical solution of the wave equation . 47. Numerical solution of the wave equation . 48. Numerical solution of the wave equation . 49. Numerical solution of the wave equation . 50. Numerical solution of the wave equation . 51. Numerical solution of the wave equation . 52. Numerical solution of the wave equation
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