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Grading: The course % for M442 is |
Homework: Assigned homework Handouts: PDF handouts will either |
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Rough Syllabus: (select topics from the chapters listed below)
- Chapter 4: Interpolation and Numerical Differentiation
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Chapter 5: Numerical Integration
- Chapter 7: Initial Value Problems
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Chapter 11: Boundary Value Problems
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Chapter 12: Partial Differential Equations
Attendance in class is paramount to knowing which subtopics of each chapter will be covered!
In class I may cover the topics in a manner different from the textbook.
Matlab code for M442:
| Code to interpolate data X with functions phi(x,n) | |||
| ld.m | Code declaring cardinal polynomials as a function ld(i,x,X), where X=data x values | ||
| cardinal.m | Code for polynomial interpolation using cardinal polynomials in ld.m | ||
Matlab code for M441:
| Df_procedure.m | secant approximation for derivative of sin(x) | ||
| Df.m | Df_procedure declared as a function | ||
| Horner.m | Method for fast polynomial evaluation | ||
| f.m | a function for Bisect.m | ||
| g.m | a different function for Bisect.m | ||
| Bisect.m | Bisection Method | ||
| BisectF.m | Bisection Method: fancy version | ||
| f.m | a function for Newton.m | ||
| df.m | the derivative of f(x) in f.m | ||
| Newton.m | Newton's method | ||
| NewtonPlot.m | plots tangent lines in Newton method. | ||
| Secant.m | Secant Method | ||
| GaussNaive.m | Gauss step by step solver | ||
| Elementary.m | Elementary matrices and LU decomp. Needs this too: Elem.m | ||
| phi.m | Power Method Selector function | ||
| Power.m | Power method example | ||
| Iterate.m | Richardson, Jacobi, Gaus-Seidel, SOR iterative methods |
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Matlab links:
| getting matlab |
a link to downloading matlab on MSU campus. You will need |
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| intro | of campus link with simple introduction to syntax in matlab | ||
| mathworks | company that develops and maintains matlab |
To download/install/use matlab you'll need your first.last@ecat1.montana.edu campus email.
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Learing outcome Numerical integration, numerical solutions of initial and boundary value problems in ordinary differential equations. Numerical solutions of partial differential equations.


