This course covers: systems of linear equations; vector spaces; linear transformations; matrix representation of linear transformations; linear operators, eigenvalues and eigenvectors; similarity invariants and canonical forms.

There are several problems to be solved for each week, except for the first week where we do some reviews on the preliminaries. The problems and solution are given in “Problems & Solutions”. After the tutorial sessions, I will provide some more detailed explanations based on the outcome.

## Basic Info

- Course Name: Matrix Algebra and Applications
- Lecturers: Dr. LEE Wing-Lung
- Sessions: T1C, T1D
- Course Page: http://www.math.ust.hk/~malung/2111.html
- Semester: 2015-Autumn

## Work Sheets

- Week 01: Review on basic mathematical notations and concepts. Review.
- Week 02: Problems & Solutions, Explanations.
- Week 03: Problems & Solutions, Explanations.
- Week 04: Problems & Solutions, Explanations.
- Week 05: Problems & Solutions, Explanations.
- Week 06: Problems & Solutions, Explanations.
- Week 07: Problems & Solutions, Explanations.
- Week 08: Problems & Solutions, Explanations.
- Week 09: Problems & Solutions, Explanations.
- Week 10: Problems & Solutions, Explanations.
- Week 11: Problems & Solutions, Explanations.
- Week 12: Problems & Solutions, Explanations.
- Week 13: Problems & Solutions, Explanations.

### Review Materials

Here is a summary of concepts and theorems with illustrative examples, written by Dr. PAN Liang during his earlier duty as the teaching assistant of this course: Tutorial notes for MATH 2111.

### Useful Links

- HKUST’s WeBWork system.