Math 217
This sheet is available at www.math.ust.hk/~amoy/math217
Math 217 - Fall 2010
Latest announcements
2010 list of topics and schedule.
Maxima is a free (opensource), computer algebra system based on the USA DOE-MACSYMA.
MACSYMA was the first symbolic computer algebra system. It preceeded Mathematica and Maple.
Downloads available for Windows, and Linux operating systems.
Maxima download link
Maxima homepage
Batch file to add rref function to maxima rref batch-file Download this text file to your computer and from maxima read in the file to add the rref function.
Instructor: Prof. Allen Moy
Office Hours: in 3440
M 13:00-14:15
Th 09:30-10:45
Phone : 2358 7422
e-mail:
Lectures: in 3588
M W F 11:00 - 11:50
Tutorial: in 1504
W 19:00-19:50
TA: YANG Zhongwei
Textbook:
On 1 day reserve in the HKUST library:
Textbook: Robert Valenza, Linear Algebra: An Introduction to Abstract Mathematics, Springer-Verlag
Grading:
Grades will be based on an absolute scale and consists of the following:
(tentatively, subject to change)
- 75% from uniform exams = 30% Midterm + 45% Final Exam
- 22% from quizzes and work in tutorials
- 3% from class and tutorial attendance
Quizzes and Exams:
- There will be 5-6 quizzes during tutorial. They are tentatively scheduled for:
September 10, 22, October 6, 20, November 17, Dec 01.
- Midterm Saturday October 30 10:00-12:00
- Final TBA
Additional References:
These are additional books on linear algebra which are about the same level as the textbook. You may be interested in looking at them if you want another viewpoint.
all of these books are on 3 day reserve in the HKUST library
Reference: Kenneth Hoffman and Ray Kunze, Linear Algebra
Reference: Sheldon Axler, Linear Algebra Done Right
Reference: Charles Curtis, Linear Algebra
Reference: Serge Lang, Linear Algebra
Homework:
Textbook Homework problems.
Supplemental Homework: (Password required)
Supplemental HW 1.
Supplemental HW 2.
Supplemental HW 3.
Supplemental HW 4.
Lecture notes: (Password required)
Unit 01a | Unit 01b | HW 1 solutions
Cardinality Theorem.
Unit 02a | HW 2 solutions
Unit 03a | HW 3 solutions
Unit 03s
Unit 04a | HW 4 solutions
Additional notes on coordinates and vector spaces of linear transformations
Unit 05a | HW 5 solutions
Unit 06a | HW 6 solutions
Projection.
Additional notes on dot product
Unit 07a | HW 7 solutions
Fourier series example
Adjoint transformation
Unit 08a b | HW 8 solutions
Simplified chapter 08.
Unit 09a | HW 9 solutions
Oscillator example
Unit 10a | HW 10 solutions
Jordan Canonical form