Lecturer:
Alan Edelman, room 2-343, e-mail edelman AT math
Lectures:
MWF 11 room 54-100
Course Administrator:
Alice Chan, room 2-588, phone 3-4110, e-mail alicec
![]() |
Introduction to Linear Algebra, 3rd Edition by Gilbert Strang published by Wellesley-Cambridge Press. |
The press website includes a review of the book by Professor Herman Gollwitzer of Drexel University. |
|
If you would like to change your recitation, please do so in the Undergraduate Math Office (2-108). |
IMPORTANT: | Make sure you turn in homework to your assigned section. Also, if you are not yet assigned to any section, please choose one as soon as possible. NOTE: Recitation 10 (T2 in 2-131) has been cancelled. If you have not been reassigned yet, you MUST GO TO 2-108 to register for a different section. |
# | Time | Room | Instructor | Office | Phone | E-mail@math.mit.edu |
---|---|---|---|---|---|---|
1 | M 2 | 2-131 | A. Kasimov | 2-339 | 3-1715 | kasimov |
2 | M 3 | 2-131 | A. Kasimov | 2-339 | 3-1715 | kasimov |
3 | M 3 | 2-132 | R. Lehman | 2-251 | 3-7566 | rclehman |
4 | T 10 | 2-132 | F. Liu | 2-333 | 3-7826 | fuliu |
5 | T 11 | 2-132 | P. Shor | 2-369 | 3-4362 | shor |
6 | T 12 | 2-132 | P. Shor | 2-369 | 3-4362 | shor |
7 | T 1 | 2-131 | F. Liu | 2-333 | 3-7826 | fuliu |
8 | T 1 | 2-132 | A. Osorno | 2-229 | 3-1589 | aosorno |
9 | T 2 | 2-132 | A. Osorno | 2-229 | 3-1589 | aosorno |
Course information:
(ps,
pdf).
There has been some confusion about grades. The official
breakdown (posted February 15, 2006) is Problem sets 15%, three exams 45%,
final exam 40%. Please ignore any handouts or other information with other
breakdowns.
Basic MATLAB info:
Parallel MATLAB info:
Goals of the Linear Algebra Course
(html)
A Factorization Review
(ps, pdf)
Glossary for Linear Algebra
(ps, pdf)
Linear Algebra in a Nutshell
(ps, pdf)
Linear Algebra and Music
(pdf)
This fascinating article, with MATLAB codes for music and for telephone
tones and for recovering answering machine information, was contributed by
Derrick Smith of Laney College in Oakland. Thank you!!
Videos of Professor Strang's Fall 1999 Lectures
To improve your video experience, we have made it possible for visitors to download the streaming video files. Here's the URL structure for a link to an MIT OCW video lecture delivered in a streaming format:
http://mfile.akamai.com/7870/rm/mitstorage.download.akamai.com/7870/18/18.06/videolectures/strang-1806-lec01-26aug1999-220k.rm
If you want to download the same file and play it off-line, use the following URL - the only difference is in the first part of the URL:
http://ocw.mit.edu/ans7870/18/18.06/videolectures/strang-1806-lec01-26aug1999-220k.rm
This same basic approach will work for most (not all) of the MIT OCW streaming videos. Simply find the URL to the streaming media, and replace the first part of the URL:
http://mfile.akamai.com/7870/rm/mitstorage.download.akamai.com/7870 with http://ocw.mit.edu/ans7870
READ THIS !
There are new eigenvalue applets WITH SOUND (use
Flashplayer)
eigen_sound is also broken into 7 independent pieces
MINI-LECTURES ON EIGENVALUES
(with voice explanation)
JAVA DEMOS (these are
interactive, without voice explanation)
The 3rd edition (2003)
of the textbook is now available!!
Instructors could write directly to
gs@math.mit.edu
to see the new book.
It has Worked Examples and many new features: Glossary,
Conceptual
Questions and
"Linear Algebra in a Nutshell" will be useful to everyone.
A Basis for 3 by 3 Symmetric
Matrices (ps,
pdf)
Gram-Schmidt in 9 Lines of MATLAB
(ps,
pdf)
Gram-Schmidt orthogonalization
-- a nice example (ps,
pdf)
Additional MATLAB info:
Question from Professor Ian Christie, West Virginia
University:
Find unit vectors h(t) and m(t) in
the direction of the hour and minute hands of a clock, where
t denotes the elapsed time in hours. If t = 0
represents noon then m(0) = h(0) = (0,1). At what
time will the hands of the clock first be perpendicular? At what
time after noon will the hands first form a straight line? In the
dot product m(t) * h(t), remember that
sin x sin y + cos x cos y =
cos(x - y).
Solution: (ps,
pdf)
Multiplication by Columns!
The multiplication Ax produces a combination
of
the columns of A.
If the vectors a1, a2, ... ,
an
are those columns, then
Ax = x1
a1 + ... +
xn
an = combination of columns
(in the column space!)
A summary of how the properties of different matrices are
reflected in the eigenvalues/eigenvectors:
(ps,
pdf).
Pascal Matrices (new
article by Alan Edelman and Gilbert Strang):
(ps ,
pdf )
An Essay by Professor
Strang: Too Much Calculus: (ps ,
pdf )
INTERESTING DEMOS:
Welcome to MIT's Linear Algebra Home Page for Course 18.06!
You are visitor number
since October 1, 1996.
Copyright © 2003 Massachusetts Institute of
Technology