Introduction to matrices,
systems of linear equations, determinants, vector spaces,
linear transformations,
and eigenvalues. Emphasizes development of computational skills.
Prerequisite: 1 semester of calculus or instructor approval.
View this description with all of the Math
department's 200 level courses
This is a first course in linear algebra, covering linear equations, matrices, determinants, linear (Euclidean) spaces, bases, linear transformations and similarity, inner products, eigenvectors, orthonormal bases, and diagonalization. The goal of the course is to impart the concepts and techniques of modern linear algebra (in Euclidean space) with an emphasis on development of computational skills.
A basic outline of core topics is as follows:
C.H. Edwards and D.E. Penney, Elementary
Linear Algebra,
Prentice Hall, 1988. |
Fall 99:
Nancy Childress
Kevin Kadell
Sergei SuslovSummer 99:
Paul VazSpring 99:
John McDonald
Frank FarmerFall 98:
Anne Gelb
Steven Kaliszewski
Juan LopezSummer 98:
Sergey NikitinFall 97:
Sergei Suslov
Stefania Tracogna
Maple
Instructor: Sergei
Suslov, Fall 99:
Lab#1,
"Introduction to Maple V".
Lab#2,
"Gauss-Jordan elimination".
Lab#3,
"Matrix Algebra".
Lab#4,
"Matrix Inversion, Determinants, and Cramer's Rule".
Lab#5,
"Vector Spaces, Independence, Basis, and Dimension".
Lab#6,
"Row Space, Column Space, and Nullspace".
Lab#7,
"Gram-Schmidt process, Eigenvalues and Eigenvectors".
Maple
V, Release 4, Demo Version Free Download
Linear Algebra
Modules Project
Maple
Graphics Gallery
Matlab
Instructor: Matthias
Kawski, Fall 96:
Worksheets
Matlab35
Matlab
Online Reference Documentation
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