Syllabus for Math 420

Spring Term 2011 12:30 MWF Mr. Gregg

Course Description and Objectives

Math 420 is a course in applied mathematics. We will be studying the theory and implementation of some of the most important methods used in computational mathematics. Specifically, we will studying topics such as methods for solving algebraic equations and differential equations, polynomical approximations, and implementation of some algorithms in linear algebra.

Part of this course will involve implementing mathematical algorithms in Mathematica. I will be providing supplementary materials covering Mathematica for those of you who have not seen it before.

How this Course is Structured

We will meet three times a week for lectures. I will assign daily homework problems that will be collected approximately once a week.

We will have two midterm exams and a final exam. Midterm exams are tentatively scheduled for week 4 and week 8.

Grading Policy and Late Policy

Assignments and exams have the following weights:

Problem sets - 50% Midterm exams - 12.5% each Final exam - 25%

Late policy for problem sets is that problem sets may be turned in one class meeting after the initial due date for a 10% penalty. If you turn in a portion of a problem set on time and the remainder late, the 10% penalty will only apply to those problems you submitted late. I will waive the 10% penalty if you have a valid excuse such as illness; however, you must contact me before the initial due date to ask for an extension.

Textbook

Our text is Numerical Analysis, Ninth Edition by Richard Burton and J. Douglas Faires.

Office Hours

My office hours this term are 8:30-11:10 MWF and 1:30-3:30 TTh. You are welcome to stop in at other times as well, but please call first. My office is Briggs 413. My extension is 6736 and my email address is greggj@lawrence.edu.

Course Web Site

The course web site is at http://www.lawrence.edu/fast/greggj/math420.html.

Schedule of Topics and Exams

WeekTopicChapter
1Solving Equations in One Variable2
2,3,4Solving Systems of Linear Equations6,7
4First Midterm Exam-
5,6Polynomial Approximations3
6Numerical Integration4
7, 8Solving ODEs5
8Second Midterm Exam-
9Boundary Value Problems11
10Solving PDEs12