Ordinary Differential Equations

285 DIFFERENTIAL EQUATIONS (3+0) 3 credits

Theory and solving techniques for constant and variable coefficient linear equations and a variety of non-linear equations. Emphasis on those differential equations arising from real-world phenomena. Prerequisite: MATH 283 (or 182 with permission of instructor).

Fall 2004

Course Information

Instructor:
Eric Olson
email:
ejolson at unr.edu
Office:
MW 11am Ansari Business Building AB 614 and by appointment.
Homepage:
http://fractal.math.unr.edu/~ejolson/285/
Text:
Dennis G. Zill, Differential Equations with Modeling Applications, Seventh Edition, 2000, Brooks Cole Thomson Learning.
Section:
004 Math 285 Differential Equations
MWF 10:00-10:50am AB 205

Grading

    5 Quizzes                       25 points each (drop 1)
    5 Homework Assignments          10 points each
    Recitation/Participation        25 points
    1 Midterm Exam                 100 points
    1 Final Exam                   100 points
    -------------------------------------------------------
                                   375 points total

Calendar

#   Date     Chapter     Topic
------------------------------------------------------------------------
1   Aug 23   2.2         Separation of Variables
2   Aug 25   2.3         Variation of Parameters
3   Aug 27               Recitation (attendance required)
4   Aug 30   2.4         Exact Equations
5   Sep 1    2.5         Solution by Substitution

    Final date for adding classes; changing from letter grade to S/U;
    changing from S/U to letter grade; changing from audit to credit.
    Final date for late registration and paying registration fees; to
    receive 100 percent refund if completely withdrawing from the
    university; to receive refunds for dropping individual classes.

6   Sep 3                QUIZ 1
    Sep 6    

    Labor Day Holiday.  Offices closed/ No classes

7   Sep 8    2.1         Direction Fields
8   Sep 10   2.6         Numerical Solutions
9   Sep 13   9.1         Error Analysis
10  Sep 15   9.2         Runge-Kutta Methods
11  Sep 17               Computer Lab (attendance required)
12  Sep 20               QUIZ 2
13  Sep 22   8.1         Systems of Linear First Order Equations
14  Sep 24   8.2.1       Distinct Real Eigenvalues
15  Sep 27   8.2.2       Repeated Eigenvalues
16  Sep 29   8.2.3       Complex Eigenvalues
17  Oct 1                Recitation (attendance required)
18  Oct 4    8.3         Variations of Parameters
19  Oct 6    8.4         Matrix Exponential
20  Oct 8                Review
21  Oct 11               MIDTERM EXAM
22  Oct 13   1.2         Existence of a Unique Solution
23  Oct 15   4.1.1       Initial-Value and Boundary-Value Problems

    Final date for dropping classes.

24  Oct 18   4.1.2       Homogeneous Equations
25  Oct 20   4.1.3       Nonhomogeneous Equations
26  Oct 22               QUIZ 3
27  Oct 25   4.2         Reduction of Order
28  Oct 27   4.3         Constant Coeficients
    Oct 29

    Nevada Day Holiday (observed).  Offices closed/ No classes.

29  Nov 1    4.4         Superposition Approach
30  Nov 3    4.5         Annihilator Approach
31  Nov 5                Recitation (attendance required)
32  Nov 8    4.6         Variation of Parameters
33  Nov 10               Review
    Nov 11

    Veteran's Day Holiday.  Offices closed/ No classes.

34  Nov 12               QUIZ 4
35  Nov 15   7.1         Definition of the Laplace Transform
36  Nov 17   7.2         Inverse Transform
37  Nov 19               Recitation (attendance required)
38  Nov 22   7.3.1       Translation on the s-axis
39  Nov 24   7.3.2       Translation on the t-axis
    Nov 25

    Thanksgiving Day Holiday.  Offices closed/ No classes.
    Family Day Holiday.  Offices closed/ No classes.

40  Nov 29   7.4         Additional Operational Properites
41  Dec 1    7.5         Dirac Delta Function
42  Dec 3                QUIZ 5
    Dec 4

    Winter Commencement is held in Lawlor Events Center.

43  Dec 6                Review

Final Exam

The final exam will be held for The exams for each section will be different. You must go to the final exam corresponding to the section you are enrolled in.

Equal Opportunity Statement

The Mathematics Department is committed to equal opportunity in education for all students, including those with documented physical disabilities or documented learning disabilities. University policy states that it is the responsibility of students with documented disabilities to contact instructors during the first week of each semester to discuss appropriate accommodations to ensure equity in grading, classroom experiences and outside assignments.

Academic Conduct

Bring your student identification to all exams. Work independently on all exams and quizzes. Behaviors inappropriate to test taking may disturb other students and will be considered cheating. Don't talk or pass notes with other students during an exam. Don't read notes or books while taking exams given in the classroom. Homework may be discussed freely. If you are unclear as to what constitutes cheating, please consult with me.


Last updated: Sun Aug 22 14:00:34 PDT 2004