|Instructor||Min Hyung Cho|
|Class||Section 001 (Kemeny 108): MWF
Section 002 (Kemeny 105): MWF 1:45-2:50
|x-hour||Section 001: Th 12:00-12:50
Section 002: Th 1:00-1:50
|Office||315 Kemeny Hall|
|min.h.cho at dartmouth dot edu|
|Office Hours||Mon 3:00-5:00, Th 2:00-3:30|
|Schedule and Homework||Click here|
Differential equations are equations that relate functions and their
higher order (partial) derivatives. They provide a natural language and
set of tools through which we can describe and explore the world around
us. For instance, in mathematics and physics differential equations
can be used to describe the path that light will travel in exotic
geometries. In engineering differential equations can be used to model how
a bridge will twist under stress. And in finance, (stochastic)
differential equations are used to help price financial derivatives (e.g,
options, futures & credit derivatives).
This course will focus primarily on methods for obtaining exact solutions to various types of differential equations, but (as time permits) we will also explore means of ferreting out qualitative information about solutions based on the form of the differential equation. Topics will include some of the following.
Elementary Differential Equations and Boundary Value Problems (9th Edition) by Boyce & DiPrima, Wiley 2009.
Tutor: Tim Dwyer
Location : Kemeny Hall 006
Time: Tue, Th, Sun 7:00pm-9:00pm
Weekly homework will be assigned every Wednesday and due on following Wednesday at the start of class. Each assignment will be divided into three parts and it is required that you hand in a separate write-up for each part. You are encouraged to collaborate with classmate, but your final write up must reflect your understanding and you must acknowledge collaborators. No late homework will be accepted.
Final grade will be computed according to the following scheme
Please note that the registrar has determined that Nov. 5, 2013 is the last day to withdraw from a course (Fall 2013 Term Calendar).
You are encouraged to work together on homework. However, the final writeup should be your own. On exams, all work should be entirely your own; no consultation of other persons, printed works, computing devices, or online works, or online sources is allowed without instructor's explicit permission.
Any student with a diagnosed learning disability requiring accommodations
should see instructor and Ward Newmeyer (Director of Student
Accessibility Services) as early in the term as possible.