Lecturing: Dr Christian Korff
When & Where
Thursdays,
15:00 - 17:00, A229 and Fridays, 17:00 - 18:00 A230, College
Building (LECTURING HAS CONCLUDED.)
Surgery Hours
Friday,
16:00 - 17:00 Office: CM230, Tait Building
Please do not come outside the surgery hours. In case of urgent enquiries send an
e-mail to c.korff@city.ac.uk
with "MA3605" in the subject line.
Announcements
Refer
to this website for future information on the course and up-to-date
information on surgery hours.
A copy of my lecture notes will be available in the General Office
CM326 at the beginning of January 2006.
Solutions to the exercise sheets and the two mock exams are posted below.
Coursework 2 has been marked and is in your pigeonholes in CM326.
Note: "extra" points have been awarded to those students who handed in
more than 3 problems in coursework 2. They will be added to your total
coursework score. A list of the coursework results can be found
here.
Download links for course material
Exercise
Sheet 1 + partial solution (Wednesday 5/10);
handwritten solution
Coursework 1 + solution (handed out:
Thursday
13/10,
solution: 28/10)
Correction for lecture 4 (Tuesday
18/10)
Quiz 1 + solution for Part 2 (21/10)
Exercise Sheet 2 (handed out:
Thursday 27/10);
handwritten
solution
Exercise Sheet 3 (handed out:
Friday 4/10);
handwritten solution
Coursework 2 + solution (handed out:
Thursday
17/11, deadline: 5:00 pm, Friday 2/12)
Mock Exam I
(handed out: Thursday 24/11);
handwritten
solution (Note: I have altered problem 4 and made it a bit easier.)
Mock Exam II (handed out Friday 25/11);
handwritten solution
Revision lecture (01/12)
Course
Description
Various
methods to solve simple ordinary and partial differential equations:
Laplace and Fourier transforms, coupled linear differential equations,
application of complex analysis and conformal maps to boundary
problems. For a more detailed syllabus of the lecture click here.
There will be two courseworks (20% of the final grade) and one final
exam (80% of the final grade).
Literature
The
material covered in the course can be found to a large part in Chapters
7, 9, 10 and 11 of
R. Kent Nagle and Edward B. Saff,
Fundamentals of Differential Equations and Boundary Value Problems,
Addison Wesley (ISBN 020133867X)
and Chapters 2, 3, 8, 9 of
Murray R. Spiegel, Theory and
Problems of Complex Variables (Schaum's Outline Series), McGraw Hill
Note: It is not compulsory
to purchase the aforementioned books for following the lecture. They
are useful references for revision, extra reading and have numerous
sample
calculations and exercises which you can work through in conjunction
with the lecture.