APMA1330 Fall18 S01 Applied Partial Differential Equations II
APMA1330 Fall18 S01 Applied Partial Differential Equations II
Announcements and other information about the class can be found here.
Course description: This course covers basic concepts and methods for solving partial differential equations. Topics include the classification of linear partial differential equations, heat conduction and diffusion equations, the wave equation, Poisson’s equation, the method of separation of variables, the method of characteristics, Fourier series, integral transforms, and the Sturm-Liouville theory. More advanced topics, including variational formulations and weak solutions of elliptic problems, may be addressed depending on the interests of the class and time restrictions.
Required text: Partial Differential Equations with Fourier Series and Boundary Value Problems (Third edition) by N. Asmar. Dover Publications, 2016.
Grading policy: The final grade will be based on homework assignments, a take-home midterm exam (see below for dates) and a final exam.
| Homework assignments | 30% |
| Midterm exam | 30% |
| Final exam | 40% |
Homework assignments: Homework problems will be handed out on a regular basis. Discussion of homework assignments with other students is encouraged, but what is handed in should be your own work.
Important dates:
| Midterm exam | Wednesday, October 24 |
| Final exam | Friday, December 14 |
Accommodations: Brown University is committed to full inclusion of all students. Please inform me early in the term if you have a disability or other conditions that might require accommodations or modification of any of these course procedures. You may speak with me after class or during office hours. For more information, please contact Student and Employee Accessibility Services at 401-863-9588 or SEAS@brown.edu.
Students in need of short-term academic advice or support can contact one of the deans in the Dean of the College office.
Announcements and other information about the class can be found here. A PDF copy of the syllabus can be found here: APMA_1330.pdf
Course Summary:
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