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== Your turn! Student Projects == | == Your turn! Student Projects == | ||
| − | As per the syllabus, | + | As per the syllabus, 25% of your grade will be based on contributing a Rhea page on a subject related to the course. To pick a subject, simply write your group name next to it. |
Notes: | Notes: | ||
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For some lovely contributions, see [[Honors Project]] 2011 by Daniel Lee. | For some lovely contributions, see [[Honors Project]] 2011 by Daniel Lee. | ||
| − | + | The project is due in week 15. Presentations will be in week 16. Any group can present earlier, but I need to see the final product a week or so before for any feedback before the presentation. Groups will be evaluated on the content and presentation. This is expected to be team work, and each member will submit an evaluation of each member’s contributions. | |
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Revision as of 06:12, 18 September 2022
Contents
Rhea Section for MA279: "Modern Mathematics"
Professor Swanson, Fall 2022
Welcome!
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Course Info
- Instructor: Prof. Swanson
- Office: MATH 830
- email: irena at purdue dot you know what
Important Links
Your turn! Student Projects
As per the syllabus, 25% of your grade will be based on contributing a Rhea page on a subject related to the course. To pick a subject, simply write your group name next to it.
Notes:
- No more than one group per subject.
- Once a group has signed up with a project, this project is closed to other groups.
- A group cannot un-sign from a subject they signed up for. Signing up is permanent.
Your project page will be graded based on content as well as interactions with other people (page views, comments/questions on the page, etc.). The number of links to other courses and subjects will also be taken into account: the more the merrier! Do not simply copy the book and do not plagiarize. Read Rhea's copyright policy before proceeding.
For some lovely contributions, see Honors Project 2011 by Daniel Lee.
The project is due in week 15. Presentations will be in week 16. Any group can present earlier, but I need to see the final product a week or so before for any feedback before the presentation. Groups will be evaluated on the content and presentation. This is expected to be team work, and each member will submit an evaluation of each member’s contributions.
| Topic Number | Topic Description | Team Name |
|---|---|---|
| 1 | The Chinese Postman Problem (5.c) | Group J |
| 2 | Swarm Intelligence (6.c) | Group E |
| 3 | DNA-based computing (6.b) | Name |
| 4 | Privacy and Social Networks (7.c) | Group F |
| 5 | Alternatives to Kruskal's algorithm (7.a) | Group C |
| 6 | P vs NP: a Clay Millennium Problem with economic flavor | Group I |
| 7 | Dijkstra's algorithm and its variants for shortest paths (7.b) | Group D |
| 8 | Tournaments (8.c) | Group B |
| 9 | The graph isomorphism problem: theory and applications | Group A |
| 10 | Scheduling (Chapter 8) | Group G |
| 11 | The transportation problem: a glimpse into linear programming | Group H |
| 12 | The economic impact of mathematical algorithms in society | Name |
