http://www.math.rutgers.edu/~zeilberg/EM10/projects.html
Last Update: Jan. 16, 2011.
Note: The projects below, in many cases, are ongoing and dynamical, and will be updated and improved
in the future.
Projects

Investigate diagonal stability, inspired by work of Eduardo Sontag and M. Arack (suggested and claimed by Michael de Freitas)
Here is the
current version of
Michael de Freitas' project.

Investigate Gaussian primes (suggested and claimed by Brian Garnett)
Here is the
current version of
Brian Garnett's project.

Do some investigations in experimental number theory.
(suggested and claimed by Edinah Gnang)
Read Edinah's Gnang beautiful paper.
Added Jan. 16, 2011:
Read Edinah's Gnang completely new version of Part I.

Develop a Maple package for handling posets
(suggested and claimed by Emilie Hogan).
Here is Emilie Hogan's current version
of the project.

Find extensions of Eric Rowland's
prime generating recurrence.
(Suggested and claimed by Dennis Hou).
[Coming up]

Study the FriedmanLandsberger "physical" approach to combinatorial games such as Chomp.
(claimed by Joshua Loftus)
Here is the
current version of
Josh Loftus' project.

Ivestigated Eric Angelini's
glass of worms
problem that inspired Sloane's sequence
A151986.
(suggested and claimed by Kellen Myers)
Here is
Kellen Myers' current version of the final course project

Investigating the
Gijswijt sequence (related to Sloane's Curling Number Conjecture).
Using, in part, van de Bult and Gijswijt's article
A SlowGrowing Sequence
Defined by an Unusual Recurrence
(suggested and claimed by Brian Nakamura)
Here is the current version of
Brian Nakamura's course project .

Count squares with Maple (suggested and claimed by Daniela Prelipceanu)
Here is Daniela Prelipceanu's maple Worksheet for the course project

Study epidemics by graphtheoretical means
(suggested and claimed by Asya Pritsker)
Here is Asya Pritsker's current version

Write code which will perform calculations that are involved in the formal
calculus in vertex operator algebra theory. Specifically, for now, write
code that will carry out calculations and help verify identities in the
vector space C[[x,x^(1)]].
(suggested and claimed by Chris Sadowski)
Here is Chris Sadowski's current version

Study the sequence of the mobius function from a statistical point of view,
applying to it as many tests of randomness as you can, and
investigating how randon it is. (Claimed by Aron Samkoff).
Here is Aron Samkoff's project
as a Maple worksheet and it is a
textfile.

Study vanderWaerden numbers (suggested and claimed by David John Wilson) .
Here is David John Wilson's current version
Experimental Math, Spring 2010 main page