March 16, 2007
New website draft!
December 8, 2007
Website undergoing updates...
December 8, 2007
PageRank and Polynomial Chaos is a project with Paul Constantine to use uncertainty quantification techniques with PageRank. We're presenting a paper on these ideas at the 5th Workshop on Algorithms for the WebGraph.
April 11, 2007
MatlabBGL, updated to version 2.1; supports 64-bit Matlab R2006b+!
In contrast to the publications page, this page includes informal documentation for many of my research projects. It includes some interesting demos!
The adjoint equation associated with a control problem is a nice shortcut to
compute the gradient vector for the control variables. When the constraint in
the control problem is an unsteady partial differential equation, the adjoint
equation is an extremely large linear system. This project uses a random
walk and Monte Carlo estimator to approximately solve the linear system
quickly.
[Coming Soon] Read more...
Personal PageRank is a vector over all the pages on the web that measures their
importance to your interests. Computing personal PageRank in the obvious way, however,
requires disclosing your interests to a third-party, the search engine. This paper
shows how motivated users can compute personal PageRank on their home PCs.
ViMoS, visual movie suggestions. ViMoS allows you to visually browse through movies to find undiscovered titles you will love.
Fast Parallel PageRank, a linear system approach. One way to compute the PageRank value for each page on the web is to formulate the PageRank problem as a linear system. We took this approach and used parallel implementations of various linear solvers to compute the PageRank vector.
Visualization methods for recommender systems. Using semi-definite programming, we computed a low dimensional projection of recommendation data from Launch!. The low dimensional projection is used to place vertices of the artist-artist recommendation graph.
A review of neural networks for PCA and ICA. This was my final project for an undergraduate course in neural networks. The review includes all the necessary Matlab code to duplicate the results, as well as presentations describing the work.
© 2006, David Gleich. All rights reserved.