HB/west0479 University of Florida Sparse Matrix Collection:

Maintained by Tim Davis.

From the abstract of the paper The University of Florida Sparse Matrix Collection:

As of May 2008, it contains 1890 problems (some of which are sequences of dozens of matrices). The smallest is 5-by-5 with 19 nonzero entries. The largest has dimension 9.8 million, and the matrix with the most nonzeros has 99.2 million entries. The matrices are available in three formats: MATLAB mat-file, Rutherford-Boeing, and Matrix Market. The size of the collection in each format is about 9 GB. Note that the MATLAB mat-files can only be read by MATLAB 7.0 or later.

This collection is managed by Tim Davis, but ``editors'' of other collections are attributed, via the Problem.ed field in each problem set. Problem.author is the matrix creator. Other collections are always welcome.

Click here for a paper describing the collection (Jan. 2007).

Note: all of the matrices have been updated as of November 25, 2006. Additional minor changes to the meta-data were made in January, 2007 (problem kind added to all matrices). Most changes are minor, but if you have existing matrices from this collection, I suggest you delete them and download the most recent copies. See the ChangeLog for more details.

Browse the collection:

Sample Gallery (one matrix per group):

MATLAB interface:

Software:

Downloading matrices:

References:

To submit matrices to this collection:

Sources of some matrices and related links


Graph drawings, by Yifan Hu

Yifan Hu, at AT&T Labs has created a graph drawing program that can generate truly beautiful drawings of a large graph, based solely on the connectivity (that is, a sparse matrix). Take a look at his drawings of the matrices in the UF Sparse Matrix Collection. See his close-up of the Chen/pkustk01 matrix, which is a model of the Beijing Botanical Garden Conservatory. Each square matrix in the UF Sparse Matrix Collection has a link to his graph drawings; clicking on them will bring up his web page for that matrix, including a link to a higher resolution image. Below is a sample of the Andrianov/fxm3_6 matrix.