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This page is continuously under construction!
Projects will be added as time becomes available to do so.
- Computing Approximate
Eigensystems (CApE)
The Computing Approximate Eigensystems (CApE) project has the goal of
developing efficient methods for approximating, within specified accuracy,
the eigenvalues and eigenvectors of symmetric matrices, especially those
matrices with the property that the magnitudes of their matrix elements
rapidly decrease when moving away from the diagonal. Such algorithms
will be immediately applicable to non-linear eigenvalue problems with
inner-outer iteration, such as the self-consistent-field method in
quantum chemistry, and to the development of preconditioners for many
other applications. This project is supported by a subcontract from
the California Institute of Technology as part of the Academic Strategic
Alliances Program of the DOE Accelerated Strategic Computing Initiative
(DOE ASCI/ASAP).
- Scalable Intracampus
Research Grid (SInRG)
The Scalable Intracampus Research Grid (SInRG) project will deploy a research
infrastructure on the University of Tennessee, Knoxville campus that mirrors
the underlying technologies and the interdisciplinary research collaborations
that are characteristic of the emerging national technology grid. SInRG's
primary purpose is to provide a technological and organizational microcosm in
which key research challenges underlying grid-based computing can be attacked
with better communication and control than wide-area environments usually
permit. The project is supported by a grant from the National Science
Foundation.
- Householder XIII Pictures
Pictures from the Householder Symposium on Numerical Linear Algebra held
June 17-21, 1996 at the Grand Hotel Kronenhof in Pontresina, Switzerland.
This meeting was the thirteenth in a series, previously called the Gatlinburg
Symposia. The name honors Alston S. Householder, one of the pioneers in
numerical linear algebra and organizer of the first four meetings.
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