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Bailey, David H.
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Automated simplification of large symbolic expressions
Bailey D., Borwein J., Kaiser A. Journal of Symbolic Computation 60120-136, 2014. Type: Article
The simplification of algebraic expressions is one of the major uses of any computer algebra system, and yet there is a paucity of material on the fundamental algorithms that underlie simplification. Such papers that exist tend to be q...
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Nov 19 2014
Precimonious: tuning assistant for floating-point precision
Rubio-González C., Nguyen C., Nguyen H., Demmel J., Kahan W., Sen K., Bailey D., Iancu C., Hough D. SC 2013 (Proceedings of the International Conference on High Performance Computing, Networking, Storage and Analysis, Denver, Colorado, Nov 16-22, 2013) 1-12, 2013. Type: Proceedings
Accuracy and error tolerance are important requirements for most software. A common practice for achieving the desirable accuracy and avoiding potential numerical problems, such as overflow/underflow, is to use high precision for all o...
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Apr 23 2014
Experiments in mathematics
Borwein J., Bailey D., Girgensohn R., A. K. Peters, Ltd., Natick, MA, 2006. Type: Book (9781568812830)
For me, with an undergraduate degree in mathematics, graduate work in computing, and having primarily worked in computer science, the phrase “computational mathematics” is both exciting and a bit frightening. These ...
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Mar 2 2007
Design, implementation and testing of extended and mixed precision BLAS
Li X., Demmel J., Bailey D., Henry G., Hida Y., Iskandar J., Kahan W., Kang S., Kapur A., Martin M., Thompson B., Tung T., Yoo D. ACM Transactions on Mathematical Software 28(2): 152-205, 2002. Type: Article
This paper describes a proposed extension to the current basic linear algebra subprograms (BLAS) that will provide efficiency gains from using mixed precision arguments (for example, multiplication of a REAL matrix and a COMPLEX matri...
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Nov 8 2002
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