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| Content Provider | ACM Digital Library |
|---|---|
| Author | Rutenbar, Rob A. Fang, Claire F. Ma, James D. Singhee, Amith |
| Abstract | Interval methods offer a general, fine-grain strategy for modeling correlated range uncertainties in numerical algorithms. We present a new, improved interval algebra that extends the classical affine form to a more rigorous statistical foundation. Range uncertainties now take the form of confidence intervals. In place of pessimistic interval bounds, we minimize the probability of numerical "escape"; this can tighten interval bounds by 10X, while yielding 10-100X speedups over Monte Carlo. The formulation relies on three critical ideas: liberating the affine model from the assumption of symmetric intervals; a unifying optimization formulation; and a concrete probabilistic model. We refer to these as probabilistic intervals, for brevity. Our goal is to understand where we might use these as a surrogate for expensive, explicit statistical computations. Results from sparse matrices and graph delay algorithms demonstrate the utility of the approach, and the remaining challenges. |
| Starting Page | 167 |
| Ending Page | 172 |
| Page Count | 6 |
| File Format | |
| ISBN | 1595933816 |
| DOI | 10.1145/1146909.1146955 |
| Language | English |
| Publisher | Association for Computing Machinery (ACM) |
| Publisher Date | 2006-07-24 |
| Publisher Place | New York |
| Access Restriction | Subscribed |
| Subject Keyword | Intervals Algorithms Dfm |
| Content Type | Text |
| Resource Type | Article |
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