| Article ID | Journal | Published Year | Pages | File Type | 
|---|---|---|---|---|
| 8900759 | Applied Mathematics and Computation | 2018 | 10 Pages | 
Abstract
												Several different techniques intend to improve the accuracy of results computed in floating-point precision. Here, we focus on a method to improve the accuracy of the evaluation of rational functions. We present a compensated algorithm to evaluate rational functions. This algorithm is accurate and fast. The accuracy of the computed result is similar to the one given by the classical algorithm computed in twice the working precision and then rounded to the current working precision. This algorithm runs much more faster than existing implementation producing the same output accuracy.
											Keywords
												
											Related Topics
												
													Physical Sciences and Engineering
													Mathematics
													Applied Mathematics
												
											Authors
												Stef Graillat, 
											