Worst Cases for the Exponential Function in the IEEE 754r decimal64 Format
Texte intégral
Documents relatifs
In Section 4.2, we continue to discuss the structure of the multivariate polynomial representation of C n by those A i ’s, especially the linear terms.. In Section 4.3, we
In Section 4, we describe the algorithm finding the worst cases of periodic functions for large arguments.. This algorithm is analysed in
More specifically, the dichotomy observed in Theorem 1, determined by the position of a with respect to 1, is shown to hold for the exponential-beta distribution at the level of (i)
The Barlow-Proschan importance index of the system, another useful concept introduced first in 1975 by Barlow and Proschan [2] for systems whose components have continuous
A Harmonic Mean Inequality Concerning the Generalized Exponential Integral Function..
Thus, if our experiment had used subjective timings only, as in Bargh et al’s original study, we would have erroneously concluded that experimenters’ expectations was a critical
Then we propose two improvements of this lower bound by using two different approaches; the first approach consists in adding well-chosen polynomial term to it, whereas the
Les oligomères de surface constituent le lien entre les surfaces idéales ou préparées et surfaces réelles, dans notre cas les polymères massifs. Il s'agit là de molécules