Sentence examples for sufficiently exact from inspiring English sources

The results indicated that the modified GE/EPRI method was sufficiently exact as an engineering method.

The comparison to the measured values shows that a quantitative interpretation of the limiting current measurements depends on the ability to obtain sufficiently exact information about cell geometry, diffusion coefficient and inlet concentration.

It means that the estimate (7) is sufficiently exact, but weaker than what asymptotics (3) gives.

In order to be able to incorporate the mutual electromagnetic influence of neighboring elements (e.g., cross talking), one needs refined models based on a sufficiently exact discretization of the full Maxwell equations.

Via computer software program for curve-fitting the radon buildup, a sufficiently exact extrapolation of the final activity A0 in Bq.m−3 was achieved, and the percentage divergence was calculated.

20 For the purpose of showing the causes of Aberdeen's action in relation to California, it is sufficiently exact to specify December as the turning-point in Aberdeen's general policy toward Mexico nationaux, but a more detailed explanation of all this correspondence will show that it was Pakenham's despatch of June 27 that caused the change.

With the indentation sufficiently exacting, the diff file should only show differences that indicate bugs in my script.

Professor Motwani helped explain when a randomized algorithm, which performs only a subset of the computations needed to obtain an exact answer, is sufficiently accurate.

In many cases, the approximations of Zoeppritz equation at small and moderate incidences are sufficiently accurate to reproduce the exact reflection coefficients quantitatively (Jilek 2001; Buland and Omre 2003; Zhang et al. 2011, 2014a, b; Russell et al. 2011; Zong et al. 2012, 2013a, b; Yang et al. 2015).

By combining Theorem 2 with Theorem 1 we see that for a sufficiently smooth exact solution A, the total error (lVert mathbf {A}-mathbf {A}_{h} rVert_{mathrm{SWIP}} = O(h^{k-1})) if k-th order edge functions are used.

In this context, it is desirable to have an exact reference point for deciding how many n- orders are necessary for Eq. (17) to be sufficiently accurate.