Sentence examples for method of accuracy from inspiring English sources

Later, Khan et al. [31] reported a three-level difference method of accuracy (O k^{2}+h^{4})) for numerical solution of the Euler-Bernoulli equation by using a sextic spline in space and finite difference discretization in time.

The implications of these problems are that it is unlikely that a single standardized method of accuracy assessment and reporting can be identified, but some possible directions for future research that may facilitate accuracy assessment are highlighted.

In this paper, using nine grid points, we discuss a new three-level implicit spline in the tension finite difference method of accuracy two in time and four in space for the solution of a one-space dimensional second-order quasilinear hyperbolic equation.

In this paper, using a central point and two off-step points in x-direction, we propose a new two-level implicit method of accuracy two in time and three in space, based on spline in compression approximations for the solution of differential equation (1.1).

In this article, using the same number of grid points, we have derived a new stable method of accuracy four, which instead involves the terms like 1 / ( r l − 1 / 2 ), and hence is more convenient to implement at singular points.

In this paper, using three non-uniform grid points in x-direction and three uniform grid points in t-direction, we discuss a new three-level implicit method of accuracy two in time and three in space based on spline in compression approximations for the solution of 1D second order quasilinear hyperbolic equations.

In order to improve the approximation accuracy, a new method of high accuracy response surface should be developed.  .

Many gas emission prediction methods have been proposed; however, there currently is no widely used method because of accuracy issues.

Consequently, prediction accuracy increases by 2% for all methods; 95% of accuracy from HMMConst3 and 90% of the Kalman Filter SVM.

In analyzing such data, our method outperforms previous methods in terms of accuracy and efficiency.

Solutions of the numerical method actually reflect a compromise between the finite difference method and requirement of accuracy.