The phrase "accuracy of the computation" is correct and usable in written English.
It can be used when discussing the precision or correctness of a calculation or numerical result.
Example: "The accuracy of the computation is crucial for ensuring reliable results in our analysis."
Alternatives: "precision of the calculation" or "correctness of the computation."
This interesting variant, previously described in the literature as PFEM-2, is able to use larger time steps when compared to other similar numerical tools which implies shorter computational times while maintaining the accuracy of the computation.
We compare these experimentally determined values to those computed using the two models to determine the accuracy of the computation.
A simple but efficient and general method for improving the accuracy of the computation of the quadrature weights is proposed.
We apply this new scheme to simulate the flow past a circular cylinder and study the effect of numerical viscosity on the accuracy of the computation by comparing the numerical results with those of a first-order method.
The coefficients of the matrices and the second members of each system are given by Fourier integrals which are numerically evaluated and the accuracy of the computation can be fully controlled.
In this paper, we analyze the numerical performances of these schemes when the space discretization is carried out with a spectral element method, with the aim of investigating the impact of the splitting on the global accuracy of the computation.
One may notice that the accuracy on the computation of IIR and FIR filters is limited by the word-length specified in the digital system realization.
Similar analysis was conducted to evaluate the degree of accuracy for the computation of three (3) entities: pore volume fraction (Fig. 9), organic matter volume fraction (Fig. 10) and minerals volume fraction (Fig. 11).
The nth order approach makes it possible to specify the accuracy of the computations a priori for the expected values and variances separately.
We show how the accuracy of the computations is strongly dependent on the choice of monitor function, and we present a monitor function that yields an optimal rate of convergence.
The accuracy of the computations using this procedure is made clear by comparing them with the experimental results of Bearman et al. [J. Fluid. Mech. 119 (1982) 297 321] and Nakamura et al. [J. Eng. Mech. Div. ASCE No. EM6 (1975) 855 871].
