Sentence examples for these two approximation from inspiring English sources

In this article we make these two approximation steps explicit.

We will show that these two approximation systems perform very closely with respect to the the original mixed loss-queueing system in terms of CBP and CDP.

The simplest demonstration of these two approximation gives the simple reaction: S + E ↔ SE → P + E with reaction rate constants and k2.

The optimum power allocation factor is then determined by solving these two approximations with the proposed non-iterative and iterative approaches.

These three approximation errors are zeros when the data set of the plant is sufficient and infinitely complete, and the number of samples in the interested state space is infinite.

The aims of this manuscript are two-fold: (i) we first study the asymptotic relative error of the normal, Poisson (or compound Poisson), and FMCI approximations with respect to the exact distribution; and (ii) we then provide a numerical study of these three approximations with the exact probabilities in cases where x is fixed and n→∞ and when n is fixed and x varies.

In this article we make the two approximation steps explicit.

Analytical results and simulations are used to compare the accuracy of the two approximations.

The comparison of the two approximations is shown in Figure 2 where we have used.

end{aligned} (5.6) Clearly, the absolute errors of the two approximations are less than 0.0007 and 0.00007.

We find significant differences in both the energy band structure and conductance obtained with the two approximations.