Sentence examples for a proper approximation from inspiring English sources

2, based on the analysis of the power-electronics converter of a BESS, the model is simplified by a proper approximation.

We show that, for ML-based joint CFO and CIR estimation in OFDM systems, a proper approximation simplification of the log-likelihood function coupled with the aid of a good iterative correction algorithm can result in satisfactory estimation performance.

By a linear transformation and a proper approximation, the differential equation of the minority carrier density in a textured cell becomes the same form as for the flat cell.

Then, a proper approximation function (AF) to be used as undamaged mode can be extracted from the damaged one by the discrete wavelet transform (DWT), provided a suitable wavelet and a decomposition level (DL) are determined.

(2.4) Further, we attempt to find a proper approximation of (varphi(t_{1})), denoted by (bar{varphi}_{1}), based on which we introduce a new one-step approximation (Y_{1}) given by Y_{1}=tilde{Y}(t_{1})+bar{varphi}_{1}= bar{Y}_{1}+bar{varphi}_{1}.

The results also demonstrate the diffusion approximation equation is a proper approximation to RTE in weakly absorbing and highly scattering media, and FEM is capable of solving the forward problem of BLT efficiently with a high accuracy in this case.

It is shown that approximation problems reported in some recent researches are caused by a brutal combination of a poor approximation accuracy in the high-frequency range (a non-strictly proper approximation of a strictly proper transfer function!) and an excessive sensitivity of the design method to high-frequency additive plant uncertainties.

It is shown that approximation problems reported in some recent studies are caused by a brutal combination of poor approximation accuracy in the high-frequency range (a non-strictly proper approximation of a strictly proper transfer function) and excessive sensitivity of the design method to high-frequency additive plant uncertainties.

The analytical approximate acoustic pressure is expressed in a brief and concise form after proper approximation within a certain frequency range.

The assumption is shown to be a proper engineering approximation except in the lower part of the considered frequency range.

The accuracy can be controlled by keeping enough terms in the two series expansions so that a well-focused image can be achieved with a proper range approximation.