Sentence examples for obtain approximation from inspiring English sources

Since the model cannot be approximated arbitrarily closely in the general case (unless P=NP), the approach can be used to obtain approximation algorithms that work well in the average case.

While they impose paraunitary constraint on U ~ ( z ) A ( z ) V ( z ) to yield a diagonalized Σ z), we impose the finite duration constraint and obtain approximation of U z) and V z) with fair fitting to the decomposed matrices at each frequency samples.

The aim of the present article is to obtain approximation results for the complex extension of the q-Bernstein-Durrmeyer type modified operator (1.2) defined by M n, q ( f ; z ) = [ n + 1 ] q ∑ k = 1 n q 1 − k t n, k ( q ; z ) ∫ 0 1 p n, k − 1 ( q ; q t ) f ( t ) d q t + f ( 0 ) t n, 0 ( q ; z ), (1.3).

The aim of the present article is to obtain approximation results for complex Durrmeyer-Stancu type operators which are defined for f : [ 0, 1 ] → C continuous on [ 0, 1 ] by M n ( f ; z ) : = n ∑ k = 1 n p n, k ( z ) ∫ 0 1 p n − 1, k − 1 ( t ) f ( n t + α n + β ) d t + f ( α n + β ) p n, 0 ( z ), (1).

Such a matrix can be used to obtain approximation of the CME via the analytical solutions described in this section.

It can probably be performed with success in younger children than can the astragalo-scaphoid arthrodesis, because the layers of cartilage are thinner than in the head of the astragalus, at equal ages, and it is therefore easier to obtain approximation and union of the denuded surfaces.

This says that by using numerical methods, one can obtain approximations of the unknown exact solution.

In this section we obtain approximations for the solution of (1.1 - 1.3 1.1 - 1.3

Viscoplastic crystal plasticity simulations are employed to obtain approximations for the resolved shear stress.

We conclude this manuscript by saying that, utilizing the numerical methods, one can obtain approximations of the unknown exact solution.

Over the years, it was found that the spectral methods were a valid method to obtain approximations for differential equations.