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In this section, we will justify the proposed method by proving its strong convergence order of one in mean-square sense.
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We estimate the error of the method by proved some theorems.
The validity of the method was assessed by proving the absence of variations in carrier distribution in the third dimension, as expected for NWs etched into a blanket stack.
Further, the proposed method (1.2) is justified by proving its strong convergence of order one under standard assumptions (see Theorem 3.4).
By using the method of proving Theorems 3.1 and 3.2, we can deduce the conclusion easily, so we omit it here.
The aim of this paper is to develop a new algorithm, based on the natural approach method, for proving MTP inequalities by reducing to polynomial inequalities.
The Bold Orion ASAT test was the first interception of a satellite by any method, proving that anti-satellite missiles were feasible.
Even though the 'point-by-point' method proved to be superior, the other methods are advantageous, as they take weighted signal intensities into account.
The accuracy of the method was proven by using spiked solutions that were prepared by spiking in the appropriate amount of analyte of interest into the sample matrix and assayed using a standard.
Unlike most of the existing methods, the proposed method has been proven by a series of experimental case studies and found to be practical in real applications.
The performance of this method is proved by comparing the quantitative measures with other methods [21].
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