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The results obtained indicate the merits of this method, which opens up interesting future developments for a whole optical network scenario.
In addition, the potential merits of this method are: a) Nondestructive and in-situ measurement of strength can be performed without using a standard specimen and a rupture test; b) Strength proof test and strength comparison can be easily preformed.
The merits of this method lie in the fact that the eigenvalues and eigenfunctions of a simply supported plate and scalar springs are used to calculate the eigenvalues of the modified structures.
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The merit of this method is that both the reducing agents themselves and the oxidized products are environmentally friendly.
The devices can be fabricated on several surfaces, and deposition of graphene from solution is the main merit of this method.
The merit of this method in the quantum domain is that the eigenstates of an invariant operator are closely related with the Schrödinger solutions of the system.
The merit of this method lies in that it, unlike the first one, does not require an infinite number of consensus iterations for a guaranteed performance.
In addition, the main merit of this method is that it makes use of simple mathematical equations and yields accurate results.
The merit of this method is that it can efficiently deal with discrete DSMs that are practically nonlinear and non-Gaussian.
Another merit of this method is that eigenvector derivatives with repeated eigenvalues can be easily obtained if the new eigenvectors are calculated.
A main merit of this method is that it can approximate implicit failure functions well as the number of samples is large enough due to the features of the correct classification of all samples.
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