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To analyse the convenient use of photonic crystal fiber in the communication windows, a broadband single-mode photonic crystal fiber is proposed based on index-matching resonant coupling by using the full vector finite-element method.
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Compared with state coupling in the synchronization literature, we design a novel distributed coupling protocol by using the reaction diffusion coupling: spatial coupling, which can accelerate the synchronization process.
The displacement fields used in the analytical formulation are coupled by using the homogeneous governing static axial equilibrium equation of the beam.
To enable a direct comparison between microarray and sequencing data, both data sets were coupled by using the probe and sequence data.
Section 4 deals with a further investigation of PLS in a drive-response dynamical networks (DRDNs) model with time-varying coupling delayed by using the proposed method.
Furthermore, when the support motion amplitude is located in a certain range for the case Ω≈2ω1/3, the original zero out-of-plane vibration of the cable should be changed to the stable in-plane and out-of-plane coupled oscillation by using the optimal passive viscous damper or the MR damper with the SA-1 rule.
Pressure velocity coupling was achieved by using the semi-implicit method for pressure-linked equations (SIMPLE) algorithm.
The extent of the coupling was checked by using the Ninhydrin [24], Chloranil [25] or De Clercq [26] tests (depending on the nature of the amino acid group).
Dyadic data from two lagged-design studies (Study 1: N = 138 heterosexual couples; Study 2: N = 168 heterosexual couples) were analyzed by using the actor-partner interdependence model (APIM) to account for interdependencies between spouses.
We also show the uniqueness of a coupled coincidence point and give some examples, which are not applied to the existence of a coupled coincidence point by using the mixed g-monotone property.
In this paper, we show the existence of a coupled fixed point theorem of nonlinear contraction mappings in complete metric spaces without the mixed monotone property and give some examples of a nonlinear contraction mapping, which is not applied to the existence of coupled fixed point by using the mixed monotone property.
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