Sentence examples for pattern solutions of from inspiring English sources

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In this work, a new analytical technique for constructing and predicting solitary pattern solutions of time-fractional dispersive partial differential equations is proposed based on the generalized Taylor series formula and residual error function.

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The resultant simulations clearly demonstrate the superiority and potentiality of the proposed technique in terms of the quality performance and accuracy of substructure preservation in the construct, as well as the prediction of solitary pattern solutions for time-fractional dispersive partial differential equations.

Nevertheless, these reusable pattern solutions presents two shortcomings, among others: (1) they need to be applied manually; and (2) most of these pattern solutions do not use aspect-orientation, and, since NFRs are often crosscutting concerns, this leads to scattered and tangled representations of these concerns.

SAXS patterns from solutions of both proteins were recorded as described in Materials and Methods to yield the final composite scattering curves in figure 3A and 4A, respectively, that both proteins are monodispersed in solution.

The scattering patterns of solutions of the complex and of uncomplexed UspA1 527 665) are presented in Figure 6A.

A two-pattern solution consisting of a conventionally healthy dietary pattern and a conventionally unhealthy dietary pattern emerged in each ethnic group.

The new approach is taken to search patterns for compacton solutions of several nonlinear time-fractional dispersive equations, namely (K_{alpha }(2,2)), (ZK_{alpha }(2,2)), (DD_{alpha }(1,2,2)), and (K_{alpha }(2,2,1)).

To develop an approach that would enable peptide 1 to be loaded into these superhydrophobic coatings uniformly, we adapted a two-step solvent-assisted approach developed previously for the deposition and patterning of aqueous solutions of proteins on superhydrophobic PEI/PVDMA films.

With a fixed bundling requirement, there is no a strict linear pattern of optimal configuration solutions of batteries and chargers as PV capacity increases.

The major task of qualitative analysis of systems of ordinary differential equations is to recognize the global pattern of solution curves in the phase space.

The crystallites size (D) has been calculated using line broadening of most intense (311) peak using Scherrer's equation [30] as given in Eq. (1) D =,frac{0.89 times,lambda }{beta,cos theta } (1) Open image in new window Fig. 1 XRD pattern of solution combustion derived copper ferrite.

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