Sentence examples for data in a homogeneous from inspiring English sources

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The frequency distribution procedure of maximum consecutive hour rainfall data in a homogeneous region consist of similar quantile distribution (Dalrymple 1960).

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Using NMR velocimetry data collected in a homogeneous 30 μm grain pack and 10 < Pe < 35, we quantified the observed weak super dispersion in saturated conditions, and the strong super-dispersion observed during steady-state oil water two phase flow.

With the management of the parallelism in these applications, the user can further distinguish the algorithms by the type of parallelism (task or/and data) that takes into account its structure to propose efficient solutions with task-parallel or/and data-parallel computations in a homogeneous architecture.

Figure 4a shows the JMA catalog locations and (b) shows the results of the homogeneous station method, in which we used data from a homogeneous set of stations with seven permanent and two temporary stations.

Results are validated using an existing laboratory-scale data set describing flow in a homogeneous porous medium.

The comparison of the results from the two sensors showed that higher spatial resolution provided purer image endmembers in more heterogeneous sites, but did not exhibit more endmembers and did not identify new natural outcrops that a lower spatial resolution data set would miss in a homogeneous terrain.

Thus, in RNA-Seq data representing mixed samples, the number of reads corresponding to transcripts of interest can be orders of magnitude lower than in data derived from a homogeneous bacterial culture.

The attractions of this approach are ease of access at very low cost and national coverage in a homogeneous data set.

The data obtained from a homogeneous resin phantom in Fig. 3 e) has a slight slope difference between the measurements acquired with and without the polycarbonate detector panel in place.

The failure to use prior knowledge of which individuals belong to which species and which traits are the key distinctions between species does not maximise power, but is based upon the argument that rejecting the null hypothesis (homogeneous data) in a contemporaneous sample implies two or more species.

Based on this scheme, we introduce a time discretization scheme to approximate the time fractional partial differential equation and show by using Laplace transform methods that the time discretization scheme has the convergence rate O k3−α), 0<α<1 for any fixed tn>0 for smooth and nonsmooth data in both homogeneous and inhomogeneous cases.

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