Sentence examples for mappings of large from inspiring English sources

Tagger builds an index in RAM from a set of query sequences, and is particularly well-suited for generating one-time mappings of large collections of tags (typically all probes on a standard Affymetrix chip set or a Nimblegen tiling array, or all tags derived from a SAGE experiment) onto a genome or transcriptome.

Based on GO mappings of large-scale genome or transcriptome datasets, metabolism-associated transcripts account for 10 44% of seed plant transcriptomes, while their abundance is significantly higher (70 80%) in mosses [ 22].

We found that even extreme differences in the probability mappings and large amounts of noise lead to only modest reductions in diagnostic performance.

We note immediately that the class of pseudocontractive mappings is larger than that of nonexpansive mappings.

Our study, and those of others, demonstrate the power of fine-mapping in large studies both for the detection of novel independent susceptibility SNPs and determining a minimal set of likely causal variants (15, 16).

The class of Lipschitz mappings is larger than the classes of nonexpansive and asymptotically nonexpansive mappings.

In the following definition, we extend and generalize the notions of (alpha - psi) and ((psi - phi ))-contractive mappings in the context of larger spaces, such as b-metric-like spaces.

The class of quasi-nonexpansive mappings and asymptotically nonexpansive mappings includes nonexpansive mappings, where as the class of asymptotically quasi-nonexpansive mappings is larger than that of quasi-nonexpansive mappings and asymptotically nonexpansive mappings.

Moreover, the relevance of this condition in metric fixed point theory has been reinforced because Betiuk-Pilarska and Wiśnicki in [5] have proved a fixed point theorem for a class of mappings which is larger than the class of nonexpansive mappings, just for Banach spaces satisfying the PSz condition.

On the other hand, in 2008, Suzuki [1] introduced a new class of mappings which is larger than the class of nonexpansive mappings and named the defining condition condition (C) and utilized them to prove some existence and convergence fixed point theorems.

We give new results on Levinson's operator inequality and its converse for normalized positive linear mappings and some large class of '3-convex functions at a point c'.