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We further show that correlations decaying exponentially with the Hamming distance yield exponentially decaying spectra similar to those reported recently for a model of molecular signal transduction.
PGSs with shorter pillars in height yield higher planar Young's and shear moduli, while those with smaller inter-pillar distance yield higher through-thickness moduli.
Our tighter bounds on genome halving distance yield a new algorithm for reconstructing an ancestral duplicated genome.
Averaged over 10,000 pairs of randomly generated plaintexts (x 1,x 2) with at most K nonzero entries per each, the relative entropy and the Hellinger distance yield the bounds of (4) and (7) on the TV distance, respectively.
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Different phylogenetic methods (likelihood, parsimony and distance) yielded similar tree topologies with comparable internal node resolution.
The two topology-comparison metrics we employed, edit distance and Robinson-Foulds symmetric distance, yielded different but highly complementary measures of performance.
Increased source-to-ground distance yielded a microstructure allowing greater fiber rearrangement under load, tripling the observed tensile strength.
Based on our system, a longer distance yields a lower maximum number.
Multiplying the CAM rate density σCAM with a road distance yields the CAM rate generated on that road section.
Using the Mahalanobis distance yields significantly smaller error rates compared to the Euclidean distance while resulting in higher communication costs and computation time.
A comparison based on the cM distance yielded similar results (p = 0.001).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com