Chan, Euclidean bounded-degree spanning tree ratios, Discrete & Computational Geometry 32 (2004) 177 194], we show that, for any arbitrary collection of points in the Euclidean plane, there always exists a degree-4 spanning tree of weight at most (√2+2)/3<1.1381 times the weight of an MST.
As both α and ωα estimates depend on quantifying an excess of fixed functional substitutions, there may exist a degree of correlation between d N/d S (or dPUS/dNSel in noncoding regions) and α and ωα values.
Instead, the argument has been that since these epitopes are common between tumors and normal tissues, and since there must exist a degree of tolerance to the antigens, the goal should be to break tolerance against such self-antigens.
Our data suggests that there exists a large degree of signal variability underlying each static point obtained from pooled methods.
There exists a high degree of variation in intraspecific morphology and genetic makeup.
However, there still exists a large degree of uncertainty about the fundamental particulate interactions that occur within a fill.
A pattern can be categorized into one class if there exists a maximum degree of similarity between them.
In addition, this paper identifies the necessary and sufficient condition that there exists a maximum degree 4 triangulation for convex polygons, and gives a linear time checking algorithm.
