Then, a continuous line from origin to meet point of the 0.75H u line and curve up to the H u line is drawn.
They followed more linear tracks, displayed flight angles that deviated less from orientation towards habitat, and showed orientations that were significantly directed towards habitat at greater distances than butterflies of continuous landscape origin.
A function (alpha(cdot):{Bbb{ R}}^{n} rightarrowBbb {R}) is called log-Hölder continuous at the origin (or has a log decay at the origin), if there exists a constant (C_{log}>0) such that biglvert alpha(x -alpha(0)bigrvert leqfrac{C_{log}}{log(e+1/|x -alpha all (xin{Bbb{R}}^{n}).
Remark 2.10 If Tf is continuous at the origin we can extend the log-concavity property to the interval [ 0, ∞ ), as (2) at 0 as endpoint can be deduced by taking the limit as x ↓ 0. Remark 2.11 In [15], Thm.
OR; odds ratio; CI; confidence interval; OR per standard-deviation increase for continuous variables Age; Origin; country of birth, divided into three groups, 1) Norway, 2) other TB low- endemic countries, 3) TB endemic countries; Stay in TB endemic country; stayed and/or worked in TB endemic country (>2 weeks).
We evaluated the effects of AuNPs on proliferation, necrosis/apoptosis, and formation of multicellular spheroids of the epithelial cells continuous and oncogenic cell line origin.
In this work on cell culture models, we tried to examine the features of effects of AuNPs of the epithelial cells of continuous and oncogenic cell line origin.
Overall, the results presented in this paper provide quantitative insight into the origin of continuous anchoring transitions triggered by vesicles at protein-decorated LC interfaces and, more broadly, guidance for the design of stimuli-responsive LC systems.
Proof of Property 5 follows from the fact that the M-GC estimator influence function is odd, bounded, and continuous (except at the origin, which is a set of measure zero); argument details parallel those in [4].
Let (0<lambda<n), (0< qleqinfty), (-1/s<nu<infty) and let (alpha(cdot)in L^{infty}({Bbb{ R}}^{n})) be log-Hölder continuous both at the origin and at infinity, such that lambda-ndelta_{1}-nu-n/s< alpha_leq alpha_< n delta_{2}-nu-n/s, (3.1) where (0<delta_{1}, delta_{2}<1) are the constants appearing in Lemma 2.9.
