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But in our proposed method, the absolute values concentrate around which can make the equivalent dictionary as close as possible to an ETF.
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The model described the atom as a tiny, dense, positively charged core called a nucleus, in which nearly all the mass is concentrated, around which the light, negative constituents, called electrons, circulate at some distance, much like planets revolving around the Sun.
After the IMM trimmed, the log-fold-changes of the remain genes is concentrated around zero, which are calculated by the counts of genes divided by the total counts of the remain genes (Additional file 1: Figure S11).
Intent on avoiding past factional wars, he has concentrated on promoting policy issues around which all can rally: infrastructure, industrial policy and apprenticeships, for example.After GorderdämmerungBut avoiding tough decisions and, until recently, the sort of "Clause Four moment" that marked out Mr Blair as a strong leader makes it difficult to appear firm.
William J. Bennett, the United States Secretary of Education, has repeatedly called for more attention to values, urging school officials to concentrate on moral and ethical issues around which there is broad support in the local community.
The University of Chicago Legal Forum concentrates each year on a single topic around which it organizes a scholarly symposium.
Consequently, this hypothesis can be used to understand the modes of action of cellular regulatory mechanisms by identifying key regulatory nodes around which the response is significantly concentrated.
In brief, the analysis helped to identify metabolites around which the transcriptional changes are significantly concentrated.
The centre of gravity indicates the canopy height (in cm), around which most of the biomass is concentrated.
We prove the existence and concentration of nodal solutions which concentrate around a k-dimensional sphere of (mathbb{R}^{N}), where (1 leq k leq N-1), as (epsilonto0).
This paper is concerned with non-linear elliptic problems of the type (Pε): −Δu = u(N + 2)(N − 2) + εu, u > 0 on Ω; u = 0 on ∂Ω, where Ω is a smooth and bounded domain in RN, N ≥ 4, and ε > 0. We show that if the uε are solutions of (Pε) which concentrate around a point as ε → 0, then this point cannot be on the boundary of Ω and is a critical point of the regular part of the Green's function.
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