A metric space (M, d) is said to be of hyperbolic type if it is a metric space that contains a family L of metric segments (isometric images of real line bounded segments) such that (a) each two points x, y in M are endpoints of exactly one member seg[x, y] of L, and (b) if p, x, y ∈ M and m ∈ seg[x, y] satisfies d x, m) = αd x, y) for α ∈ [0, 1], then d p, m) ≤ (1 - α d p, x) + αd p, y).
This behavior is assumedly a result of the crossing vessels bounding segment u.
Let (Omegasubsetmathbb{R}^{N}) be a bounded domain with the segment property, (Ngeq2), M be an N-function, M̄ be a complementary function of M. Assume that M is twice continuously differentiable.
In this segment, let W be a bounded, closed and convex subset of the Banach space X.
Two vertical segments are introduced as the artificial boundary to limit the unbounded physical domain to a bounded computational domain.
ChIP assays localized an MLL-bound segment that included the TSS of HOXA1, extending into the transcribed region of the gene [ 47].
A bounding region for spiral curve segments shaped by two circular arcs, parts of the osculating circles at the spiral's endpoints, and two lines is introduced.
A long MLL-bound segment encompasses four CGIs that include several clusters of morpheme.
where are bounded on segment functions,, which is a partial case of problem (1.1), (1.2).
The MLL-bound segment is within a CGI that contains two clusters of MLL1 morphemes.
Let domains and be bounded by segment of real axis and by curves and placed in the upper half-plane.
