Sentence examples for fiber square from inspiring English sources

The Bell & Ross BR 01-94 is a black carbon fiber square, 46 millimeters across, with enormous luminous hands that mark time with the subtlety of a stadium clock.

A fiber square in (mathcal {C}) is a cartesian square (2.4) such that (Y') is fibrant and (f',g' in F) (or equivalently, the square is a cofiber square in (mathcal {C}^o)).

fiber square in (mathsf{Ind},mathcal {can) can be represented as (mathsf{colim}_I) of a corresponding square in (mathcal {C}^{'I}), with I filtered and (I^o) ordered, and conversely, (mathsf{colim}_I) in such a situation sends weak equivalences to weak equivalences, fibration to fibration and cofibrations to cofibrations, and by Lemma 12.1, it also sends pushout resp.

For fiber squares, the situation is dual.

The triangles in the second structure are generated by diagrams (2.11) with fiber squares instead of cofiber squares.

The roving layer consists of unidirectional fibers embedded in the matrix; it is idealized as doubly periodic array of fiber with square cross-sections.

Thus, in order to measure the mechanical properties of the as-spun ultrafine fibers, a square area of the membranes (area of 0.01 cm2 and thickness of 0.1 mm) based on the aligned electrospun fibers has been tested.

The most discriminating tactile sensors of primates, the fingertips, house a few hundred sensory nerve fibers per square cm [1], [2], a density four orders of magnitude lower than the peak ganglion cell density in the retina [3].

It has been presented in this research that the Eshelby/Mori-Tanaka approach can be used for the calculations of the stresses inside and outside graphite fibers provided the volume fraction of the fibers does not substantially exceed 35% in the case of the square fiber array and 50% for the hexagonal fiber distribution.

In order to illustrate the efficiency of the LEHT, the theory is firstly coupled to the Particle Swarm Optimization (PSO) algorithm in order to minimize the axial thermal expansion mismatch in hexagonal and square fiber arrays by tailoring the fiber volume fraction.

The first two options again give the injective and projective model structures, and these give rise to the description of homotopy cartesian and homotopy cocartesian squares in terms of fiber and cofiber squares of Definition 2.8.