2005
DOI: 10.2495/978-1-85312-941-4/07
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Rope and rope-like structures

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Cited by 10 publications
(9 citation statements)
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“…Owing to the helical structure, both the Albert lay (+) and interactive lay (−) BC–Alg macrofibers would rotate under tensile loading, and the Albert lay (+) case is especially prone to this tendency according to the traditional theory for rope and rope-like materials [ 38 ]. During this rotation process, each helically distributed filaments in the macrofibers is gradually straightened before break, leading to elongation increase of the whole helical BC–Alg fibers.…”
Section: Resultsmentioning
confidence: 99%
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“…Owing to the helical structure, both the Albert lay (+) and interactive lay (−) BC–Alg macrofibers would rotate under tensile loading, and the Albert lay (+) case is especially prone to this tendency according to the traditional theory for rope and rope-like materials [ 38 ]. During this rotation process, each helically distributed filaments in the macrofibers is gradually straightened before break, leading to elongation increase of the whole helical BC–Alg fibers.…”
Section: Resultsmentioning
confidence: 99%
“…5 d and Supplementary Table 2 ), certifying the validity of the bioinspired hierarchical helical and nanocomposite structural design proposed here. Additionally, it should be noted that though the designed bioinspired hierarchical helical macrofibers share some similarities in terms of helical hierarchy and performance characteristics with traditional rope materials [ 38 ], the benefits derived from the intrinsic merits of nanoscale building blocks and the superior nanocomposite structure are prominent.…”
Section: Resultsmentioning
confidence: 99%
“…In many aspects, plant searcher braids can be compared to cables or ropes, except that they typically do not have a core around which individual “wires” are wrapped (Evans et al, 2005 ; Costello, 2012 ). Based on observations of real intertwined searcher stems, the following boundary conditions were assumed to allow for an approximated calculation of the axial second moments of area of a structure consisting of n intertwined shoots: (1) All searcher stems are cylindrical with circular cross-sections, (2) the cross-sections of individual stems are the same for all stems and remain constant over the length of an intertwined structure, i.e., the stems have no taper, and cross-sectional area is given as A = n · π · r s 2 (to simplify comparability, radii are normalized to r si = r s = 1), (3) the centers of gravity of the n intertwined stems ( cg 1 , cg 2 , cg 3 , cg 4 ) are at the same constant distance from the centroid of the intertwined structure C , i.e., they are arranged on a circle with radius r p , and (4) intertwined stems do not overlap and are symmetrically arranged at angles φ i = 2π · i/n , with i = 1,2,3,4,… n , and (5) a searcher braid is treated as a unit in which individual stems are fixed with respect to each other.…”
Section: Tendrils and Intertwining Searchers In Climbing Plantsmentioning
confidence: 99%
“…In every braiding machine, there are two principal motions which are rotational and linear motions, where the rotating components make the braid structure, and the linear motion acts as a “take-up” process. The yarns' carriers motion in one track is clockwise and in the other one is counterclockwise with the (above-below) interactions causing the yarns to interlace at the point where the paths meet, which is the main mechanism for braid construction [710]. Braids can be formed using different patterns of yarns interlacing which have a major influence on their mechanical properties.…”
Section: Introductionmentioning
confidence: 99%