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Judi Lynn

(160,527 posts)
Tue Feb 21, 2017, 06:00 PM Feb 2017

New metamaterial is proved to be the world's first to achieve the performance predicted by theoretic

New metamaterial is proved to be the world's first to achieve the performance predicted by theoretical bounds
February 21, 2017 by Sonia Fernandez





In 2015 UC Santa Barbara mechanical engineer and materials scientist Jonathan Berger developed an idea that could change the way people think about high-performance structural materials. Two years later, his concept is paying research dividends.

n a letter published in the journal Nature, Berger, with UCSB materials and mechanical engineering professor Robert McMeeking and materials scientist Haydn N. G. Wadley from the University of Virginia, prove that the three-dimensional pyramid-and-cross cell geometry Berger conceived is the first of its kind to achieve the performance predicted by theoretical bounds. Its lightness, strength and versatility, according to Berger, lends itself well to a variety of applications, from buildings to vehicles to packaging and transport.

Called Isomax, the beauty of this solid foam—in this case loosely defined as a combination of a stiff substance and air pockets—lay in the geometry within. Instead of the typical assemblage of bubbles or a honeycomb arrangement, the ordered cells were set apart by walls forming the shapes of pyramids with three sides and a base, and octahedra, reinforced inside with a "cross" of intersecting diagonal walls.

The combination of the pyramid and cross-shaped cells, said Berger, resulted in a structure that had low density—mostly air, in fact—yet was uncommonly strong for its mass.


Read more at: https://phys.org/news/2017-02-metamaterial-world-theoretical-bounds.html#jCp


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New metamaterial is proved to be the world's first to achieve the performance predicted by theoretic (Original Post) Judi Lynn Feb 2017 OP
Octahedra and tetrahedra ? Sounds like Bucky Fuller's Octettruss ... eppur_se_muova Feb 2017 #1

eppur_se_muova

(36,262 posts)
1. Octahedra and tetrahedra ? Sounds like Bucky Fuller's Octettruss ...
Wed Feb 22, 2017, 02:54 AM
Feb 2017


Or at least, similar to his "tensegrity" structures ...


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