2011
DOI: 10.1038/news.2011.572
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Impossible crystals snag chemistry Nobel

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Cited by 4 publications
(1 citation statement)
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“…In spite of this observation, de Boissieu wrote that three-dimensional Penrose tiling (3DPT) can be generated by the six-dimensional cut method (E 6 → E 3 1 + E 3 2 , where E 3 1 ⊥E 3 2 , rhombohedra with four edges perpendicular to a fixed face of the dodecahedron) and that such "parallel" components have been experimentally observed for the first time [9]. However, icosahedral aperiodic tiling are well described as solid quasicrystal (alloys of three or more elements: Al, Mn, Fe, and Cr) by Dan Shechtman, who received the Nobel prize for chemistry in 2011 [10][11][12]. Based on theoretical and experimental results, it is shown that soft-matter quasicrystals with icosahedral symmetry may exist in biological systems [13].…”
Section: Introductionmentioning
confidence: 99%
“…In spite of this observation, de Boissieu wrote that three-dimensional Penrose tiling (3DPT) can be generated by the six-dimensional cut method (E 6 → E 3 1 + E 3 2 , where E 3 1 ⊥E 3 2 , rhombohedra with four edges perpendicular to a fixed face of the dodecahedron) and that such "parallel" components have been experimentally observed for the first time [9]. However, icosahedral aperiodic tiling are well described as solid quasicrystal (alloys of three or more elements: Al, Mn, Fe, and Cr) by Dan Shechtman, who received the Nobel prize for chemistry in 2011 [10][11][12]. Based on theoretical and experimental results, it is shown that soft-matter quasicrystals with icosahedral symmetry may exist in biological systems [13].…”
Section: Introductionmentioning
confidence: 99%