Holmium–magnesium–zinc quasicrystal

Short description: Dodecahedral quasicrystal

A Ho–Mg–Zn quasicrystal in the shape of a dodecahedron.

A holmium–magnesium–zinc (Ho–Mg–Zn) quasicrystal is a quasicrystal made of an alloy of the three metals holmium, magnesium and zinc that has the shape of a regular dodecahedron, a Platonic solid with 12 five-sided faces.[1][2] Unlike the similar pyritohedron shape of some cubic-system crystals such as pyrite, this quasicrystal has faces that are true regular pentagons.

The crystal is part of the R-Mg-Zn family of crystals, where R=Y, Gd, Tb, Dy, Ho or Er. They were first discovered in 1994.[3] These form quasicrystals in the stoichiometry around R9Mg34Zn57.[2] Magnetically, they form a spin glass at cryogenic temperatures.

While the experimental discovery of quasicrystals dates back to the 1980s, the relatively large, single grain nature of some Ho–Mg–Zn quasicrystals has made them a popular way to illustrate the concept.[4][5]

## See also

* Complex metallic alloys

## References

1. ↑ Canfield, Paul C.; Fisher, Ian R. (2001). "High-temperature solution growth of intermetallic single crystals and quasicrystals". Journal of Crystal Growth (Elsevier BV) 225 (2–4): 155–161. doi:10.1016/s0022-0248(01)00827-2. ISSN 0022-0248.
2. ↑ 2.0 2.1 Fisher, I.R; Islam, Z; Zarestky, J; Stassis, C; Kramer, M.J; Goldman, A.I; Canfield, P.C (2000). "Magnetic properties of icosahedral R–Mg–Zn quasicrystals (R=Y, Tb, Dy, Ho and Er)". Journal of Alloys and Compounds (Elsevier BV) 303-304: 223–227. doi:10.1016/s0925-8388(00)00635-6. ISSN 0925-8388.
3. ↑ Tsai, A. P.; Niikura, A.; Inoue, A.; Masumoto, T.; Nishida, Y.; Tsuda, K.; Tanaka, M. (1994). "Highly ordered structure of icosahedral quasicrystals in Zn-Mg-RE (RE ≡ rare earth metals) systems". Philosophical Magazine Letters (Informa UK Limited) 70 (3): 169–175. doi:10.1080/09500839408240971. ISSN 0950-0839.
4. ↑ Daniel Oberhaus (2015-05-03). "Quasicrystals Are Nature's Impossible Matter". Vice. https://www.vice.com/en_us/article/4x3me3/quasicrystals-are-natures-impossible-matter.
5. ↑ Aron Heller (2011-10-05). "Vindicated: Ridiculed Israeli scientist wins Nobel". The San Diego Union-Tribune. https://www.sandiegouniontribune.com/sdut-vindicated-ridiculed-israeli-scientist-wins-nobel-2011oct05-story.html.

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