A Smörgåsbord of Skyrmions: index, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16
9a ε1.0993 ± 0.0001
b0.9999
r2.0123
VD(2091.6,4258.9,4276.3)
UD(348.9,326.6,329.8)
55.0%symC1h
The 7a-Skyrmion with a 2-torus attached to a face.
9b ε1.0995 ± 0.0001
b0.9999
r1.9293
VD(2824.6,2846.7,4076.5)
UD(340.7,324.8,324.9)
35.0%symD4d [R. A. Battye and P. M. Sutcliffe, Phys. Rev. Lett. 79, 363-366 (1997)]
Fours holes on top and bottom, related by a 45° twist.
9c ε1.1003 ± 0.0001
b0.9999
r1.9311
VD(2514.9,3224.4,4020.0)
UD(338.9,323.3,327.4)
0.07%symC2v
Symmetric graphene.
9d ε1.1014 ± 0.0001
b0.9999
r2.1861
VD(1589.1,5498.4,5585.9)
UD(326.0,350.5,350.9)
9.23%symC1h
A chain. Can be thought of as four 2-tori with a single Skyrmion attached on one end, or the 6a-Skyrmion attached to the tetrahedron, or alternatively as the 8a-Skyrmion with a 1-Skyrmion attached to the end.
9e ε1.1021 ± 0.0001
b0.9999
r2.1425
VD(1775.4,5035.5,5323.9)
UD(359.4,332.6,337.0)
0.21%symC2v
Two cubes in the same orientation joined by a single Skyrmion between them. Note that two cubes in the same orientation placed together are unstable to one of the cubes twisting. The single Skyrmion stabilizes the unstable 8-Skyrmion.
9f ε1.1038 ± 0.0001
b0.9999
r1.9111
VD(3200.3,3202.0,3204.9)
UD(331.6,331.5,331.5)
0.55%symTd [R. A. Battye and P. M. Sutcliffe, Phys. Rev. Lett. 79, 363-366 (1997)]
Tetrahedrally symmetric. Can be described in the rational map approximation.