Symmetry groups of single-wall nanotubes

De Las Peñas, M.L.A.N.; Loyola, M.L.; Basilio, A.M.; Santoso, E.B.

doi:10.1107/S2053273313023887

Acta Crystallographica Section A
Acta Crystallographica
Section A FOUNDATIONS AND ADVANCES

IUCr IT WDC

home archive editors for authors for readers submit subscribe open access

view article

Figure 8
Vertex 3-colorings of the hexagonal tiling that give rise to BC₂N nanotubes. Colorings corresponding to type I, II and III BC₂N nanotubes are labeled. (a) $[K=\langle x^2, y,ab\rangle\cong pm]$ , (b) $[K=\langle x^2,y^2,a^3,b\rangle\cong c2mm]$ , (c) $[K=\langle x,y^2,a^3b\rangle\cong pm]$ , (d) $[K=\langle x,y^4,a^3,b\rangle\cong p2mm]$ , (e) $[K=\langle x^2,xy^2, xa^3,a^3b\rangle\cong p2mg]$ , (f) $[K=\langle x,y^2,a^3b\rangle\cong pm]$ , (g) $[K=\langle x,y^4,ya^3,a^3b\rangle\cong p2mg]$ , (h) $[K=\langle x^2,y^4,ya^3b\rangle\cong pg]$ , (i) $[K=\langle x^4,xy^{-1},xa^5b\rangle \cong pg]$ , (j) $[K=\langle xy^{-1},xa^3, a^5y^{-1}bx\rangle\cong p2gg]$ , (k) $[K=\langle x^4,xy^{-1}, xa^5b\rangle\cong pg]$ , (l) $[K=\langle x^4,xy^{-1}, axab \rangle\cong pg]$ .

FOUNDATIONS
ADVANCES

ISSN: 2053-2733

Volume 70| Part 1| November 2014| Pages 12-23

doi:10.1107/S2053273313023887

Follow Acta Cryst. A

Search term		doi		Advanced search
Author		volume	page