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POLYHEDRAL MODELS AND GEOMETRIC STRUCTURES FOR NANOTUBES

  • RICHARD K. F. LEE (a1)
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[1]Cox, B. J. and Hill, J. M., ‘Exact and approximate geometric parameters for carbon nanotubes incorporating curvature’, Carbon 45 (2007), 14531462.
[2]Cox, B. J. and Hill, J. M., ‘Geometric structure of ultra-small carbon nanotubes’, Carbon 46 (2008), 711713.
[3]Cox, B. J. and Hill, J. M., ‘Geometric model for boron nitride nanotubes incorporating curvature’, J. Phys. Chem. C 112 (2008), 16 24816 255.
[4]Dresselhaus, M. S., Dresselhaus, G. and Saito, R., ‘Carbon fibers based on C60 and their symmetry’, Phys. Rev. B 45 (1992), 62346242.
[5]Dresselhaus, M. S., Dresselhaus, G. and Saito, R., ‘Physics of carbon nanotubes’, Carbon 33 (1995), 883891.
[6]Jishi, R. A., Dresselhaus, M. S. and Dresselhaus, G., ‘Symmetry properties of chiral carbon nanotubes’, Phys. Rev. B 47 (1993), 16 67116 674.
[7]Lee, R. K. F., Cox, B. J. and Hill, J. M., ‘Idealized polyhedral model and geometric structure for silicon nanotubes’, J. Phys.: Condens. Matter 21 (2009), 075301.
[8]Lee, R. K. F., Cox, B. J. and Hill, J. M., ‘Exact polyhedral model for boron nanotubes’, J. Phys. A: Math. Theor. 42 (2009), 065204.
[9]Lee, R. K. F., Cox, B. J. and Hill, J. M., ‘Ideal polyhedral model for boron nanotubes with distinct bond lengths’, J. Phys. Chem. C 113 (2009), 19 79419 805.
[10]Lee, R. K. F., Cox, B. J. and Hill, J. M., ‘General rolled-up and polyhedral models for carbon nanotubes’, Fullerenes, Nanotubes and Carbon Nanostructures (2010), accepted for publication.
[11]Lee, R. K. F., Cox, B. J. and Hill, J. M., ‘Silicon nanotubes with distinct bond lengths’, J. Math. Chem. 47 (2010), 569589.
[12]Lee, R. K. F., Cox, B. J. and Hill, J. M., ‘The geometric structure of single-walled nanotubes’, Nanoscale 2 (2010), 859872.
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Bulletin of the Australian Mathematical Society
  • ISSN: 0004-9727
  • EISSN: 1755-1633
  • URL: /core/journals/bulletin-of-the-australian-mathematical-society
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