Suction energy and offset configuration for double-walled carbon nanotubes

Communications in Nonlinear Science and Numerical Simulation

Volumn 13, Issue 7, 2008, Pages 1431-1447

  Baowan, Duangkamon ^a   Thamwattana, Ngamta ^a   Hill, James M ^a  

^a UNIVERSITY OF WOLLONGONG   (Australia)

Author keywords

Double walled carbon nanotubes; Lennard Jones potential; Offset configuration; Suction energy

Indexed keywords

COMPUTER SIMULATION; CONTINUUM MECHANICS; FULLERENES; MATHEMATICAL MODELS; MOLECULAR DYNAMICS;

DOUBLE-WALLED CARBON NANOTUBES; LENNARD-JONES POTENTIAL; OSCILLATORY FREQUENCY;

MULTIWALLED CARBON NANOTUBES (MWCN);

COMPUTER SIMULATION; CONTINUUM MECHANICS; FULLERENES; MATHEMATICAL MODELS; MOLECULAR DYNAMICS; MULTIWALLED CARBON NANOTUBES (MWCN);

EID: 38049024739     PISSN: 10075704     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.cnsns.2007.01.002     Document Type: Article

References (21)

1. Bailey W.N. Generalized hypergeometric series (1972), Hafner Publishing Company, New York
2. Baowan D., and Hill J.M. Force distribution for double-walled carbon nanotubes and gigahertz oscillators. Z Angew Math Phys 58 (2007)
3. Erdélyi A. Higher transcendental functions Vol. 1 (1953), McGraw-Hill, New York
4. Byrd P.F., and Friedman M.D. Handbook of elliptic integrals for engineers and scientists. 2nd ed. (1971), Springer-Verlag, Berlin
5. 1 hypergeometric function. Comput Phys Commun 138 (2001) 29-43
6. Cox B.J., Thamwattana N., and Hill J.M. Mechanics of atoms and fullerenes in single-walled carbon nanotubes. I. Acceptance and suction energies. Proc Roy Soc London A 463 (2007) 461-476
7. Cox B.J., Thamwattana N., and Hill J.M. Mechanics of atoms and fullerenes in single-walled carbon nanotubes. II. Oscillatory behaviour. Proc Roy Soc London A 463 (2007) 477-494
8. Cumings J., and Zettl A. Low-friction nanoscale linear bearing realized from multiwall carbon nanotubes. Science 289 (2000) 602-604
9. Dresselhaus M.S., Dresselhaus G., and Eklund P.C. Science of fullerenes and carbon nanotubes. 1st ed. (1995), Academic Press, California
10. Dresselhaus M.S., Dresselhaus G., and Saito R. Physic of Carbon Nanotubes. Carbon 33 (1995) 883-891
11. Girifalco L.A., Hodak M., and Lee R.S. Carbon nanotubes, buckyballs, ropes, and a universal graphitic potential. Phys Rev B 62 (2000) 13104-13110
12. Gradshteyn I.S., and Ryzhik I.M. Table of integrals, series, and products. 6th ed. (2000), Academic Press, San Diego
13. Henrard L., Hernández E., Bernier P., and Rubio A. van der Waals interaction in nanotube bundles: consequences on vibrational modes. Phys Rev B 60 (1999) R8521-R8524
14. 60 fullerenes inside carbon nanotori. J Appl Phys (2007) 101
15. Hodak M., and Girifalco L.A. Fullerenes inside carbon nanotubes and multi-walled carbon nanotubes: optimum and maximum sizes. Chem Phys Lett 350 (2001) 405-411
16. Legoas S.B., Coluci V.R., Braga S.F., Coura P.Z., Dantas S.O., and Galvão D.S. Molecular-dynamics simulations of carbon nanotubes as gigahertz oscillators. Phys Rev Lett 90 (2003) 055504
17. Liu P., Zhang Y.W., and Lu C. Oscillatory behavior of C60-nanotube oscillators: a molecular-dynamiex study. J Appl Phys 97 (2005) 094313
18. 60 in Nanotubes. J Phys Chem B 105 (2001) 10753-10758
19. Qian D., Wagner G.J., and Liu W.K. Mechanics of carbon nanotubes. Appl Mech Rev 55 (2002) 495-533
20. Zheng Q., and Jiang Q. Multiwalled carbon nanotubes as gigahertz oscillators. Phys Rev Lett 88 (2002) 045503
21. Zheng Q., Liu J.Z., and Jiang Q. Excess van der Waals interaction energy of a multiwalled carbon nanotube with and extruded core and the induced core oscillation. Phys Rev B 65 (2002) 245409