Equilibrium configurations for carbon nano-stacked cups
Nano-stacked cups comprise truncated nanocones such that the cone vertices have been shortened, and they can be found as the core in nanofibers. The stacked cups are candidates for many novel nanoelectronic applications due to the high curvature of the truncated cone vertices which generate a large...
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th-mahidol.117222018-05-03T15:44:24Z Equilibrium configurations for carbon nano-stacked cups Duangkamon Baowan Barry J. Cox James M. Hill Mahidol University South Carolina Commission on Higher Education University of Wollongong Chemistry Engineering Materials Science Mathematics Physics and Astronomy Nano-stacked cups comprise truncated nanocones such that the cone vertices have been shortened, and they can be found as the core in nanofibers. The stacked cups are candidates for many novel nanoelectronic applications due to the high curvature of the truncated cone vertices which generate a large exposed and reactive area. From experiments, the cup angles measured from the fiber axis vary from 10° to 80°, and sometimes they can be observed as a nested set of cups. In this paper, we investigate the molecular interaction energy between two carbon stacked cups utilizing the Lennard-Jones potential function and the continuous approximation. The equilibrium position (spacing) between two cups in the axial direction is obtained by minimizing the total molecular energy of the system using s numerical calculation. Further, analytical expressions are presented in terms of hypergeometric functions which may be rapidly evaluated. Numerical results indicate good overall agreement with known experimental structures. Copyright © 2011 American Scientific Publishers. 2018-05-03T08:07:47Z 2018-05-03T08:07:47Z 2011-04-01 Article Journal of Computational and Theoretical Nanoscience. Vol.8, No.4 (2011), 616-623 10.1166/jctn.2011.1731 15461955 2-s2.0-84863394570 https://repository.li.mahidol.ac.th/handle/123456789/11722 Mahidol University SCOPUS https://www.scopus.com/inward/record.uri?partnerID=HzOxMe3b&scp=84863394570&origin=inward |
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Chemistry Engineering Materials Science Mathematics Physics and Astronomy Duangkamon Baowan Barry J. Cox James M. Hill Equilibrium configurations for carbon nano-stacked cups |
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Nano-stacked cups comprise truncated nanocones such that the cone vertices have been shortened, and they can be found as the core in nanofibers. The stacked cups are candidates for many novel nanoelectronic applications due to the high curvature of the truncated cone vertices which generate a large exposed and reactive area. From experiments, the cup angles measured from the fiber axis vary from 10° to 80°, and sometimes they can be observed as a nested set of cups. In this paper, we investigate the molecular interaction energy between two carbon stacked cups utilizing the Lennard-Jones potential function and the continuous approximation. The equilibrium position (spacing) between two cups in the axial direction is obtained by minimizing the total molecular energy of the system using s numerical calculation. Further, analytical expressions are presented in terms of hypergeometric functions which may be rapidly evaluated. Numerical results indicate good overall agreement with known experimental structures. Copyright © 2011 American Scientific Publishers. |
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Mahidol University |
author_facet |
Mahidol University Duangkamon Baowan Barry J. Cox James M. Hill |
format |
Article |
author |
Duangkamon Baowan Barry J. Cox James M. Hill |
author_sort |
Duangkamon Baowan |
title |
Equilibrium configurations for carbon nano-stacked cups |
title_short |
Equilibrium configurations for carbon nano-stacked cups |
title_full |
Equilibrium configurations for carbon nano-stacked cups |
title_fullStr |
Equilibrium configurations for carbon nano-stacked cups |
title_full_unstemmed |
Equilibrium configurations for carbon nano-stacked cups |
title_sort |
equilibrium configurations for carbon nano-stacked cups |
publishDate |
2018 |
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https://repository.li.mahidol.ac.th/handle/123456789/11722 |
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1763492226904621056 |