Obtaining the Varshni potential function using the 2-body Kaxiras–Pandey parameters
A generalized version of the Varshni potential function was adopted by Kaxiras and Pandey for describing the 2-body energy portion of multi-body condensed matter. The former’s simplicity and resemblance to a Morse potential allows faster computation while the latter’s greater number of parameters al...
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2009-12-01
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Online Access: | http://www.shd.org.rs/JSCS/Vol74/No12/08_4471_3929.pdf |
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doaj-01db4b12c84041e787602fd8a3d6bdcb2020-11-24T23:28:45ZengSerbian Chemical Society Journal of the Serbian Chemical Society0352-51392009-12-01741214231428Obtaining the Varshni potential function using the 2-body Kaxiras–Pandey parametersTEIK-CHENG LIMA generalized version of the Varshni potential function was adopted by Kaxiras and Pandey for describing the 2-body energy portion of multi-body condensed matter. The former’s simplicity and resemblance to a Morse potential allows faster computation while the latter’s greater number of parameters allows better curve-fitting of spectroscopic data. This paper shows one set of parameter conversion from the Varshni function to the 2-body portion of the Kaxiras–Pandey function, and vice versa two sets of parameter conversion. The latter two sets reveal good correlation between plotted curves, and were verified by the imposition of equal energy curvatures at equilibrium and equal energy integral from equilibrium to dissociation. These parameter conversions can also be attained more easily by equating the product of indices (for short range) and the summation of index reciprocals (for long range).http://www.shd.org.rs/JSCS/Vol74/No12/08_4471_3929.pdfderivativeintegralKaxiras–Pandeyparameter conversionpotential functionVarshni |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
TEIK-CHENG LIM |
spellingShingle |
TEIK-CHENG LIM Obtaining the Varshni potential function using the 2-body Kaxiras–Pandey parameters Journal of the Serbian Chemical Society derivative integral Kaxiras–Pandey parameter conversion potential function Varshni |
author_facet |
TEIK-CHENG LIM |
author_sort |
TEIK-CHENG LIM |
title |
Obtaining the Varshni potential function using the 2-body Kaxiras–Pandey parameters |
title_short |
Obtaining the Varshni potential function using the 2-body Kaxiras–Pandey parameters |
title_full |
Obtaining the Varshni potential function using the 2-body Kaxiras–Pandey parameters |
title_fullStr |
Obtaining the Varshni potential function using the 2-body Kaxiras–Pandey parameters |
title_full_unstemmed |
Obtaining the Varshni potential function using the 2-body Kaxiras–Pandey parameters |
title_sort |
obtaining the varshni potential function using the 2-body kaxiras–pandey parameters |
publisher |
Serbian Chemical Society |
series |
Journal of the Serbian Chemical Society |
issn |
0352-5139 |
publishDate |
2009-12-01 |
description |
A generalized version of the Varshni potential function was adopted by Kaxiras and Pandey for describing the 2-body energy portion of multi-body condensed matter. The former’s simplicity and resemblance to a Morse potential allows faster computation while the latter’s greater number of parameters allows better curve-fitting of spectroscopic data. This paper shows one set of parameter conversion from the Varshni function to the 2-body portion of the Kaxiras–Pandey function, and vice versa two sets of parameter conversion. The latter two sets reveal good correlation between plotted curves, and were verified by the imposition of equal energy curvatures at equilibrium and equal energy integral from equilibrium to dissociation. These parameter conversions can also be attained more easily by equating the product of indices (for short range) and the summation of index reciprocals (for long range). |
topic |
derivative integral Kaxiras–Pandey parameter conversion potential function Varshni |
url |
http://www.shd.org.rs/JSCS/Vol74/No12/08_4471_3929.pdf |
work_keys_str_mv |
AT teikchenglim obtainingthevarshnipotentialfunctionusingthe2bodykaxiraspandeyparameters |
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1725548192925220864 |