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  5. Calculation of third to eighth virial coefficients of hard lenses and hard, oblate ellipsoids of revolution employing an efficient algorithm
 
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Calculation of third to eighth virial coefficients of hard lenses and hard, oblate ellipsoids of revolution employing an efficient algorithm

Publication date
2021-07
Document type
Research article
Author
Marienhagen, Philipp 
Hellmann, Robert 
Wagner, Joachim
Organisational unit
Thermodynamik 
DOI
10.1103/PhysRevE.104.015308
URI
https://openhsu.ub.hsu-hh.de/handle/10.24405/14451
Scopus ID
2-s2.0-85111516259
Pubmed ID
34412361
ISSN
2470-0053
2470-0045
Series or journal
Physical review. E, Statistical, nonlinear, and soft matter physics
Periodical volume
104
Periodical issue
1
First page
1
Last page
11
Peer-reviewed
✅
Part of the university bibliography
✅
  • Additional Information
Abstract
We provide third to eighth virial coefficients of oblate, hard ellipsoids of revolution and hard lenses in dependence on their aspect ratio ν. Employing an algorithm optimized for hard anisotropic shapes, highly accurate data are accessible with comparatively small numerical effort. For both geometries, reduced virial coefficients B[over ̃]_{i}(ν)=B_{i}(ν)/B_{2}^{i-1}(ν) are in first approximation proportional to the inverse excess contribution α^{-1} of their excluded volume. The latter quantity is directly accessible from second virial coefficients and analytically known for convex bodies.
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