Deiters, Ulrich K. ORCID: 0000-0001-7669-5847 and Bell, Ian H. (2020). Calculation of Critical Curves of Fluid Mixtures through Solution of Differential Equations. Ind. Eng. Chem. Res., 59 (42). S. 19062 - 19077. WASHINGTON: AMER CHEMICAL SOC. ISSN 0888-5885
Full text not available from this repository.Abstract
A novel, particularly robust method for the calculation of critical curves of fluid mixtures is proposed that makes use of differential equations representing the critical conditions (isochoric thermodynamics formalism). These differential equations are integrated with adaptive numerical integration methods, thus avoiding the convergence problems that so often afflict methods using algebraic equations. The novel method can be used with all Helmholtz energy-explicit equations of state, including models that can return unphysical results when applied to thermodynamic states within a two-phase region, for example, the GERG equations of state. In combination with the parametric marching technique, the new approach is able to follow critical curves of arbitrary shape. The Supporting Information provides an implementation of this approach for the GERG-2008 and Peng-Robinson models in the Python language.
Item Type: | Journal Article | ||||||||||||
Creators: |
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URN: | urn:nbn:de:hbz:38-314481 | ||||||||||||
DOI: | 10.1021/acs.iecr.0c03667 | ||||||||||||
Journal or Publication Title: | Ind. Eng. Chem. Res. | ||||||||||||
Volume: | 59 | ||||||||||||
Number: | 42 | ||||||||||||
Page Range: | S. 19062 - 19077 | ||||||||||||
Date: | 2020 | ||||||||||||
Publisher: | AMER CHEMICAL SOC | ||||||||||||
Place of Publication: | WASHINGTON | ||||||||||||
ISSN: | 0888-5885 | ||||||||||||
Language: | English | ||||||||||||
Faculty: | Faculty of Mathematics and Natural Sciences | ||||||||||||
Divisions: | Faculty of Mathematics and Natural Sciences > Department of Chemistry > Institute of Physical Chemistry | ||||||||||||
Subjects: | no entry | ||||||||||||
Uncontrolled Keywords: |
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Refereed: | Yes | ||||||||||||
URI: | http://kups.ub.uni-koeln.de/id/eprint/31448 |
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