Perturbation viscometry of gas mixtures. Addition and removal of finite perturbations

G. Mason, B. A. Buffham, M. J. Heslop, P. A. Russell, B. Zhang

Research output: Contribution to journalArticlepeer-review

7 Citations (Scopus)

Abstract

Modifications to the theory of a new technique for making viscosity measurements on multicomponent gas mixtures are described. The new technique involves slightly altering the composition of a gas mixture flowing through a capillary tube by adding a small stream of perturbation gas. The perturbation gas is usually one of the components in the mixture and is consequently of known composition. The pressure at the inlet of the capillary tube rises when the perturbation gas is added and this pressure increase is proportional to the flowrate increase. A short time later, the pressure changes again when the composition of the gas flowing through the tube changes. This second pressure change is proportional to the viscosity change and can be an increase or a decrease. For infinitesimally small perturbation flow rates, the ratio of the second pressure step to the first is proportional to dlnμ/dXi where dXi is the change in the mole fraction of component i and μ is the initial viscosity, and the ratio is independent of whether the perturbation stream is added or removed. However, when small finite perturbations are made, there are systematic differences between the ratio of the two steps of pressure depending on whether the perturbation gas is added or removed. These differences are analyzed theoretically and demonstrated experimentally using the argon-nitrogen system at 24 °C and at an absolute pressure of 1.32 bar.

Original languageEnglish
Pages (from-to)5747-5754
Number of pages8
JournalChemical Engineering Science
Volume55
Issue number23
DOIs
Publication statusPublished - 1 Dec 2000

Keywords

  • lamina flow
  • viscosity
  • gas mixtures
  • momentum transfer
  • viscometry

Fingerprint

Dive into the research topics of 'Perturbation viscometry of gas mixtures. Addition and removal of finite perturbations'. Together they form a unique fingerprint.

Cite this