A simple representation of a developing contaminant concentration field

Author:

Sawford B. L.,Sullivan P. J.

Abstract

Chatwin & Sullivan (1990) have demonstrated that, for a wide range of self-similar scalar fields, the moments of the probability density function of concentration have a very simple form. Here, an extension to this simple form which takes account of the source distribution is developed. This extension has two effects. Firstly it modifies the values of the two parameters appearing in the original theory and in particular explains the observed behaviour of these parameters very near to a line source of heat in grid tubulence. Secondly, it introduces an additional parameter in the description of each moment beyond the second. It is shown that these additional parameters are necessary in order to describe measurements of the first four central moments throughout the concentration field from a continuous line source of heat in grid-generated turbulence.

Publisher

Cambridge University Press (CUP)

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics

Reference16 articles.

1. Warhaft, Z. 1984 The interference of thermal fields from line sources in grid turbulence.J. Fluid Mech. 144,368–387.

2. Fackrell, J. E. & Robins, A. G. 1982 Concentration fluctuations and fluxes in plumes from point sources in a turbulent boundary layer.J. Fluid Mech. 117,1–26.

3. Sullivan, P. J. & Yip, H. 1989 An approach for predicting some statistics relevant to contaminant spread in an atmospheric boundary layer.In Continuum Mechanics and Its Applications (ed. G. A. C. Graham & S. K. Malik , pp.837–847.Hemispheric.

4. Sawford, B. L. & Tivendale, C. M. 1992 Measurements of concentration statistics downstream of a line source in grid turbulence.InProc. 11th Australasian Fluid Mechanics Conf., Hobart, Dec. 14–18, 1992, pp.945–948. University of Tasmania.

5. Chatwin, P. C. & Sullivan, P. J. 1987 Perceived statistical properties of scalars in turbulent shear flows.In Proc. 6th Symp. on Turbulent Shear Flow, Toulouse France , pp.9.1.1–9.1.6.

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