Abstract
The paper deals with the probability density function (PDF) of the concentration of a scalar
within a turbulent flow. Following some comments about the overall structure of the PDF,
and its approach to a limit at large times, attention focusses on the so-called small scale
mixing term in the evolution equation for the PDF. This represents the effect of molecular
diffusion in reducing concentration uctuations, eventually to zero. Arguments are presented
which suggest that this quantity could, in certain circumstances, depend inversely upon the
PDF, and a particular example of this leads to a new closure hypothesis. Consequences of
this, especially similarity solutions, are explored for the case when the concentration field is
statistically homogeneous.
Publisher
Cambridge University Press (CUP)
Cited by
12 articles.
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