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This article in SSSAJ

  1. Vol. 45 No. 4, p. 705-709
     
    Received: June 18, 1980


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doi:10.2136/sssaj1981.03615995004500040006x

Properties of the Sorptivity for Exponential Diffusivity and Application to the Measurement of the Soil Water Diffusivity1

  1. R. D. Braddock,
  2. J. Y. Parlange and
  3. I. G. Lisle2

Abstract

Abstract

For certain diffusivities, first integral techniques can be used to decouple the soil-water diffusion equation, in similarity form, into a set of first-order equations. Such a decoupling is possible where the diffusivity depends on the water concentration, as either a power law or as an exponential function. Here we show that the exponential case is related to the power law case, but with some resulting complications.

For this class of diffusivities, the solutions form a special class, and we generate some of their properties. In particular, the sorptivity can be represented by a simple relation to a universal function of the water content. This function is tabulated and compared with results obtained by another method, i.e., optimization. The results are applied to the measurement of soil-water diffusivity.

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