Staff Publications

Staff Publications

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    'Staff publications' is the digital repository of Wageningen University & Research

    'Staff publications' contains references to publications authored by Wageningen University staff from 1976 onward.

    Publications authored by the staff of the Research Institutes are available from 1995 onwards.

    Full text documents are added when available. The database is updated daily and currently holds about 240,000 items, of which 72,000 in open access.

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Record number 62798
Title Equivalent cylinder systems representing the soil matrix in diffusion-reaction models
Author(s) Rappoldt, C.; Verhagen, J.H.G.
Source Transport in Porous Media 37 (1999). - ISSN 0169-3913 - p. 1 - 24.
DOI https://doi.org/10.1023/A:1006675326508
Department(s) Water Resources
Plant Research International
WIMEK
Publication type Refereed Article in a scientific journal
Publication year 1999
Keyword(s) bodemtextuur - bodemstructuur - diffusie - soil texture - soil structure - diffusion
Categories Soil Physics
Abstract The structure of an aggregated soil or a dual-porosity medium is characterized by a function called the generalized surface-area-to-volume ratio, which can be measured as a distance distribution. For an isotropic structure the distance measurements may be done in the digitized image of a cross-section. A diffusion-reaction process in the soil matrix can be described by means of an equivalent cylinder system which preserves the generalized surface-area-to-volume ratio of the structure. The contribution of each cylinder radius is described by a weight function, which is obtained by transforming the measured cross-sectional distance distribution. In order to test the method, a diffusion-reaction model from the literature has been applied to spheres with a lognormal radius distribution and to an irregular, generated structure. Both geometries can be represented by just a few cylinder radii and cylinder weights. The method works best for dual-porosity structures with a convex shape. Deviations occur if parts of the matrix structure have a concave shape.
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