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5 - An Emerging Technology for Scaling Field Soil-Water Behavior

Published online by Cambridge University Press:  18 January 2010

Garrison Sposito
Affiliation:
University of California, Berkeley
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Summary

Introduction

In 1955, Miller and Miller created a new avenue for research in soil hydrology when they presented their pioneering concepts for scaling capillary-flow phenomena. Their description of the self-similar microscopic soil-particle structure and its implications for the retention and transport of soil water stimulated many studies to test how well laboratory-measured soil-water retention curves could be coalesced into a single-scale mean function (e.g., Klute and Wilkinson, 1958). Because the results from ensuing tests were not particularly encouraging, except for soils composed of graded sands, their scaling concepts lay idle for several years. At that time, when the pressure-outflow method (Gardner, 1956) and other transient methods for estimating the value of the hydraulic conductivity in the laboratory were still in their infancy, few attempts were being made to scale the hydraulic-conductivity function, owing to the paucity of data from its quantitative observation. It was during that same period that the classic works of Philip (1955, 1957), describing a solution for the Richards equation, shifted attention to infiltration. With field measurements of soil-water properties only beginning to be reported (e.g., Richards, Gardner, and Ogata, 1956), little information was available on the reliability of their measurements or on the variations in their magnitudes to be expected within a particular field or soil mapping unit.

During the 1960s, the development and acceptance of the portable neutron meter to measure soil-water content spurred research into field-measured soil-water properties. Because of its availability, combined with the well-known technology of tensiometry, field studies of soil-water behavior accelerated in the 1970s.

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Publisher: Cambridge University Press
Print publication year: 1998

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