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Estimation of Field‐Scale Variability in Soil Saturated Hydraulic Conductivity From Rainfall‐Runoff experiments
Author(s) -
Goyal Abhishek,
Morbidelli Renato,
Flammini Alessia,
Corradini Corrado,
Govindaraju Rao S.
Publication year - 2019
Publication title -
water resources research
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.863
H-Index - 217
eISSN - 1944-7973
pISSN - 0043-1397
DOI - 10.1029/2019wr025213
Subject(s) - surface runoff , hydraulic conductivity , infiltration (hvac) , monte carlo method , spatial variability , environmental science , soil science , range (aeronautics) , hydrology (agriculture) , loam , mathematics , soil water , geology , statistics , meteorology , geotechnical engineering , geography , ecology , biology , materials science , composite material
Saturated hydraulic conductivity ( K s ) is among the important soil properties that influence the partitioning of rainfall into surface and subsurface waters. Point estimates of K s are difficult to determine and exhibit large spatial variability in fields. Often, data from field‐scale rainfall‐runoff experiments are utilized to assess the properties of the K s random field that are required in the use of field‐scale infiltration models. Standard methods of calibration are confounded by nonuniqueness and identifiability problems associated with experimental data. In this study, a new method that employed a field‐averaged infiltration model and Monte Carlo simulations was used to obtain the possible range of distributions of K s that would describe experimental observations over a field for a rainfall event. A Shannon information‐theoretic approach was subsequently adopted to consolidate the ranges of K s distributions over multiple rainfall events to yield the best range of K s distributions. The method was applied to data from several rainfall‐runoff events observed under natural conditions over an experimental field characterized by a silty loam soil and a small surface slope. Results suggest the existence of numerous parameter combinations that could satisfy the experimental observations over a single rainfall event, and high variability of these combinations among different events, thereby providing insights regarding the identifiable space of K s distributions from individual rainfall experiments. Validation results showed that the method provides a realistic estimate of our ability to quantify the spatial variability of K s in natural fields from rainfall‐runoff experiments.

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