Paper · 2020 · Unsaturated Soils for Asia

Numerical modelling of soil water plant interaction

M.K. Trivedi; K.S. Hariprasad; A. Gairola; et al.

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verbatim quotes
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citations
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Not open access

Abstract

The mathematical modelling of transient soil water flow in the presence of plant roots has been undertaken by several authors. In most of the models, the water uptake by roots is represented by a volumetric sink term, which is added to the continuity equation for soil water flow in the unsaturated zone. The sink term in the model needs detailed information about the root system such as root radius, root length, root density etc. Experimental evaluation of root system is both time consuming and costly. Therefore, to overcome this, the present paper deals with the solution of transient two dimensional axi -symmetric radial flow Richards equation where the volumetric sink term is computed by assigning known suction head at the root-soil interface as a boundary condition. The governing Richards equation is solved numerically by using an Iterative Alternating Direction Implicit explicit (IADIE) finite difference scheme.

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Claims 2

Method / resourceobservedoriginal resultsimulated

Claim · model-written summary

The model computes a sink term using known suction head at the root-soil interface.

Outcome
volumetric sink terme0
Comparator
known suction heade0

Not reportedTaxon

Verbatim

e0

“the volumetric sink term is computed by assigning known suction head at the root-soil interface as a boundary condition”

✓ located verbatim in the source · abstract, characters 658–777 · show in text ↑
Method / resourceobservedoriginal resultsimulated

Claim · model-written summary

The Richards equation was solved numerically with an IADIE finite difference scheme.

Outcome
Richards equatione0
Comparator
Iterative Alternating Direction Implicit explicit (IADIE) finite difference schemee0

Not reportedTaxon

Verbatim

e0

“The governing Richards equation is solved numerically by using an Iterative Alternating Direction Implicit explicit (IADIE) finite difference scheme”

✓ located verbatim in the source · abstract, characters 779–927 · show in text ↑