Elsevier

Rhizosphere

Volume 4, December 2017, Pages 139-151
Rhizosphere

Modelling water dynamics in the rhizosphere

https://doi.org/10.1016/j.rhisph.2017.10.004Get rights and content

Abstract

We review the recent progress in the use of image based modelling to describe water dynamics in the rhizosphere. In addition, we describe traditional modelling and experimental methods, and how images obtained from X-ray Computed Tomography can be used in combination with direct pore-scale modelling to answer questions on water movement in the rhizosphere. The focus of this review is on the need for micro-scale experiments to parameterize image-based modelling on the pore-scale, and to show how variations in these parameters can lead to different macroscopic parameters when considering the movement of water on the plant scale. We finish the review with an illustrative example which highlights the importance of fluid-to-fluid contact angle, and the need for care in image preparation when using detailed models of this type.

Introduction

The rhizosphere is defined as the region of soil over which plants have influence (Hartmann et al., 2008, Hiltner, 1904). The size of this region varies depending on the precise definition used. Typical sizes range from a fraction of a millimeter, when considering microbial interactions, to tens of millimeters when considering volatile root exudates (Gregory, 2006). The structural, chemical, biological and hydraulic properties of the rhizosphere are known to be significantly different to those in the surrounding bulk soil (Carminati et al., 2017, Dexter, 1987, Whalley et al., 2005).

Both plants and microbes engineer the rhizosphere in response to soil structure, water content and the availability of nutrients (Gregory, 2006). Growing roots compact the soil around them resulting in a reduced porosity adjacent to the roots (Dexter, 1987, Whalley et al., 2005). As they take up water plants drive wetting and drying in the soil, a process that increases soil structure formation (Grant and Dexter, 1989). Roots also excrete a range of organic compounds and shed root cap cells. These rhizodeposits inhibit competition (Czarnes et al., 2000, Walker et al., 2003), and promote or inhibit microorganisms (Baetz and Martinoia, 2014). Of the plant exudates, one of the most pertinent to rhizosphere water dynamics is mucilage. Secreted mucilage can form a layer that may diffuse into the rhizosphere to form a “rhizosheath” containing aggregated soil particles (Knee et al., 2001). The influence of mucilage can significantly alter the hydraulic properties of the rhizosphere (Carminati et al., 2010). Mucilage increases the area of root soil contact and thus increases the moisture supply to the plant (Yang et al., 2010). In addition, the high water-holding capacity of mucilage allows it to store up to 27 times its own mass in water (Capitani et al., 2013, Edmond Ghanem et al., 2010). As a result, mucilage can protect plant roots against diurnal soil water fluctuations, acute and osmotic stress, and the influence of saline environments (Morse, 1990, Yang et al., 2010).

The role of the rhizosphere in terms of water dynamics is difficult to quantify and has been the subject of many studies (Daly et al., 2015, Downie et al., 2014, Mooney et al., 2012) and recent reviews (Carminati et al., 2016, Oburger and Schmidt, 2016, Roose et al., 2016). Some studies suggest rhizosphere soil may be wetter than bulk soil (Young, 1995), whilst others suggest the opposite (Daly et al., 2015). This contradiction could be due to the hydration state of the soil, i.e., in dry conditions it has been found that the rhizosphere is wetter than the surrounding soil, whilst in saturated conditions the rhizosphere has been found to be drier (Carminati, 2012, Moradi et al., 2011). However, at least part of the difficulty associated with these measurements is that, from a physical perspective, it is difficult to disentangle rhizosphere soil from bulk soil.

There are a range of different dynamic processes that occur in the rhizosphere on different spatial and temporal scales. These range from fast equilibration of air-water menisci on the pore-scale, slower variations in saturation on the macro-scale, and modification of the soil structural properties on the pore scale. As all these processes influence water dynamics, it is natural to ask the question: how do processes occurring on multiple temporal and spatial scales influence water dynamics in the rhizosphere and, hence, root water uptake? In this review we focus on several key aspects of water movement in the rhizosphere and how these dynamics can be understood using image based modelling and upscaling to link different spatial and temporal scales.

Image based modelling refers to the technique of extracting geometries from, and solving equations on a series of images to predict properties. In discussing the application of these methods to the rhizosphere, we must first consider the scale on which we are working. Typically, image based models can be classified as being on the pore scale or the root scale, depending on the precise features which they resolve. On the pore scale, image based modelling can be further classified into network based modelling or direct modelling (Blunt, 2001, Blunt et al., 2013). Pore network models are predicated on the idea that a representative pore network, consisting of pores with fixed but not necessarily cylindrical shape (Blunt, 2001), can be extracted from the image instead of explicitly considering the pore scale geometry (Fatt, 1956). The governing equations for fluid flow in an individual pore can then be solved in this idealized geometry, and the overall network behavior can be calculated without taking the precise details of the geometry into account. For a review see Cnudde and Boone (2013).

The alternative approach of direct modelling refers to a direct implementation of equations on geometries obtained from the images. Specifically relating to soils, image based modelling studies include, but are not limited to, flow modelling (Dal Ferro et al., 2015, Daly et al., 2015, Scheibe et al., 2015, Tracy et al., 2015), transport modelling (Daly et al., 2016, Keyes et al., 2013, Masum et al., 2016) and modelling the effects of soil compaction on Darcy flow (Aravena et al., 2010, Aravena et al., 2014). On the plant-root scale there are numerous models for water uptake, detailed in reviews by Roose and Schnepf (2008) and Vereecken et al. (2016). Spatially explicit image based models for root water uptake are relatively recent and are based on 2D imaged or idealised architectures (Doussan et al., 2006, Koebernick et al., 2015). Such models have also been realized in three dimensions based either on spatially averaged uptake terms (Dunbabin et al., 2013, Koebernick et al., 2015) or by representing the root with an explicit three dimensional boundary (Daly et al., 2017).

Whilst the focus of the review is modelling, we also discuss how soil imaging restrictions affect our understanding of rhizosphere water dynamics, and how these limitations might be overcome. In general, the multi-scale nature of the air, water and soil solid phases observed in the rhizosphere will significantly alter the description of physics in this region. Specifically, on the pore scale we observe different regions of air and water that interact and flow about the soil; on the macro-scale we see an average of these quantities described by the saturation. We will base the review around a recently developed method through which Richards’ equations can be derived and parameterized based on images obtained via X-ray Computed Tomography (Daly and Roose, 2015). We will review how the contact angle, surface tension, viscosity and geometry affect the macro-scale parameters in this model and discuss the implications of these observations. In addition, we will show that hydraulic properties of soils are highly sensitive to noise, image processing techniques and the physical assumptions used. This we illustrate through calculations of the water release curve and permeability for saturated and partially saturated soils.

Section snippets

Soil water dynamics

The more traditional mathematical models applied to study water dynamics in the rhizosphere are based on macro-scale measurements and observations. In this review we shall consider the macro-scale to be synonymous with the root or soil continuum scale. The scales we consider in this review are defined in Table 1. However, the current drive to consider how small scale features affect large scale observations means that a new generation of measurement techniques are required to parameterize

The effect of soil properties on rhizosphere water dynamics

Before we describe how image based modelling can be extended to partially saturated flow in the rhizosphere we consider how changes in soil parameters affect porosity, permeability and the water release curve. These parameters can all be influenced by plants and plant exudates such as mucilage (Aravena et al., 2010, Carminati et al., 2017, Carminati et al., 2016, Koebernick et al., 2017, Naveed et al., 2017).

Illustrative example

We now consider an illustrative example that highlights the importance of soil properties in the rhizosphere and how its effects can be captured and upscaled using image based modelling. As illustrated for single phase flow in Section 2.2, the method of homogenization provides a link between what we observe on the micro-scale and what is measured and observed on the macro-scale. In order to link macro-scale flow properties and observations to the physical parameters and measurements on the

Conclusions

Soil water dynamics is complex and our ability to predict water dynamics on the plant scale depends on our ability to accurately observe and measure what happens at the pore scale. Image based modelling provides a tool which enables pore scale measurements and observations to be upscaled in order to provide information on the plant scale.

In the rhizosphere, soil water dynamics become even more complicated as the physical properties of soil can vary significantly from bulk soil. In this review

Acknowledgements

KRD, SDK, AvV and TR are funded by ERC Consolidator grant 646809 (Data Intensive Modelling of the Rhizosphere Processes). NK and LC are funded by BBSRC grant BB/L026058/1 (Rhizosphere by design: breeding to select root traits that physically manipulate soil). SDK is also supported by a University of Southampton New Frontiers Fellowship. JE is funded by the University of Nevada Reno Vice President of Research and Innovation. The authors acknowledge the use of the IRIDIS High Performance

References (143)

  • A. Kaestner et al.

    Imaging and image processing in porous media research

    Adv. Water Resour.

    (2008)
  • M. Kang et al.

    Multiple pixel-scale soil water retention curves quantified by neutron radiography

    Adv. Water Resour.

    (2014)
  • J. Kittler et al.

    Minimum error thresholding

    Pattern Recognit.

    (1986)
  • D. Kool et al.

    A review of approaches for evapotranspiration partitioning

    Agric. For. Meteorol.

    (2014)
  • C.K. Lee et al.

    Re-examination of the equations of poroelasticity

    Int. J. Eng. Sci.

    (1997)
  • N.F. Ngom et al.

    Extraction of three-dimensional soil pore space from microtomography images using a geometrical approach

    Geoderma

    (2011)
  • E. Oburger et al.

    New methods to unravel rhizosphere processes

    Trends Plant science

    (2016)
  • M. Abramowitz et al.

    Handbook of Mathematical Functions: with Formulas, Graphs, and Mathematical Tables

    (1964)
  • M.A. Ahmed et al.

    Measurements of water uptake of maize roots: the key function of lateral roots

    Plant Soil

    (2016)
  • D. Anderson et al.

    Diffuse-interface methods in fluid mechanics

    Annu. Rev. Fluid Mech.

    (1998)
  • J.E. Aravena et al.

    Effects of root-induced compaction on rhizosphere hydraulic properties-x-ray microtomography imaging and numerical simulations

    Environ. Sci. Technol.

    (2010)
  • J.E. Aravena et al.

    Synchrotron X-ray microtomography—new means to quantify root induced changes of rhizosphere physical properties

    Soil–Water–Root Processes: Adv. Tomogr. Imaging

    (2013)
  • J.E. Aravena et al.

    Quantifying coupled deformation and water flow in the rhizosphere using X-ray microtomography and numerical simulations

    Plant Soil

    (2014)
  • I. Arganda-Carreras et al.

    Trainable weka segmentation: a machine learning tool for microscopy image segmentation

    Neuroscience

    (2014)
  • I. Arganda-Carreras et al.

    Trainable weka segmentation: a machine learning tool for microscopy pixel classification

    Bioinformatics

    (2017)
  • Bear J., 2013. Dynamics of Fluids in Porous Media. Courier...
  • Berg S., Ott H., Klapp S., Schwing A., Neiteler R., Brussee N., Makurat A., Leu L., Enzmann F., Schwarz J., 2013....
  • M. Berkelhammer et al.

    Convergent approaches to determine an ecosystem's transpiration fraction

    Global Biogeochem. Cycles

    (2016)
  • M. Bittelli

    Measuring soil water content: a review

    HortTechnology

    (2011)
  • Brooks R., Corey T., 1964. Hydraulic Properties of Porous...
  • W. Brutsaert

    Evaporation into the Atmosphere. Theory, History, and Applications

    (1982)
  • R. Burridge et al.

    Poroelasticity equations derived from microstructure

    J. Acoust. Soc. Am.

    (1981)
  • M.I. Capitani et al.

    Microstructure, chemical composition and mucilage exudation of chia (Salvia hispanica L.) nutlets from Argentina

    J. Sci. Food Agric.

    (2013)
  • A. Carminati

    A model of root water uptake coupled with rhizosphere dynamics

    Vadose Zone J.

    (2012)
  • A. Carminati et al.

    When roots lose contact

    Vadose Zone J.

    (2009)
  • A. Carminati et al.

    Dynamics of soil water content in the rhizosphere

    Plant Soil

    (2010)
  • A. Carminati et al.

    Biophysical rhizosphere processes affecting root water uptake

    Ann. Bot.

    (2016)
  • A. Carminati et al.

    Liquid bridges at the root-soil interface

    Plant Soil

    (2017)
  • D. Cioranescu et al.

    An Introduction to Homogenization

    (1999)
  • L. Cooper et al.

    Fluid flow in porous media using image based modelling to parametrise Richards' equation

    Proc. R. Soc Lond. USA

    (2017)
  • H. Czachor et al.

    Pore shape and organic compounds drive major changes in the hydrological characteristics of agricultural soils

    Eur. J. Soil Sci.

    (2013)
  • S. Czarnes et al.

    Root- and microbial-derived mucilages affect soil structure and water transport

    Eur. J. Soil Sci.

    (2000)
  • K. Daly et al.

    Multiscale modelling of hydraulic conductivity in vuggy porous media

    Proc. R Soc. Lond A Math. Phys. Sci.

    (2014)
  • K. Daly et al.

    Homogenization of two fluid flow in porous media

    Proc. R Soc. Lond A Math. Phys. Sci.

    (2015)
  • K.R. Daly et al.

    Assessing the influence of the rhizosphere on soil hydraulic properties using X-ray Computed Tomography and numerical modelling

    J. Exp. Bot.

    (2015)
  • K.R. Daly et al.

    Image-based modelling of nutrient movement in and around the rhizosphere

    J. Exp. Bot.

    (2016)
  • K.R. Daly et al.

    Quantification of root water uptake in soil using X‐ray computed tomography and image based modelling

    Plant Cell Environ.

    (2017)
  • T.E. Dawson et al.

    Streamside trees that do not use stream water

    Nature

    (1991)
  • R. De Jeu et al.

    Global soil moisture patterns observed by space borne microwave radiometers and scatterometers

    Surv. Geophys.

    (2008)
  • A. Dexter

    Compression of soil around roots

    Plant Soil

    (1987)
  • Cited by (15)

    • X-ray Imaging of Root–Soil Interactions

      2022, X-ray Imaging of the Soil Porous Architecture
    • Integrating X-ray CT Data into Models

      2022, X-ray Imaging of the Soil Porous Architecture
    • Plant-soil modelling

      2021, Annual Plant Reviews Online
    View all citing articles on Scopus
    View full text