Water Dynamics in Plant Production 2003
DOI: 10.1079/9780851996943.0064
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The water balance of the plant.

Abstract: This paper discusses the water potential in plants by illustrating the path of water balance in plant cells and plant organs. Water uptake by roots, transpiration by leaves, activities of stomatal guard cells, and water transport within plant organs are explained graphically and mathematically.

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Cited by 3 publications
(3 citation statements)
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“…The soil sample pore size distributions were calculated from soil water desorption data (Klute, 1986; Lal & Shukla, 2004). This method is based on capillary theory, which assumes the pore system can be approximated by “equivalent” cylindrical capillary tubes (Ehlers & Goss, 2016; Or & Tuller, 2005). The capillary pressure is related to equivalent pore size according to capillary rise theory as represented by the Young–Laplace equation (Jensen et al., 2015; Or et al., 2012; Pituello et al., 2016): h=2σcosγrgρ=2σcosγd2gρ dnormale=4σcosγhgρ2,980h;h>0cm;dnormaleμmwhere d e is the equivalent pore diameter (μm), h is capillary rise or pressure head (cm), σ is the surface tension (72.89 g s −2 ), γ is the contact angle between liquid and solid phase (assumed to be zero), r is equivalent pore radius, g is the gravitational constant (980 cm s −2 ), and ρ is water density (0.998 g cm −3 ) (Or & Tuller, 2005; Or et al., 2012; Warrick, 2001).…”
Section: Methodsmentioning
confidence: 99%
“…The soil sample pore size distributions were calculated from soil water desorption data (Klute, 1986; Lal & Shukla, 2004). This method is based on capillary theory, which assumes the pore system can be approximated by “equivalent” cylindrical capillary tubes (Ehlers & Goss, 2016; Or & Tuller, 2005). The capillary pressure is related to equivalent pore size according to capillary rise theory as represented by the Young–Laplace equation (Jensen et al., 2015; Or et al., 2012; Pituello et al., 2016): h=2σcosγrgρ=2σcosγd2gρ dnormale=4σcosγhgρ2,980h;h>0cm;dnormaleμmwhere d e is the equivalent pore diameter (μm), h is capillary rise or pressure head (cm), σ is the surface tension (72.89 g s −2 ), γ is the contact angle between liquid and solid phase (assumed to be zero), r is equivalent pore radius, g is the gravitational constant (980 cm s −2 ), and ρ is water density (0.998 g cm −3 ) (Or & Tuller, 2005; Or et al., 2012; Warrick, 2001).…”
Section: Methodsmentioning
confidence: 99%
“…Referring to the principle of effective rooting depth as introduced by Renger and Strebel (1980), which designates the depth delineating the extent of the soil profile responsible for supplying water to the root within the physical limits of availability, we considered modeling the top 90 cm of the soil profile. We estimated the depth based on the soil texture in our experiments using data from Ehlers and Goss (2016). Taking into account the soil moisture sensor locations (15, 40, and 70 cm depth), we divided the profile into three horizons with 25‐, 25‐, and 40‐cm thicknesses to allow simulating the observed soil moisture as close as possible.…”
Section: Methodsmentioning
confidence: 99%
“…To enhance water productivity, there are two main approaches: increasing transpiration efficiency or increasing the harvest index. For a specific species in a particular climate, B/Tr tends to remain relatively constant [21]. For rice, the value of B/Tr is ~1.5 g kg −1 [15].…”
Section: Water Use Efficiency In Ricementioning
confidence: 99%