1989
DOI: 10.1104/pp.91.2.719
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Axial and Radial Hydraulic Resistance to Roots of Maize (Zea mays L.)

Abstract: A root pressure probe was employed to measure hydraulic properties of primary roots of maize (Zea mays L.). The hydraulic conductivity (Lp,) of intact root segments was determined by applying gradients of hydrostatic and osmotic pressure across the root cylinder. In hydrostatic experiments, Lp, was constant along the segment except for an apical zone of approximately 20 millimeters in length which was hydraulically isolated due to a high axial resistance. In osmotic experiments, Lp, decreased toward the base o… Show more

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Cited by 287 publications
(283 citation statements)
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“…For most species, hydraulic conductivity is higher in the younger, distal region of the root than in the proximal region, despite the immaturity of the xylem near the root apex (Frensch & Steudle, 1989 ;North & Nobel, 1992). Thus, a capacity for rapid root growth upon the cessation of drought due to the elongation of existing roots and\or the production of new lateral roots can enhance water uptake (Nobel & Sanderson, 1984).…”
Section: mentioning
confidence: 99%
“…For most species, hydraulic conductivity is higher in the younger, distal region of the root than in the proximal region, despite the immaturity of the xylem near the root apex (Frensch & Steudle, 1989 ;North & Nobel, 1992). Thus, a capacity for rapid root growth upon the cessation of drought due to the elongation of existing roots and\or the production of new lateral roots can enhance water uptake (Nobel & Sanderson, 1984).…”
Section: mentioning
confidence: 99%
“…The model for the composite root derived by Chen (2016) assumes the existence of a hydraulic dead zone close to the tip of the root. As explained in the work of Chen (2016), this is based on the findings of Frensch & Steudle (1989), who experimentally found that the axial conductivity of the xylem decreases from a constant value to zero within a short distance to the tip. The cone-shaped tip region requires the radius of all xylem vessels to shrink to zero in the region.…”
Section: Physical Justification Of the Cylindrical Area Approximationmentioning
confidence: 99%
“…It is generally accepted that the axial flow along the xylem is governed by Poiseuille's law (Frensch & Steudle, 1989) such that the dimensional axial flux (m 3 s 1 ) is given bŷ…”
Section: Water Transport In the Xylemmentioning
confidence: 99%