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Water and Solute Permeability of Plant Cuticles: Measurement and ...

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4.5 Diffusion <strong>and</strong> Viscous Transport <strong>of</strong> <strong>Water</strong> 89<br />

4.5.2 <strong>Permeability</strong> <strong>of</strong> the Pore <strong>and</strong> Cutin Pathways<br />

Our new improved model (model II) depicted in Fig. 4.11 shows the limiting skin<br />

<strong>of</strong> Citrus aurantium polymer matrix. Schönherr (1976a) suggested that the pores<br />

resemble thin tubes. The walls <strong>of</strong> these tubes were formed by hydroxyl <strong>and</strong> carboxyl<br />

groups which are surrounded by hydration water. This poses the problem<br />

<strong>of</strong> the location <strong>of</strong> the remainder <strong>of</strong> the polar polymers. In model II, we assume<br />

that polar polymers (peptides, pectins, phenols) constitute a separate continuous<br />

phase, because during synthesis it would be thermodynamically unfavourable to<br />

mix lipophilic cutin with hydrophilic polar polymers. In fact, thin sections <strong>of</strong> cuticles<br />

show two separate phases. A lipophilic matrix with little contrast is traversed<br />

by a reticulum <strong>of</strong> heavy contrast (Sect. 1.4). Hydroxyl, carboxyl <strong>and</strong> amino groups<br />

react with OSO4, MnO4 <strong>and</strong> heavy metal dyes. These reaction products are visible<br />

in TEM as dark filaments. In this polar polymer phase, aqueous pores arise by<br />

hydration <strong>of</strong> polar groups <strong>and</strong> counter ions. These pores are not like tubes <strong>and</strong> they<br />

are not circular, but the interstitial water phase can still be characterised by equivalent<br />

pore radii. <strong>Water</strong> can cross the limiting skin by moving either in the pore liquid<br />

or in cutin. Thus, we have two resistances arranged in parallel, the cutin polymer<br />

<strong>and</strong> aqueous pores within str<strong>and</strong>s <strong>of</strong> polar cuticular polymers.<br />

Resistance (R) is the reciprocal <strong>of</strong> permeance (Chap. 2), <strong>and</strong> according to Ohm’s<br />

law the reciprocal <strong>of</strong> the total resistance <strong>of</strong> a group <strong>of</strong> resistors in parallel is the sum<br />

<strong>of</strong> the reciprocals <strong>of</strong> the individual resistances, that is, conductances (permeances)<br />

in parallel are additive<br />

1<br />

Rdiffusion<br />

= 1<br />

+<br />

Rpore<br />

1<br />

= Pdiffusion = Ppore + Pcutin. (4.17)<br />

Rcutin<br />

Fig. 4.11 Schematic drawing <strong>of</strong> the limiting skin <strong>of</strong> Citrus MX, composed <strong>of</strong> the lipophilic cutin<br />

matrix <strong>and</strong> polar pores arranged in parallel (not to scale)

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