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. 2000 May;123(1):201-14.
doi: 10.1104/pp.123.1.201.

Internal conductance to CO(2) diffusion and C(18)OO discrimination in C(3) leaves

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Internal conductance to CO(2) diffusion and C(18)OO discrimination in C(3) leaves

J S Gillon et al. Plant Physiol. 2000 May.

Abstract

(18)O discrimination in CO(2) stems from the oxygen exchange between (18)O-enriched water and CO(2) in the chloroplast, a process catalyzed by carbonic anhydrase (CA). A proportion of this (18)O-labeled CO(2) escapes back to the atmosphere, resulting in an effective discrimination against C(18)OO during photosynthesis (Delta(18)O). By constraining the delta(18)O of chloroplast water (delta(e)) by analysis of transpired water and the extent of CO(2)-H(2)O isotopic equilibrium (theta(eq)) by measurements of CA activity (theta(eq) = 0.75-1.0 for tobacco, soybean, and oak), we could apply measured Delta(18)O in a leaf cuvette attached to a mass spectrometer to derive the CO(2) concentration at the physical limit of CA activity, i.e. the chloroplast surface (c(cs)). From the CO(2) drawdown sequence between stomatal cavities from gas exchange (c(i)), from Delta(18)O (c(cs)), and at Rubisco sites from Delta(13)C (c(c)), the internal CO(2) conductance (g(i)) was partitioned into cell wall (g(w)) and chloroplast (g(ch)) components. The results indicated that g(ch) is variable (0.42-1.13 mol m(-2) s(-1)) and proportional to CA activity. We suggest that the influence of CA activity on the CO(2) assimilation rate should be important mainly in plants with low internal conductances.

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Figures

Figure 1
Figure 1
Diagram showing the 18O content in fluxes of CO2 (Fout) and H2O (E) from leaf to atmosphere. H2O enters the leaf with isotopic composition δs, evaporates from the cell surfaces, and diffuses from the leaf, experiencing both phase-change (ε*) and diffusional (εk) fractionation, giving rise to depleted transpiring water (δt) and enriched evaporating surfaces (δe). Similarly, CO2 from the atmosphere (Fin) dissolves in the chloroplast, equilibrates (εeq) to composition δc depending on the δ18O of water in the chloroplast and the extent of isotopic equilibrium (θeq), and then approximately two-thirds retro-diffuses outward (Fout) with fractionation during diffusion (ā). This can be observed as an 18O enrichment in outgoing CO2out) relative to incoming CO2in), which is proportional to discrimination against C18OO, termed Δ18O. CO2 reference points along the leaf-atmosphere pathway are marked (with average values in μmol mol−1) as cc, ccs, ci, and ca, referring to the CO2 concentration in the chloroplast, chloroplast surface, substomatal cavity, and air, respectively.
Figure 2
Figure 2
Discrimination against C18OO (Δ18O) as a function of chloroplast CO2 concentration (calculated from Δ13C) and expressed as cc/ca for tobacco (a), soy (b), and oak (c). In a and b, experiments were conducted under depleted source CO2 (−30‰, white symbols) and ambient CO2 (0‰, black symbols). For oak, experiments were conducted all in depleted CO2, but at 2% (squares), 21% (circles), and 35% (triangles) oxygen.
Figure 3
Figure 3
The difference between δe from the Craig and Gordon equation and bulk leaf water (δLW) as a function of evaporation rate (E) for soy (triangles), tobacco (circles), maize (diamonds), and sorghum (squares). White symbols are data from the last measurement of the light response study; black symbols are additional points from the leaf water heterogeneity test. The three marked points excluded from statistical analysis are thought to represent non-steady-state conditions.
Figure 4
Figure 4
Diagram showing the dynamics of oxygen isotope exchange between atmospheric CO2a) and leaf water (δe) and the resulting δ18O of CO2c). Isotopic equilibrium (θeq) from Equation 4, solid line was calculated from the CA activity and CO2 residence time (), which represents the number of hydrations per CO2 molecule and is related to Δcaea.
Figure 5
Figure 5
The number of hydration reactions per CO2 molecule () calculated from CAleaf/Fin as a function of the CO2 assimilation rate. Shown on the second axis is the equivalent extent of isotopic equilibrium from Equation 4, in which full equilibrium (>99.5%) occurs above = 15. White symbols, Soy; black symbols, tobacco (different symbols refer to different light responses). All values for oak were above = 15 because of the assumed high CA rates.
Figure 6
Figure 6
Data shown for all light response curves, showing internal CO2 concentration (μmol mol−1) as a function of CO2 assimilation rate (A) (μmol m−2 s−1). Symbols refer to CO2 concentration in internal air space (ci) (from gas exchange measurements, ▵), ccs (from Δ18O, δe, and CA activity; ♦), and cc (from Δ13C; ○). Species are tobacco (a–c), soy (d–e), and oak (f–h). Light responses in c and e were conducted using ambient δ18O CO2, whereas the rest used CO2 depleted in 18O. f through h, Experiments in 40%, 20%, and 2% ) O2, respectively.
Figure 7
Figure 7
Diagram representing the backflux of CO2 from sites of CO2 fixation (cc) and sites of oxygen exchange (ccs) in the chloroplast, showing the partitioning of total internal conductance (gi) (relevant to Δ13C) into chloroplast (gch) and wall (gw) conductance (from Δ18O).
Figure 8
Figure 8
The potential change in CO2 assimilation rate (A) as a function of gch (oak and tobacco, solid lines). gch is normalized relative to a constant wall conductance (gw) (0.35 and 1.12 mol m−2 s−1 for oak and tobacco, respectively). The changes in A are expressed relative to measured assimilation rates at actual conductance values, gch/gw = 0.8 and 3.2 for tobacco (A = 12.7 μmol mol−1) and oak (A = 13.7 μmol mol−1), respectively. Also marked is the estimated gch/gw (see text) of tobacco mutants lacking CA (Price et al., 1994; Williams et al., 1996), indicating only a small effect on assimilation relative to the wild-type tobacco.
Figure 9
Figure 9
Arrangement of on-line CO2 trapping and off-line H2O trapping apparatus for continuous flow CO2 isotopic analysis, in conjunction with leaf chamber and gas exchange system.

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