Data Analysis and Modeling with Stable Isotope Ratios. Chun-Ta Lai San Diego State University June 2008

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Data Analysis and Modeling with Stable Isotope Ratios Chun-Ta Lai San Diego State University June 2008

Leaf water is 18 O-enriched via transpiration δ 18 O vapor : -12 H 2 16 O H 2 18 O δ 18 O leaf : +8 δ 18 O source : -2 No change in δ 18 O during plant uptake

Oxygen-18 ratios of water in a forest canopy Lai et al. (2006) Plant Cell & Environment 29:77-94

Modeling leaf water 18 O enrichment - Dissect biotic and abiotic influences Craig-Gordon model Péclet effect Effect of water vapor Steady state v.s. non-steady state

Measured leaf water 18 O enrichment (Δ o ) is expressed relative to the source water: Δ o = ( δ δ ) (1 + δ L s s 1000) δ L : 18 O of bulk leaf water δ s : 18 O of stem water

Modeling leaf water 18 O enrichment A modified Craig-Gordon formulation (Craig and Gordon 1965) Δ es = ε * + ε k + (Δ v ε k ) e e a i Δ es : steady-state leaf water 18 O enrichment at the sites of evaporation ε * : equilibrium fractionation factor (see Barbour et al. 2004) ε k : kinetic fractionation factor Δ v : water vapor 18 O enrichment relative to the source water e a /e i : ratio of vapor pressure in the air to leaf intercellular space Farquhar et al. (1989)

CG model overestimates observed δ 18 O of leaf water - the Péclet effect Lai et al. PC&E (2006) 29: 77-94

Observed leaf water 18 O enrichment

The Péclet effect describes the convection of non-fractionated water to the site of evaporation opposed by the diffusion of the enriched water Δ Ls = ( P 1 e ) P Δ es P is the Péclet number Farquhar and Lloyd (1993)

Modeling leaf water 18 O enrichment A modified Craig-Gordon formulation (Craig and Gordon 1965) Δ es = ε * + ε k + (Δ v ε k ) e e a i Δ v : water vapor 18 O enrichment relative to the source water Δv needs to be known but is rarely measured in the field Farquhar et al. (1989)

Oecologia DOI 10.1007/s00442-008-1071-5 PHYSIOLOGICAL ECOLOGY - ORIGINAL PAPER Life form-specific variations in leaf water oxygen- 18 enrichment in Amazonian vegetation Lai et al. (2008) Lai et al. Oecologia: in press

18 O effects of water vapor on leaf water δ 18 O vapor : -12 H 2 16 O H 2 18 O δ 18 O leaf : +8 Leaf water is in isotopic equilibrium with water vapor!

Diel changes of leaf water 18 O enrichment in the understory of tropical forests Mid-canopy & understory species

Modeling leaf water 18 O enrichment A modified Craig-Gordon formulation (Craig and Gordon 1965) Δ es = ε * + ε k + (Δ v ε k ) e e a i Δ v : water vapor 18 O enrichment relative to the source water Δv needs to be known but is rarely measured in the field Farquhar et al. (1989)

18 O exchange between water vapor and leaf water Δ es = ε * + ε k + (Δ v ε k ) e e a 1 i When e a /e i = 1 (i.e. RH=100%, nighttime) es * Δ = ε + Δ v Leaf water is in isotopic equilibrium with water vapor!

Estimating δ 18 O of water vapor from leaf water δ 18 O measurements When RH = 100% Δ vapor = Δ es ε * Can we use measured δ 18 O values of bulk leaf water as a proxy to estimate δ 18 O of water vapor on daily time scales? Requirements: Δ es : steady state Δ es : sites of evaporation (vs bulk leaf)

When do measured δ 18 O of bulk leaf water resemble Δ es? Cernusak et al. 2002 PCE 25:893

Observed leaf water 18 O enrichment

Observed leaf water 18 O enrichment

Observed leaf water 18 O enrichment Mid-canopy & understory species

A plant-based approach to estimate δ 18 O of water vapor δ v = δ L s ( δ + 1) ε * δ v : 18 O of water vapor δl: 18 O of bulk leaf water δs: 18 O of stem water ε*: equilibrium fractionation factor Lai et al. (2008) Oecologia

Plant-based estimates forest 13.4 ± 0.8 pasture 14.9 ± 1.1 forest 7.1 ± 1.1 pasture 11.2 ± 0.2 Rain-based estimates 15.8 11.2 Comparison between measured and estimated δ 18 O of water vapor for the two study periods

A plant-based approach to estimate δ 18 O of water vapor δ v = δ L s ( δ + 1) ε * This approach takes into account the contribution of local vegetation (via transpiration) to water vapor contents in the atmosphere!!! Lai et al. (2008) Oecologia

wet dry

Steady-state vs Non-steady state τ = * Wα kα gw i τ: turnover time of leaf water α k α * 1 g : stomatal conductance w : leaf water content Dongmann et al. 1974 δ en ( t) = δ ( t) [ δ ( t) δ e e en ( t Δt 1)]exp( τς )

Plants subject to drought are more likely to transpire at isotopic non-steady state Lai et al. PC&E (2006) 29: 77-94

Model results are greatly improved after considering NSS and Péclet effects Lai et al. (2008) Oecologia