Literature DB >> 30788435

Hydraulic traits are coordinated with maximum plant height at the global scale.

Hui Liu1, Sean M Gleason2, Guangyou Hao3, Lei Hua1,4, Pengcheng He1,4, Guillermo Goldstein5,6, Qing Ye1.   

Abstract

Water must be transported long distances in tall plants, resulting in increasing hydraulic resistance, which may place limitations on the maximum plant height (H max) in a given habitat. However, the coordination of hydraulic traits with H max and habitat aridity remains poorly understood. To explore whether H max modifies the trade-off between hydraulic efficiency and safety or how water availability might influence the relationship between H max and other hydraulic traits, we compiled a dataset including H max and 11 hydraulic traits for 1281 woody species from 369 sites worldwide. We found that taller species from wet habitats exhibited greater xylem efficiency and lower hydraulic safety, wider conduits, lower conduit density, and lower sapwood density, which were all associated with habitat water availability. Plant height and hydraulic functioning appear to represent a single, coordinated axis of variation, aligned primarily with water availability, thus suggesting an important role for this axis in species sorting processes.

Entities:  

Year:  2019        PMID: 30788435      PMCID: PMC6374111          DOI: 10.1126/sciadv.aav1332

Source DB:  PubMed          Journal:  Sci Adv        ISSN: 2375-2548            Impact factor:   14.136


INTRODUCTION

Plant height is a straightforward but important trait for plant ecological strategies (, ). Height is a crucial component of water balance (), carbohydrate transport (), and light interception and may also correlate with leaf economic traits (). Height is a meaningful predictor of species- and ecosystem-level traits, such as plant volume and aboveground woody biomass (), and has also been used as an integrative indicator of species richness and environmental stress (). Furthermore, greater height facilitates access to high-radiation habitats but, as a consequence, results in a longer path length (greater resistance) and greater gravitational potential (). The classic hypothesis of hydraulic limitation resulting from tree height has long been considered and widely tested (), which arises from the assumption that, with increasing height, the total path length resistance increases proportionately, making water transport to upper leaves more difficult in large-stature species (, ). To avoid embolism resulting from more negative water potential, leaves higher in the canopy are expected to exhibit stronger stomatal control to reduce water loss, but with the consequence of reducing transpiration, photosynthesis, and growth (, , ). Beyond the physiological and structural limitations placed on plant height (), environmental factors are also crucial determinants of plant height across species and biomes. At broad spatial scales, water availability, especially precipitation and potential evapotranspiration (PET), has been emphasized and evaluated as the most important factor that affects plant height. For example, among 22 environmental variables, precipitation in the wettest month was found to be the best factor explaining global patterns of Hmax across nearly 6000 species from 222 field sites (). Another study reported that annual precipitation was the main predictor of conifer height across the United States (). An investigation of tall tree species found that their occurrence depended critically on a narrow range of temperature seasonality, as well as high precipitation and high humidity (). Therefore, both atmospheric and soil aridity represent limitations to attaining tall stature in forest communities. Exploring the global relationships between Hmax and hydraulic traits across species could reveal potential linkages between plant height and water transport traits and therefore help us understand the impact of climate change on the distribution of vascular species across the world’s terrestrial biomes (). Across aridity gradients, species should develop corresponding adaptive strategies to water availability through hydraulic regulation, which must be coordinated with plant height. Specifically, we might expect the maximum efficiency of xylem tissue (hereafter “efficiency”) to be higher in species from wet habitats. Conversely, we might expect arid habitats to favor xylem traits conferring resistance to embolization (hereafter “safety”). Furthermore, if the evolution of high safety and efficiency in the same species is either not possible or represents a substantial loss of performance, then we might expect a safety-efficiency trade-off to arise across species. Several lines of evidence support the idea of a safety-efficiency trade-off within and across species. For example, increasing climatic aridity was associated with a decline in xylem efficiency (sapwood-specific hydraulic conductivity, Ks) and an increase in xylem safety (xylem tension causing 50% loss of maximum conductivity, P50) of European beech (). Similarly, a weak trade-off was found between Ks and P50 across 424 woody species sampled across a wide range of precipitation, such that species from wet habitats exhibited less negative P50 and higher Ks than species from arid habitats (). The hydraulic safety margin (the difference between minimum xylem water potential and P50) has been suggested as a meaningful predictor of global aridity tolerance and growth across species () and has been found to be relatively convergent across species and biomes (), which also suggests that fast growth may require highly efficient xylem but at the expense of xylem safety. Considering that greater height should result in more negative leaf water potentials, all else remaining equal, we might therefore expect taller species to exhibit greater safety (more negative P50) and lower Ks. However, this may not be the case because many of the plant traits affecting water balance also change across habitats. Therefore, a more integrative approach () is required to understand the consequences of plant height on hydraulic coordination across species and habitats. The Whitehead-Edwards-Jarvis proportionality () (hereafter “Darcy’s law”) represents an integration of climate and plant attributes influencing water transport through xylem tissue and can be rearranged and expressed aswhere Ks is the sapwood-specific hydraulic conductivity, Ht is the tree height, gs is the stomatal conductance, AL/AS is the evaporative surface area of leaves relative to the sapwood cross sectional area, D is the leaf-to-atmosphere vapor pressure deficit, and (ΨS − ΨL) is the pressure potential difference between soil and leaf. Considering that Ks varies considerably more than any other trait in Darcy’s law across species and habitats (), it is possible that Ks evolved to compensate for both increasing height and increasing hydraulic demand that should be expected to arise from greater leaf-to-sapwood area ratio (AL/AS) (, ). If this is true, then Ks may serve to maintain rates of gas exchange across species differing in height and AL/AS and thus facilitate water balance (, ). It is important to realize that Ks cannot compensate for increasing height in all habitats. The scaling of vessel diameter is relatively convergent across species, and this leads to wider vessels at the base of tall plants than short plants (, ), and wide conduits are more susceptible to freeze-thaw embolization than are narrow conduits (). Furthermore, the effect of Ks on whole-plant conductance may be dampened by increasing sapwood capacitance in tall plants, which serves to release water to the transpiration stream during periods of high evaporative demand and low soil water potential (, ). If this effect of sapwood capacitance is meaningful, then it may also confound a trade-off between P50 and Ks in humid habitats, such that we may not expect increasing Ks to be necessarily associated with a more vulnerable xylem (). In this study, we examined the strength and direction of the linkage between xylem anatomy and physiology with maximum plant height at the global scale. Given that woody species tend to grow taller in regions with higher water availability, we aimed to answer the following questions: (1) Is the hydraulic safety-efficiency trade-off across species underpinned by the close alignment of hydraulic traits and plant height? (2) Does greater xylem efficiency across species compensate for longer path length resistance (height) and wider leaf-to-sapwood area ratio via Darcy’s law? (3) Do taller species also exhibit wider conduits, lower conduit density, and less dense xylem? (4) Is the observed coordination between height and hydraulic traits also associated with a shift in habitat water availability? Considering that differences in phylogeny, plant structure, and phenology might either drive or confound relationships among plant traits and height, we also addressed each of these questions separately for angiosperms and gymnosperms, for each biome, for trees and shrubs, and for deciduous and evergreen species.

RESULTS

Our study sites covered seven biome types and a marked range of water availability (table S1). Aridity index (AI; please see the abbreviation glossary in Table 1) values ranged over 50-fold from 0.08 to 4.51 (mean ± SD is 0.90 ± 0.53), representing arid deserts to tropical rain forests (Fig. 1, A and B). As expected, the maximum plant height (Hmax) of each site showed significant positive correlation with AI (Fig. 1C and tables S2 and S3). Across both angiosperms and gymnosperms, Hmax increased linearly with actual measured plant height (Hact) but did not follow the 1:1 line, indicating that Hact tended to be less than Hmax throughout its range (fig. S1). Specifically, the Hmax ~ Hact slope was steeper across gymnosperms than across angiosperms, such that the Hact of gymnosperms was typically less than one-third of Hmax, whereas the Hact of angiosperms was typically less than one-half of Hmax. Hence, it is possible that the poor representation of tall gymnosperm species might have contributed to weak relationships between Hact and AI or hydraulic traits for this clade (insets in Figs. 1 and 2 and figs. S2 and S3).
Table 1

Abbreviations for different traits (units), biomes, and method names in this study.

AbbreviationIndexUnit
Traits
AIAridity index
HmaxMaximum plant heightm
HactActual measured plant heightm
P50The xylem tension at 50% loss of the maximum hydraulic conductivityMPa
KsSapwood-specific hydraulic conductivitykg m−1 s−1 MPa−1
KLLeaf-specific hydraulic conductivity×10−4 kg m−1 s−1 MPa−1
ΨpreMinimum water potential at predawnMPa
ΨmidMinimum water potential at middayMPa
ΨtlpLeaf turgor loss pointMPa
AL/ASLeaf-to-sapwood area ratiom2 cm−2
WDSapwood densityg cm−3
VdiaMean tangential vessel diameter for angiosperms or tangential tracheid diameter for gymnospermsμm
VDNumber of vessels (angiosperms) or tracheids (gymnosperms) per square millimetermm −2
VLmaxMaximum vessel length for angiospermsμm
Eq. 1
HtTree heightm
gsStomatal conductancemol m–2 s–1
DLeaf-to-atmosphere vapor pressure deficitMPa
ΨS − ΨLThe pressure potential difference between soil and leafMPa
Biomes
DESDeserts
WDSWoodland/shrubland
BORBoreal forest
TMSTemperate seasonal forest
TMRTemperate rainforest
TRSTropical seasonal forest
TRRTropical rainforest
Methods
SMAStandardized major axis
LMMLinear mixed-effects model
LMLinear model
PCAPrincipal components analysis
PCPrincipal component
Fig. 1

Study site, AI, and their relationship with plant height.

(A) Distribution of the study sites (n = 369) relative to the global variation in AI. (B) AI values of the seven biomes in this study. (C) Maximum plant height (inset: actual measured plant height) increased with AI values across biomes. Ranges of AI have been adjusted (A) to show a distinguishable color gradient at the global scale (i.e., AI has a maximum value of 14, and 1.1, 1.6, and 2.2 are the 75th, 90th, and 95th percentiles, respectively). Boxes denote median values and the 25th to 75th percentiles; horizontal lines outside of boxes represent the 10th and 90th percentiles; circles denote outliers; letters under each box represent multiple comparisons (B). Abbreviations for biomes are given in Table 1. In (C), only significant SMA regressions for angiosperms (circles, solid line) and gymnosperms (crosses, dashed line) are shown.

Fig. 2

Plant height is aligned with hydraulic traits.

Relationships between maximum plant height (inset: actual measured plant height) and (A) sapwood-specific hydraulic conductivity (Ks), (B) the xylem tension at 50% loss of the maximum hydraulic conductivity (P50), (C) trade-off between Ks and P50, (D) leaf-to-sapwood area ratio (AL/AS), (E) the product of AL/AS and Ks (Darcy’s law), (F) mean tangential vessel or tracheid diameter (Vdia), (G) number of vessels or tracheids per square millimeter (VD), and (H) sapwood density (WD) across species. Scaling slopes in (E) for angiosperms (0.69 and 0.66 based on Hmax and Hact, respectively) and gymnosperms (0.75 and 0.52 based on Hmax and Hact, respectively) are all significantly less than 1 (P < 0.001). Different colors indicate biome types (see Table 1), and symbols for angiosperms (circles, solid lines) and gymnosperms (crosses, dashed lines) are scaled to AI values in (A and B) and (D to H), but to Hmax values in (C). Model parameters are reported in tables S3 to S6.

Study site, AI, and their relationship with plant height.

(A) Distribution of the study sites (n = 369) relative to the global variation in AI. (B) AI values of the seven biomes in this study. (C) Maximum plant height (inset: actual measured plant height) increased with AI values across biomes. Ranges of AI have been adjusted (A) to show a distinguishable color gradient at the global scale (i.e., AI has a maximum value of 14, and 1.1, 1.6, and 2.2 are the 75th, 90th, and 95th percentiles, respectively). Boxes denote median values and the 25th to 75th percentiles; horizontal lines outside of boxes represent the 10th and 90th percentiles; circles denote outliers; letters under each box represent multiple comparisons (B). Abbreviations for biomes are given in Table 1. In (C), only significant SMA regressions for angiosperms (circles, solid line) and gymnosperms (crosses, dashed line) are shown.

Question 1: Plant height is positively correlated with Ks and P50

Hmax increased with increasing Ks across species, with a common standardized major axis (SMA) regression slope among angiosperms and gymnosperms (Fig. 2A and tables S2 and S3). Among biomes, SMA slopes for Hmax ~ Ks within angiosperms were all significantly positive except for species from boreal forest (BOR; but n = 8) and were significantly shallower for species from tropical seasonal forest (TRS) and tropical rainforest (TRR) than other biomes. Within gymnosperms, only temperate seasonal forest (TMS) species showed a significant positive relationship (table S4). SMA slopes did not differ between shrubs and trees nor between deciduous and evergreen species (tables S5 and S6).

Plant height is aligned with hydraulic traits.

Relationships between maximum plant height (inset: actual measured plant height) and (A) sapwood-specific hydraulic conductivity (Ks), (B) the xylem tension at 50% loss of the maximum hydraulic conductivity (P50), (C) trade-off between Ks and P50, (D) leaf-to-sapwood area ratio (AL/AS), (E) the product of AL/AS and Ks (Darcy’s law), (F) mean tangential vessel or tracheid diameter (Vdia), (G) number of vessels or tracheids per square millimeter (VD), and (H) sapwood density (WD) across species. Scaling slopes in (E) for angiosperms (0.69 and 0.66 based on Hmax and Hact, respectively) and gymnosperms (0.75 and 0.52 based on Hmax and Hact, respectively) are all significantly less than 1 (P < 0.001). Different colors indicate biome types (see Table 1), and symbols for angiosperms (circles, solid lines) and gymnosperms (crosses, dashed lines) are scaled to AI values in (A and B) and (D to H), but to Hmax values in (C). Model parameters are reported in tables S3 to S6. Less negative P50 (lower safety) was associated with larger Hmax across species, and the Hmax ~ P50 SMA slope was steeper for gymnosperms than for angiosperms (Fig. 2B and tables S2 and S3). SMAs revealed significant positive correlations for Hmax ~ P50 among biomes, with TMS angiosperms exhibiting the steepest slope. In contrast, all biomes exhibited a common slope within gymnosperms (table S4). SMAs for Hmax ~ P50 were significant for trees, but not for shrubs, within both angiosperms and gymnosperms (table S5). Deciduous and evergreen species exhibited common Hmax ~ P50 slopes within both angiosperms and gymnosperms (table S6). A trade-off between Ks and P50 was found, with a steeper SMA regression slope for gymnosperms than for angiosperms (Fig. 2C and tables S2 and S3). SMAs showed significant positive correlations for Ks ~ P50 within biomes except that no correlation was evident for TRR angiosperms (table S4). Neither different leaf forms nor life forms exhibited different SMA slopes for angiosperms, whereas within gymnosperms, meaningful comparisons based on life forms and leaf forms could not be made, owing to small sample sizes of shrubs (n = 10) and deciduous species (n = 8) (tables S5 and S6). When Hmax was included as an additional predictor (i.e., Ks ~ P50 × Hmax), the best fit linear mixed-effects model (LMM) for angiosperms explained a total of 83% of the variation in Ks; however, only 9% was contributed by P50 and Hmax. Among the random factors, species and site explained 42 and 39%, respectively, of the random variation in Ks. In the linear model (LM) with no random factors, P50 and Hmax together explained 13% of the total variation in Ks (Table 2).
Table 2

Effects of AI on the coordination between height and hydraulic traits.

LMM and LM for log-log–transformed trait relationships within (A) angiosperm and (B) gymnosperm species. For LMM, one hydraulic trait and AI are fixed factors; site and species are random factors. Sampling sizes (n), F values, P values (*P <0.05, **P <0.01, and ***P <0.001), variance components of random factors and residuals, and R2 for each model are reported. Models for other traits are reported in table S7.

Modeln(A) Angiospermn(B) Gymnosperm
Hmax ~ Ks × AI1127LMMLM162LMMLM
Fixed effectFPFPFPFP
Trait57.84***119.38***0.487.30**
AI50.98***132.56***0.670.60**
Trait × AI5.49*4.98*0.276.99
Random effectVariance componentVariance component
Species8700.550970.651
Site1630.066870.000
Residual0.0590.006
R2fixed0.140.00
R2all0.920.190.980.09
Hmax ~ P50 × AI954LMMLM253LMMLM
Fixed effectFPFPFPFP
Trait13.18***87.42***2.1564.12***
AI29.40***138.26***0.020.12
Trait × AI0.9811.90***0.177.45**
Random effectVariance componentVariance component
Species6840.7611310.627
Site2150.0071260.002
Residual0.0380.003
R2fixed0.040.00
R2all0.950.200.990.22
Ks ~ P50 × Hmax660LMMLM147LMMLM
Fixed effectFPFPFPFP
P507.53*70.61***2.7121.2***
Hmax17.4***28.41***0.012.19
P50 × Hmax0.541.280.462.30
Random effectVariance componentVariance component
Species4940.395890.150
Site1300.357820.263
Residual0.1680.218
R2fixed0.090.18
R2all0.830.130.720.13
Hmax ~ AL/AS × AI739LMMLM74LMMLM
Fixed effectFPFPFPFP
Trait25.86***100.04***0.000.06
AI5.17**49.93***0.001.03
Trait × AI6.49**5.80**0.002.40
Random effectVariance componentVariance component
Species6370.529430.283
Site840.094420.000
Residual0.0730.000
R2fixed0.170.00
R2all0.910.170.990.05
Hmax ~ Vdia × AI574LMMLM145LMMLM
Fixed effectFPFPFPFP
Trait56.52***311.62***0.0343.13***
AI11.16**101.61***0.1215.12***
Trait × AI4.11*2.180.0112.42***
Random effectVariance componentVariance component
Species5060.567880.515
Site1100.084790.000
Residual0.0110.005
R2fixed0.330.00
R2all0.990.420.990.33
Hmax ~ VD × AI343LMMLM38LMMLM
Fixed effectFPFPFPFP
Trait33.73***147.93***0.000.45
AI0.0026.37***0.007.06*
Trait × AI0.912.580.0010.14**
Random effectVariance componentVariance component
Species3200.583330.566
Site360.067260.000
Residual0.0120.000
R2fixed0.260.00
R2all0.990.340.990.34
Hmax ~ WD × AI995LMMLM160LMMLM
Fixed effectFPFPFPFP
Trait17.22***125.36***0.1134.63***
AI53.55***151.18***0.1212.34***
Trait × AI8.62**10.53**0.0212.92***
Random effectVariance componentVariance component
Species8150.5101000.531
Site1180.122790.000
Residual0.0600.005
R2fixed0.220.00
R2all0.930.220.990.28

Effects of AI on the coordination between height and hydraulic traits.

LMM and LM for log-log–transformed trait relationships within (A) angiosperm and (B) gymnosperm species. For LMM, one hydraulic trait and AI are fixed factors; site and species are random factors. Sampling sizes (n), F values, P values (*P <0.05, **P <0.01, and ***P <0.001), variance components of random factors and residuals, and R2 for each model are reported. Models for other traits are reported in table S7.

Question 2: Darcy’s law

Hmax was positively correlated with AL/AS but only significant within angiosperms (Fig. 2D and table S3). Ks was positively correlated with Hmax × AL/AS and Hact × AL/AS, across both angiosperms and gymnosperms, but the log-log slopes were all significantly less than one (0.69 across angiosperms and 0.75 across gymnosperms; P < 0.001 in all cases), thus indicating less than proportional (i.e., noncompensating) scaling (Fig. 2E). For angiosperms, temperate rainforest (TMR) species exhibited the steepest Hmax ~ AL/AS slopes across biomes, while Hmax ~ AL/AS slopes did not differ between life forms nor leaf forms (tables S4 to S6).

Question 3: Coordination between plant height and other hydraulic traits

Wider conduit diameter (Vdia), lower conduit density (VD), and lower sapwood density (WD) in terminal branches were associated with larger Hmax across species. Although SMA slopes for Hmax ~ Vdia and Hmax ~ VD differed significantly between angiosperms and gymnosperms, the slope for Hmax ~ WD did not differ between the two clades (Fig. 2, F to H, and tables S2 and S3). Hmax ~ Vdia and VD showed shallower slopes for angiosperm species from TRS and TRR, but all biomes exhibited a common slope for Hmax ~ WD (table S4). Angiosperm shrubs exhibited significantly steeper Hmax ~ Vdia, VD, and WD slopes than did angiosperm trees. Evergreen angiosperms exhibited a steeper Hmax ~ WD slope than did deciduous angiosperms (tables S5 and S6). For other hydraulic traits, increasing height was associated with less negative minimum water potential at predawn (Ψpre) and at midday (Ψmid), with a common SMA slope among angiosperms and gymnosperms (fig. S2). Hmax also exhibited significant positive correlations with leaf-specific hydraulic conductivity (KL) and turgor loss point (Ψtlp) (fig. S3). Maximum vessel length (only angiosperms, VLmax) showed no pattern with Hmax either among biomes or between life forms and leaf forms (tables S3 to S6). Details on comparisons among biomes, between life forms and leaf forms, and LMM and LM results for these traits are reported in appendix S1.

Question 4: Effects of habitat water availability on the coordination between height and hydraulic traits

When AI was involved as a fixed factor (e.g., Hmax ~ trait × AI), the best fit LMMs for angiosperms explained a total of over 90% variation in Hmax (91 to 99% for the six hydraulic traits in Table 2A), but within which only 4 to 33% was contributed by fixed factors (hydraulic trait and AI, with or without their interaction effects). For the random factors, 60 to 90% of the random variance was explained by species compared with 10 to 20% by site (e.g., for Hmax ~ Ks × AI, the variance components for species and site were 0.550 and 0.066, respectively). In the equivalent LMs, without random effects, hydraulic traits and AI together explained 19 to 42% of the total variation in Hmax (Table 2A). For gymnosperms, the same model of the six hydraulic traits with Hmax and AI had insignificant factor effects in LMMs and low explanatory power (5 to 34%) in LMs (Table 2B).

Synthesis: Principal components analysis and path analyses

Principal components analysis (PCA) on angiosperms based on five traits showed that PC1 and PC2 explained 45 and 19% of total variation, respectively (Fig. 3, A and B). Hmax was closely related to AI, whereas Ks, WD, and P50 formed a nearly orthogonal “hydraulic” axis of variation (Fig. 3A). Species could be distinguished by life form (shrubs versus trees) along this hydraulic axis, with shrubs having higher WD, lower Ks, and more negative P50 (Fig. 3B). Similarly, within gymnosperms, PC1 and PC2 explained 46 and 22% of total variation, respectively (Fig. 3, C and D). AI and P50 formed one key axis of variation, whereas Hmax, Ks, and WD formed another axis (Fig. 3C). Only life form could be separated in the PCA plot for both angiosperms and gymnosperms (Fig. 3D). Results for PCA on six traits were very similar, except that the added AL/AS occupied a position near Hmax for angiosperms and a position near Ks for gymnosperms (fig. S4).
Fig. 3

PCA on plant height, hydraulic traits, and AI.

(A and B) Four hundred thirty-one angiosperm species and (C and D) 96 gymnosperm species based on five traits. (A and C) The first two PC loadings and (B and D) species scores with trees (black circles) and shrubs (gray circles) are shown. The percentages of variance explained by the first two PCs are reported in the axis labels. See fig. S4 for PCA on 270 angiosperm and 30 gymnosperm species based on six traits.

PCA on plant height, hydraulic traits, and AI.

(A and B) Four hundred thirty-one angiosperm species and (C and D) 96 gymnosperm species based on five traits. (A and C) The first two PC loadings and (B and D) species scores with trees (black circles) and shrubs (gray circles) are shown. The percentages of variance explained by the first two PCs are reported in the axis labels. See fig. S4 for PCA on 270 angiosperm and 30 gymnosperm species based on six traits. Path analyses revealed similar trait associations as PCA. Considering only angiosperms, AI exhibited a large (i.e., steep standardized slope coefficient) and highly significant effect on Hmax, whereas after keeping the effect of AI on Hmax constant, the effects of P50 and Ks on Hmax were weak, albeit significant (Fig. 4A). This does not mean that covariation between P50 (or Ks) and Hmax was not meaningful (see table S2) but rather that covariation between P50 and Hmax was also aligned with covariation between AI and Hmax, i.e., AI appeared to be a key climate variable aligned with both Hmax and hydraulics. In contrast, among gymnosperms, the direct effect of AI on Hmax was weak and nonsignificant (as expected from the PCA), whereas the xylem traits Ks and P50 appeared to be more proximally linked to Hmax than was AI (Fig. 4B).
Fig. 4

Path analysis on plant height, hydraulic traits, and AI.

(A) Four hundred thirty-one angiosperms [χ2 = 3.63, P = 0.06, standardized root mean square residual (SRMR) = 0.02, normed fit index (NFI) = 0.99] and (B) 96 gymnosperms (χ2 = 2.99, P = 0.08, SRMR = 0.04, NFI = 0.97). Arrows indicate the proposed links between variables. Standardized path coefficients are shown on the arrows [not significant (ns), P > 0.05; *P < 0.05; ***P < 0.001]. Dotted lines indicate nonsignificant paths. R2 next to the endogenous variables indicate their explained variance.

Path analysis on plant height, hydraulic traits, and AI.

(A) Four hundred thirty-one angiosperms [χ2 = 3.63, P = 0.06, standardized root mean square residual (SRMR) = 0.02, normed fit index (NFI) = 0.99] and (B) 96 gymnosperms (χ2 = 2.99, P = 0.08, SRMR = 0.04, NFI = 0.97). Arrows indicate the proposed links between variables. Standardized path coefficients are shown on the arrows [not significant (ns), P > 0.05; *P < 0.05; ***P < 0.001]. Dotted lines indicate nonsignificant paths. R2 next to the endogenous variables indicate their explained variance.

DISCUSSION

Our results suggest that taller woody species occur in biomes with higher water availability, have higher xylem hydraulic conductivity, and are more vulnerable to xylem embolism. To compensate for greater height and evaporative demand, Ks increased (but less than proportionately) to the product of Hmax and AL/AS, similar to that predicted via Darcy’s law. Congruent with these results, taller species also had wider conduits, lower conduit density, and lower wood density. However, although these correlations were relatively consistent among groups (common SMA slopes) of life form, leaf form, and biome (with several biome exceptions), habitat water availability and species often modified the slope and intercept coefficients and thus were also important in explaining variance in plant height. Furthermore, we note that the across-species analysis presented here is, to a large extent, dissimilar from within-species studies that have explored similar relationships between plant height and hydraulic traits (, , , , ), suggesting that intrinsic evolutionary differences across species and plastic differences within species may have separate influence on plant height and hydraulic trait associations. This study extends our understanding of hydraulic architecture from local studies to a broader range of taxa and biomes across the globe, highlighting that hydraulic traits and plant height may serve as useful measurements for predicting future distributions of species under climate change scenarios.

Plant height is aligned with the hydraulic safety-efficiency trade-off

Besides the general trade-off between Ks and P50 found in previous studies (), here we have shown that tall species from wet habitats tend to be located at one end of the Ks ~ P50 axis (exhibiting high Ks and P50), while short species from arid habitats tended to be located at the other end of this axis and exhibited the opposite traits (Fig. 2C), i.e., trees and shrubs shared a common Ks ~ P50 slope (table S5). This result is in contrast to the hypothesis that differences in height would confound and obscure this relationship, i.e., that taller species would exhibit a higher Ks at a given P50 than shorter species. This pattern suggests that height, safety, efficiency, and closely associated hydraulic traits, represent a single weak bundle of traits that are likely important for species sorting processes at the global scale. Although positive correlation between Ks and P50 was found for all bivariate tests within different groups examined in this study (e.g., biomes and life forms), the path analyses suggested that correlation between Ks and P50 among gymnosperms is not a direct relationship, i.e., it is not likely a “trade-off.” In addition, although Ks and P50 contributed similarly to Hmax within angiosperms and gymnosperms, AI exhibited strong and direct linkage with both Ks and WD within angiosperms, whereas AI exhibited direct linkage with only P50 within gymnosperms. This suggests a potential divergence in hydraulic coordination between angiosperms and gymnosperms that we discuss below.

Darcy’s law and contrasting height-associated hydraulic strategies within and across species

Our results confirmed that the marked variation in KS among species was sufficient to offset both increasing height and increasing evaporative demand (~AL/AS) across biomes (, ). Hence, AL/AS and Ks appeared to be key factors in regulating plant water balance in the face of both habitat aridity and the advantages obtained through greater height. However, these results across species might differ from within species patterns (, , , , ). Within an individual tree, the decreasing of AL/AS in taller branches could potentially compensate for hydraulic limitation (, ). For example, it has been suggested that xylem embolization may be prevented via leaf area reduction (lower AL/AS), in addition to regulation at the stomata (). In contrast, our across-species data showed that AL/AS and leaf area generally increased with increasing height. This is consistent with other empirical studies (, ) and hydraulic theory (). This may indicate that species with sufficient water supply tend to grow taller and maximize their water use and growth (high AL/AS) rather than use water more conservatively. It is possible that higher AL/AS and Hmax may have evolved in taller species because they tend to occupy higher radiation habitats at the top of forest canopies. Therefore, at the global scale, it appears that Ks may be a key trait that has been favored in wet habitats to maintain plant water balance and compensate for increasing height (higher resistance) and AL/AS (higher water demand). Although Ks appeared to be an important across-species trait, in principle, any trait in Darcy’s law could compensate for any other trait. For example, longer path length (i.e., greater height) may be associated with increased water limitation (lower xylem water potential) resulting from both friction and gravity. Leaves of higher branches under large negative tension (e.g., low Ψmid) adjust accordingly to their specific water regime, such as reducing stomatal conductance and maintaining leaf turgor (Ψtlp) via osmotic adjustment (). Consequently, the xylem tissue in higher branches might adjust concomitantly (e.g., lower Ks and Ψtlp) to meet a different water demand and/or maintain a margin of hydraulic safety under the risk of embolism (). However, in contrast to this theory, our across-species data suggested that taller species tended to occur in wet habitats and had relatively higher Ψmid, Ψtlp, and Ks than shorter species. This agrees with an across-species study on Magnoliaceae, which revealed that tall trees had less negative Ψtlp than shrubs () and that higher Ψmid and Ψtlp may facilitate faster rates of cell division and expansion, thus increasing the growth of upper canopy species (). It is also possible that Ks is important for achieving water balance across species () because higher Ks should contribute to a smaller water potential gradient between the soil and the terminal organs (thus less negative Ψmid) and consequently be related to low levels of embolism in both branches and leaves in wet habitats (less negative P50) (). Evidence for increased drought avoidance of tall species comes from two other correlations in our data. First, taller species tended to have less negative Ψpre, indicating a narrower leaf-to-soil water potential gradient (), driven in part by a sufficient supply of water delivered via deep roots (). Second, low wood density, and presumably higher sapwood capacitance, was evident among tall species in this study, as well as from other reports (, ), and suggests that tall species may avoid embolization by accessing water stored in sapwood during drought or periods of high demand (). Stem water storage may also partially compensate for increases in axial hydraulic resistance with tree height and thus take part in regulating the water status of leaves exposed to large diurnal variations in evaporative demand in the upper canopy of some forest ecosystems (). In addition, strong positive correlation between Hmax and Vdia in our data suggests that taller angiosperm species may be more susceptible to embolization due to a greater frequency of large diameter vessels ().

Coordination between height and hydraulic traits was altered by phylogeny, biome, and life form

Relationships among hydraulic traits and plant height should be an evolutionary outcome of multiple selection pressures acting across and within habitats (, ). Several hypotheses addressing the hydraulic limitations imposed by height have been based on phenotypic comparisons within species, and as such, considering phylogeny in these analyses may help to explain when a particular trait correlation evolved, in which clades, and whether trait coordinations have arisen independently more than once. In addition, we might not necessarily expect variation across species and variation within species to result in similar correlations among traits, as has been found for leaf economic traits (, ). In this study, we considered the most contrasting phylogenetic clades, angiosperms, and gymnosperms, which differed markedly in both structural and functional traits. For example, none of the tracheid traits measured for gymnosperms correlated with Hmax, except a weak positive correlation between Hmax and Vdia. Recent work on gymnosperm hydraulics suggests that the overlap between the torus and margo structures, not the size of the torus or margo themselves, relate to hydraulic safety, whereas the torus-margo overlap may have little to do with hydraulic efficiency (). Thus, clade-specific conduit and pit ultrastructures are likely to have contributed to differences in efficiency-safety relationships between angiosperms and gymnosperms in this study. Furthermore, although angiosperms occupied a similar climatic range as gymnosperms, angiosperms showed much wider ranges in all traits examined in this study. If this variation is adaptive, then angiosperms may be better suited to diverse habitats. For instance, many angiosperm species can operate at negative hydraulic safety margins (). It is also likely that the marked departure of Hmax from Hact among gymnosperms also weakened hydraulic-height relationships (insets in Figs. 1 and 2), possibly confirming that hydraulic traits are linked more strongly with Hmax than with Hact, at least among gymnosperms. Habitat water availability differed markedly among the biomes considered in this study. There appears to be no strong argument for why relationships between hydraulic traits and plant height should exhibit differences in the fitted slope coefficients. All the significant relationships between Hmax and hydraulic traits showed similar trends among biomes. For example, AI strongly affected the coordination between plant height and all the hydraulic traits examined in this study, which almost certainly explain the contradiction between the empirical correlations reported here (specifically, positive correlation between plant height and AL/AS and the balancing effect of Ks), with predictions arising from physiological theories based on single individuals. The key to understanding this apparent contradiction is that soil water increased across habitats, which allowed for higher evaporative loss from the canopy (per unit xylem cross section) and greater path length resistance (arising from height), and also increased Ks and/or increased capacitance (). Hence, higher Ks appeared to compensate for higher evaporative water loss, as well as greater path length resistance, across species and habitats. It is also possible that factors other than hydraulics may place meaningful limitations on plant height, e.g., biomechanical and energetic limitations (, ). These other possible limiting factors might also explain some of the variance in Hmax that was not accounted for by hydraulics. Life form was found as the most distinctive group, but many relationships between Hmax and functional traits were only significant within shrubs, and all the significant slopes were steeper in shrubs than in trees. Within angiosperms, Hmax increased significantly with increasing AI within shrubs but showed a decreasing trend (although not significant) within trees (table S5). Shorter tree species from temperate and tropical forests, and the tallest tree species mainly distributed in temperate areas (), were the main drivers of this decreasing pattern. This finding could help to explain the hump-shaped curve between global forest canopy height and water availability found in a recent study, besides its proposed physiological reasons (). Our dataset confirmed that the height of trees (main canopy component) may exhibit weak and, even sometimes, negative association with water availability (e.g., tropical forests), whereas shrubs were often responsible for the underlying across-biome relationships between Hmax and hydraulic traits. Furthermore, differences between shrubs and trees were more evident than between evergreen and deciduous species. One possible reason for this was that most hydraulic traits in this study (all traits involved in the PCA) were branch-based measurements, which may not be aligned with leaf strategies. A more comprehensive combination of traits may better represent the spectrum of plant form and function ().

MATERIALS AND METHODS

Data collection

Four categories of data were collected: 1) Plant hydraulic traits. We obtained xylem hydraulic efficiency and safety traits for as many species and study sites as possible but avoided herbs, grasses, cacti, and lianas to consider only self-supporting woody life forms. Data were confined to measurements taken on the terminal branches of mature plants. For multiple measures on the same species from the same site, we used mean values. In total, our dataset included 1843 observations—1281 species from 369 sites worldwide with 11 functional traits. Within the 1843 observations, 1267 observations were from the TRY Plant Traits Database (), 365 observations were collected from recent literature, and 211 observations were measured in this study (full dataset and references are in table S1). Maximum sapwood-specific hydraulic conductivity (Ks), leaf-specific hydraulic conductivity (KL), the xylem tension at 50% loss of the maximum hydraulic conductivity (P50), and leaf-to-sapwood area ratio (AL/AS) of small, terminal branches (0.4 to 1.0 cm in diameter were used because these sizes were most commonly reported in literature). Four structural traits that are related with plant hydraulics were also obtained from the terminal branches as well: sapwood density (WD), mean tangential vessel (angiosperms) or tracheid (gymnosperms) diameter (Vdia), vessel or tracheid density (VD), and maximum vessel length (only angiosperms, VLmax). Minimum water potential at predawn (Ψpre), water potential at midday (Ψmid), and leaf turgor loss point (Ψtlp) were also collected. We note that Ψpre should be interpreted with some caution because it varies with species, site, and time of the year but has been used as a proxy for local soil water conditions. We also note that AL/AS was measured in terminal branches rather than in whole-plants, which are likely biased by size-dependent effects. Nevertheless, AL often increases near proportionally with AS, even within large forest trees (), and as such, our branch AL/AS is likely to reflect real differences in whole-plant water use across species. The measurement methods for each trait can be found from references in table S1. There are still different views on whether xylem resistance increases proportionately with plant height, as the Ohm’s law analogy suggests. It is likely that the path length effect in tall species has been minimized via the narrowing of conduit diameter with increasing height (). Therefore, it is important that the sampling of xylem conductivity and conduit diameter is measured at some standardized location within each plant, e.g., terminal branches. In addition, considering that hydraulic traits are likely determined by both intrinsic differences across species and differences related to stature and ontogeny, we used both maximum and actual measured plant height (Hact) when evaluating the linkages between height and hydraulic traits. Another consideration is the effect of gravity on hydraulic traits, because markedly tall trees may exhibit differences in foliar traits with increasing height, presumably as an adaptation to the lower water potentials arising from gravity. However, even for a 100-m tree, the gravitational potential is −0.98 MPa, whereas the water potential associated with meaningful loss of xylem conductance is generally less than this, particularly among small statured species in our dataset (see below). 2) Maximum plant height (Hmax) and actual measured plant height (Hact). We gathered Hmax for 1281 species from open source publications [e.g., local floras and wikipedia (https://en.wikipedia.org/wiki/)], as well as the published literature (). However, because plants sampled in the field were usually shorter than their maximum attainable height and it was unknown whether hydraulic traits would be linked stronger with Hmax or Hact, we also recorded the Hact of the plants from which the hydraulic traits were measured. Although only 897 Hact observations were recorded, it enabled comparisons with patterns found for Hmax. In our dataset, most species were not very tall. The mean Hmax of all 1281 species was 17.8 ± 16.2 m (mean ± SD), 5.1% of which had Hmax ≥ 50 m. The mean Hact of all 897 observations was 9.6 ± 8.7 m, only 1.8% of which had Hact ≥ 30 m. Thus, the effect from gravity was likely negligible, relative to the effect of path length and hydraulic demand from the canopy. 3) Biome type for each site. On the basis of the database of Terrestrial Ecoregions of the World (), we assigned an ecoregion for each site using the function extract in the package raster () in R (). This was done to assign biome types using a uniform and objective criterion. To concisely summarize, we further classified the 137 ecoregions into seven biome types according to each site’s specific descriptions and previous criteria () from arid to wet gradients: DES, WDS (woodland/shrubland), BOR, TMS, TMR, TRS (including subtropical forests and tropical and subtropical savanna), and TRR. We compared this biome classification system with the classic Whittaker Biome Classification system based on mean annual precipitation (MAP) and mean annual temperature (). We found that both systems were largely consistent with each other. For sites that differed between classification systems, we assigned ecoregions from Olson et al. () because this system better reflect the distribution of species and communities more accurately than Whittaker (), which was derived from gross biophysical features (fig. S5). 4) Aridity index (AI). AI was calculated as the ratio of MAP and PET. We plotted and extracted AI values for each site based on the Global Aridity Index database at a 30–arc sec resolution (www.cgiar-csi.org; Fig. 1) (). Recent studies that have examined many environmental variables have reported that precipitation of the wettest month was the best predictor for maximum plant height (), whereas the difference between precipitation and PET was the most important variable associated with forest canopy height (). Considering that evapotranspiration includes more climatic factors than only precipitation, we used AI (MAP/PET) as a proxy for water availability at each site.

Data analyses

All the continuous indices were natural log–transformed to homogenize variance. If the original values were all negative (e.g., P50), then log-transformed absolute values were used. Considering that Hmax was our study focus and Hmax was also strongly positively correlated with Hact (fig. S1), we put Hact as insets for comparisons and only reported detailed model results for Hmax. For question 1, the relationships between Hmax and Ks or P50 and between Ks and P50 were tested by SMA analysis. Correlation coefficients were calculated to characterize the overall associations across all species and groups (i.e., between angiosperm and gymnosperm, among biomes, or between life forms and leaf forms), whereas differences among groups were compared by evaluating SMA slopes, intercepts, and their position along a common axis. The null expectation (H0) was that the slope of the regression (or intercept or group shift) would not deviate significantly among groups. SMA analysis was performed using the sma function in the smatr package () in R. For questions 2 and 3, we tested the assumption based on Darcy’s law that Ks should increase near proportionally to the product of height and AL/AS (e.g., KsHmax × AL/AS or Hact × AL/AS). We then tested the relationships between Hmax and AL/AS and other hydraulic traits using the same methods for question 1. For question 4, we compared LMMs and LMs to explore whether correlations between Hmax and other hydraulic traits were affected by AI. Models were simplified to as few traits as possible (e.g., two traits in paired correlation and three variables in LMM). This was done because missing data markedly decreased sample size in models with greater than three variables. For LMMs, we started from a simple model, “Hmax ~ trait + AI + (1|site)”, with trait and AI as fixed factors and site as a random factor. We then used stepwise model comparison by adding interactions and random factors, including species, family and genus, plant life form and leaf form, and biome type. Last, we selected “Hmax ~ trait × AI + (1|site) + (1|species)” as the best-fit model because it included all meaningful predictors and had the lowest Akaike information criterion value among all models. LMs were built asHmax ~ trait × AI” for comparing the explanation power of random factors. We fitted LMMs using the lmer function in the lme4 package () in R. Statistical significance of fixed factors was assessed by type III sums of squares and Satterthwaite’s approximation of denominator degrees of freedom, whereas random factors were assessed using likelihood ratio tests based on the lmerTest package () in R, and then, we reported the R2 for both fixed factors and the entire model (). Last, PCA was used to investigate trait coordination and to explore which traits were the most important in distinguishing differences among groups of species. Because of the inconsistent missing data of different traits, we were limited to using no more than five or six traits in the PCA models. PCA was conducted using the princomp function in R. We also applied path analyses to explore the relationships among the five traits used in PCA using the lavaan package () in R. Model structures were chosen primarily based on well-understood relationships among hydraulic traits and not on trait arrangements giving the best-fit outcomes. All traits were scaled to unit variance and mean of zero before fitting. The model fit was evaluated using the χ2 statistic and the normed fit index.
  31 in total

1.  The worldwide leaf economics spectrum.

Authors:  Ian J Wright; Peter B Reich; Mark Westoby; David D Ackerly; Zdravko Baruch; Frans Bongers; Jeannine Cavender-Bares; Terry Chapin; Johannes H C Cornelissen; Matthias Diemer; Jaume Flexas; Eric Garnier; Philip K Groom; Javier Gulias; Kouki Hikosaka; Byron B Lamont; Tali Lee; William Lee; Christopher Lusk; Jeremy J Midgley; Marie-Laure Navas; Ulo Niinemets; Jacek Oleksyn; Noriyuki Osada; Hendrik Poorter; Pieter Poot; Lynda Prior; Vladimir I Pyankov; Catherine Roumet; Sean C Thomas; Mark G Tjoelker; Erik J Veneklaas; Rafael Villar
Journal:  Nature       Date:  2004-04-22       Impact factor: 49.962

2.  Soil moisture depletion under simulated drought in the Amazon: impacts on deep root uptake.

Authors:  Daniel Markewitz; Scott Devine; Eric A Davidson; Paulo Brando; Daniel C Nepstad
Journal:  New Phytol       Date:  2010-08       Impact factor: 10.151

3.  Water availability predicts forest canopy height at the global scale.

Authors:  Tamir Klein; Christophe Randin; Christian Körner
Journal:  Ecol Lett       Date:  2015-10-01       Impact factor: 9.492

4.  Global patterns and determinants of forest canopy height.

Authors:  Shengli Tao; Qinghua Guo; Chao Li; Zhiheng Wang; Jingyun Fang
Journal:  Ecology       Date:  2016-12       Impact factor: 5.499

5.  Trees maintain a similar conductance per leaf area through integrated responses in growth, allocation, architecture and anatomy.

Authors:  Frank Sterck; Roman Zweifel
Journal:  Tree Physiol       Date:  2016-10-15       Impact factor: 4.196

6.  The limits to tree height.

Authors:  George W Koch; Stephen C Sillett; Gregory M Jennings; Stephen D Davis
Journal:  Nature       Date:  2004-04-22       Impact factor: 49.962

7.  Maximum height in a conifer is associated with conflicting requirements for xylem design.

Authors:  Jean-Christophe Domec; Barbara Lachenbruch; Frederick C Meinzer; David R Woodruff; Jeffrey M Warren; Katherine A McCulloh
Journal:  Proc Natl Acad Sci U S A       Date:  2008-08-11       Impact factor: 11.205

8.  Plant height and hydraulic vulnerability to drought and cold.

Authors:  Mark E Olson; Diana Soriano; Julieta A Rosell; Tommaso Anfodillo; Michael J Donoghue; Erika J Edwards; Calixto León-Gómez; Todd Dawson; J Julio Camarero Martínez; Matiss Castorena; Alberto Echeverría; Carlos I Espinosa; Alex Fajardo; Antonio Gazol; Sandrine Isnard; Rivete S Lima; Carmen R Marcati; Rodrigo Méndez-Alonzo
Journal:  Proc Natl Acad Sci U S A       Date:  2018-07-02       Impact factor: 11.205

9.  A broad survey of hydraulic and mechanical safety in the xylem of conifers.

Authors:  Pauline S Bouche; Maximilien Larter; Jean-Christophe Domec; Régis Burlett; Peter Gasson; Steven Jansen; Sylvain Delzon
Journal:  J Exp Bot       Date:  2014-06-10       Impact factor: 6.992

10.  Divergent drivers of leaf trait variation within species, among species, and among functional groups.

Authors:  Jeanne L D Osnas; Masatoshi Katabuchi; Kaoru Kitajima; S Joseph Wright; Peter B Reich; Sunshine A Van Bael; Nathan J B Kraft; Mirna J Samaniego; Stephen W Pacala; Jeremy W Lichstein
Journal:  Proc Natl Acad Sci U S A       Date:  2018-05-03       Impact factor: 11.205

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  16 in total

1.  Is there tree senescence? The fecundity evidence.

Authors:  Tong Qiu; Marie-Claire Aravena; Robert Andrus; Davide Ascoli; Yves Bergeron; Roberta Berretti; Michal Bogdziewicz; Thomas Boivin; Raul Bonal; Thomas Caignard; Rafael Calama; J Julio Camarero; Connie J Clark; Benoit Courbaud; Sylvain Delzon; Sergio Donoso Calderon; William Farfan-Rios; Catherine A Gehring; Gregory S Gilbert; Cathryn H Greenberg; Qinfeng Guo; Janneke Hille Ris Lambers; Kazuhiko Hoshizaki; Ines Ibanez; Valentin Journé; Christopher L Kilner; Richard K Kobe; Walter D Koenig; Georges Kunstler; Jalene M LaMontagne; Mateusz Ledwon; James A Lutz; Renzo Motta; Jonathan A Myers; Thomas A Nagel; Chase L Nuñez; Ian S Pearse; Łukasz Piechnik; John R Poulsen; Renata Poulton-Kamakura; Miranda D Redmond; Chantal D Reid; Kyle C Rodman; C Lane Scher; Harald Schmidt Van Marle; Barbara Seget; Shubhi Sharma; Miles Silman; Jennifer J Swenson; Margaret Swift; Maria Uriarte; Giorgio Vacchiano; Thomas T Veblen; Amy V Whipple; Thomas G Whitham; Andreas P Wion; S Joseph Wright; Kai Zhu; Jess K Zimmerman; Magdalena Żywiec; James S Clark
Journal:  Proc Natl Acad Sci U S A       Date:  2021-08-24       Impact factor: 11.205

2.  Coordination of hydraulic thresholds across roots, stems, and leaves of two co-occurring mangrove species.

Authors:  Guo-Feng Jiang 蒋国凤; Su-Yuan Li 李溯源; Yi-Chan Li 李艺蝉; Adam B Roddy
Journal:  Plant Physiol       Date:  2022-08-01       Impact factor: 8.005

3.  The Widened Pipe Model of plant hydraulic evolution.

Authors:  Loren Koçillari; Mark E Olson; Samir Suweis; Rodrigo P Rocha; Alberto Lovison; Franco Cardin; Todd E Dawson; Alberto Echeverría; Alex Fajardo; Silvia Lechthaler; Cecilia Martínez-Pérez; Carmen Regina Marcati; Kuo-Fang Chung; Julieta A Rosell; Alí Segovia-Rivas; Cameron B Williams; Emilio Petrone-Mendoza; Andrea Rinaldo; Tommaso Anfodillo; Jayanth R Banavar; Amos Maritan
Journal:  Proc Natl Acad Sci U S A       Date:  2021-06-01       Impact factor: 11.205

4.  Coordination of plant hydraulic and photosynthetic traits: confronting optimality theory with field measurements.

Authors:  Huiying Xu; Han Wang; I Colin Prentice; Sandy P Harrison; Ian J Wright
Journal:  New Phytol       Date:  2021-08-24       Impact factor: 10.323

5.  Axial anatomy of the leaf midrib provides new insights into the hydraulic architecture and cavitation patterns of Acer pseudoplatanus leaves.

Authors:  Silvia Lechthaler; Pierluigi Colangeli; Moira Gazzabin; Tommaso Anfodillo
Journal:  J Exp Bot       Date:  2019-11-18       Impact factor: 6.992

Review 6.  Different ways to die in a changing world: Consequences of climate change for tree species performance and survival through an ecophysiological perspective.

Authors:  Paulo Eduardo Menezes-Silva; Lucas Loram-Lourenço; Rauander Douglas Ferreira Barros Alves; Letícia Ferreira Sousa; Sabrina Emanuella da Silva Almeida; Fernanda Santos Farnese
Journal:  Ecol Evol       Date:  2019-10-02       Impact factor: 2.912

7.  Tree mode of death and mortality risk factors across Amazon forests.

Authors:  Adriane Esquivel-Muelbert; Oliver L Phillips; Roel J W Brienen; Sophie Fauset; Martin J P Sullivan; Timothy R Baker; Kuo-Jung Chao; Ted R Feldpausch; Emanuel Gloor; Niro Higuchi; Jeanne Houwing-Duistermaat; Jon Lloyd; Haiyan Liu; Yadvinder Malhi; Beatriz Marimon; Ben Hur Marimon Junior; Abel Monteagudo-Mendoza; Lourens Poorter; Marcos Silveira; Emilio Vilanova Torre; Esteban Alvarez Dávila; Jhon Del Aguila Pasquel; Everton Almeida; Patricia Alvarez Loayza; Ana Andrade; Luiz E O C Aragão; Alejandro Araujo-Murakami; Eric Arets; Luzmila Arroyo; Gerardo A Aymard C; Michel Baisie; Christopher Baraloto; Plínio Barbosa Camargo; Jorcely Barroso; Lilian Blanc; Damien Bonal; Frans Bongers; René Boot; Foster Brown; Benoit Burban; José Luís Camargo; Wendeson Castro; Victor Chama Moscoso; Jerome Chave; James Comiskey; Fernando Cornejo Valverde; Antonio Lola da Costa; Nallaret Davila Cardozo; Anthony Di Fiore; Aurélie Dourdain; Terry Erwin; Gerardo Flores Llampazo; Ima Célia Guimarães Vieira; Rafael Herrera; Eurídice Honorio Coronado; Isau Huamantupa-Chuquimaco; Eliana Jimenez-Rojas; Timothy Killeen; Susan Laurance; William Laurance; Aurora Levesley; Simon L Lewis; Karina Liana Lisboa Melgaço Ladvocat; Gabriela Lopez-Gonzalez; Thomas Lovejoy; Patrick Meir; Casimiro Mendoza; Paulo Morandi; David Neill; Adriano José Nogueira Lima; Percy Nuñez Vargas; Edmar Almeida de Oliveira; Nadir Pallqui Camacho; Guido Pardo; Julie Peacock; Marielos Peña-Claros; Maria Cristina Peñuela-Mora; Georgia Pickavance; John Pipoly; Nigel Pitman; Adriana Prieto; Thomas A M Pugh; Carlos Quesada; Hirma Ramirez-Angulo; Simone Matias de Almeida Reis; Maxime Rejou-Machain; Zorayda Restrepo Correa; Lily Rodriguez Bayona; Agustín Rudas; Rafael Salomão; Julio Serrano; Javier Silva Espejo; Natalino Silva; James Singh; Clement Stahl; Juliana Stropp; Varun Swamy; Joey Talbot; Hans Ter Steege; John Terborgh; Raquel Thomas; Marisol Toledo; Armando Torres-Lezama; Luis Valenzuela Gamarra; Geertje van der Heijden; Peter van der Meer; Peter van der Hout; Rodolfo Vasquez Martinez; Simone Aparecida Vieira; Jeanneth Villalobos Cayo; Vincent Vos; Roderick Zagt; Pieter Zuidema; David Galbraith
Journal:  Nat Commun       Date:  2020-11-09       Impact factor: 14.919

8.  Quantifying Key Points of Hydraulic Vulnerability Curves From Drought-Rewatering Experiment Using Differential Method.

Authors:  Xiao Liu; Ning Wang; Rong Cui; Huijia Song; Feng Wang; Xiaohan Sun; Ning Du; Hui Wang; Renqing Wang
Journal:  Front Plant Sci       Date:  2021-02-02       Impact factor: 5.753

9.  Leaf turgor loss point shapes local and regional distributions of evergreen but not deciduous tropical trees.

Authors:  Norbert Kunert; Joseph Zailaa; Valentine Herrmann; Helene C Muller-Landau; S Joseph Wright; Rolando Pérez; Sean M McMahon; Richard C Condit; Steven P Hubbell; Lawren Sack; Stuart J Davies; Kristina J Anderson-Teixeira
Journal:  New Phytol       Date:  2021-02-10       Impact factor: 10.151

10.  Allometric co-variation of xylem and stomata across diverse woody seedlings.

Authors:  Mengying Zhong; Bruno E L Cerabolini; Pilar Castro-Díez; Jean-Philippe Puyravaud; Johannes H C Cornelissen
Journal:  Plant Cell Environ       Date:  2020-07-14       Impact factor: 7.228

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