Bremond et al 2012-GCB-Neotropical C3-C4 grass distributions
Transcript of Bremond et al 2012-GCB-Neotropical C3-C4 grass distributions
Neotropical C3/C4 grass distributions – present, past andfutureLAURENT BREMOND* † , ARNOUD BOOM ‡ and CHARLY FAVIER§
*Paleoenvironments and Chronoecology, Ecole Pratique des Hautes Etudes, Institut de Botanique, 163 rue Broussonet, 34090
Montpellier, France, †Centre for Bio-Archaeology and Ecology, Universite Montpellier 2, CNRS Institut de Botanique, 163 rue
Broussonet, 34090 Montpellier, France, ‡Department of Geography, University of Leicester, University Road, Leicester, LE1 7RH,
UK, §Institut des Sciences de l’Evolution, Universite Montpellier 2, CNRS, IRD, place Eugene Bataillon, 34095 Montpellier cedex
5, France
Abstract
Changes in C4 grass distribution and abundance are frequently observed in Quaternary, Holocene and future envi-
ronmental-change scenarios. However, the factors driving these dynamics are not fully understood, and conflicting
theories have been reported. In this paper, we present a very large dataset of modern altitudinal distribution profiles
of C3 and C4 grasses covering the entire Neotropical Andes, which was compared with actual climate data. The
results of multivariate analysis demonstrate that, in the Neotropical Andes, mean annual temperature is the main fac-
tor governing the modern altitudinal distribution of C3 and C4 grass species. The C3 and C4 grass distributions were
compared with simulations based on the Lund-Potsdam-Jena dynamic global vegetation model (LPJ-DGVM), which
allowed the present grass distribution to be estimated. Finally, the DGVM was employed to simulate past and future
scenarios, using the IPCC’s climate projections for 2100 and PMIP2 models for the Holocene Optimum (HO,
6000 years BP) and the Last Glacial Maximum (LGM, 21 000 years BP). The results were found to be significantly dif-
ferent from those obtained using a simple photosynthetic model. According to LPJ forced with the PMIP2 models for
the LGM, during the LGM, the C4 grasses would not have reached higher altitudes than found in the present day.
Keywords: altitudinal gradient, Andes, C4 grass distribution, grass dynamics
Received 14 December 2011 and accepted 2 February 2012
Introduction
Global and regional distributions of C3 and C4 grasses
follow consistent geographical patterns: C4 grasses pref-
erentially occupy low latitudes and altitudes, resulting
in geographical crossovers between grasslands domi-
nated by C3 grasses and C4 grasses (Sage & Monson,
1999). This has been explained by a greater efficiency of
C4 photosynthesis at high light intensities, high temper-
atures, low stomatal conductance and low atmospheric
CO2 concentration (Ehleringer, 1978). These factors
mean C4 plants have a competitive advantage in open,
warm and dry environments, and during periods with
reduced atmospheric CO2 (e.g. glacial periods). The rel-
ative importance of these environmental drivers is still
actively debated, also in the context of altitudinal grass
distribution in tropical elevation gradients. However,
compared with latitudinal gradients, altitudinal gradi-
ents are geographically circumscribed within one
climatic and biogeographical region (Korner, 2000).
All studies have demonstrated a strong decline in the
richness and biomass of C4 species with increasing
altitude: for example, Livingstone & Clayton (1980) in
Africa, Chazdon (1978) in Costa Rica, Tieszen et al.
(1979) and Young & Young (1983) in Mount Kenya, and
Rundel (1980) in Hawaii. In general, the main factor
governing the C4 grass species distributions along ele-
vational transects is evidenced to be temperature. But
depending on the locality or the study, different sec-
ondary environmental variables are identified. For
instance, Cabido et al. (1997) and Cavagnaro (1988)
respectively conclude that in Central Argentina, rainfall
is or is not a secondary factor. Two studies of Mount
Kenya showed a similar level of disagreement: Tieszen
et al. (1979) proposed that minimum temperature, irra-
diance and available soil moisture were the selective
forces for the observed grass distributions on an open
grassland vegetation transect, whereas Young & Young
(1983) showed a significant positive correlation
between the relative abundance of C4 grasses and soil
moisture, but significant negative correlation between
percent C4 composition and percent soil covered by
vegetation.
The C4 distribution is anticipated to be particularly
sensitive to past and current global changes in atmo-
spheric CO2 levels and climate. For instance, an appar-
ent global increase in C4 plant biomass during theCorrespondence: Laurent Bremond, tel. + 33 4 99 23 21 80,
fax + 33 4 67 54 35 37, e-mail: [email protected]
© 2012 Blackwell Publishing Ltd 1
Global Change Biology (2012), doi: 10.1111/j.1365-2486.2012.02690.x
Miocene/Pliocene boundary has been related to a
decrease in atmospheric CO2 levels, together with
changes in precipitation regimes, uplift topography
and fires/CO2 interactions (e.g. Pagani et al., 1999;
Bond et al., 2003; Keeley & Rundel, 2005). The Last
Glacial Maximum (further LGM) has also been consid-
ered and the majority of studies have suggested that
there was a higher C4 biomass during the LGM com-
pared with the present-day. Despite all the work per-
formed to date, the main driving factors are still under
debate (e.g. Huang et al., 2001; Liu et al., 2005; Schefusz
et al., 2005; Sinninghe Damste et al., 2011).
To date, modelling studies have mainly focused on
quantum yields that quantify the light-use efficiency at
low irradiance. C3 quantum yield decreases as tempera-
ture increases and intercellular CO2 concentration
decreases, while C4 quantum yield does not change.
The switch between C3 and C4 dominance has been
commonly expressed as a crossover temperature, at
which C3 and C4 quantum yields are identical. The
crossover temperature is dependent on atmospheric
CO2 levels, and therefore varies with time (Ehleringer
& Bjorkman, 1977; Farquhar, 1989; Ehleringer et al.,
1997). Models based on this scheme (Ehleringer et al.
(1997), Collatz et al. (1998) Still et al. (2003)) have been
used to estimate global distribution of C3 and C4
grasses and to explain changes in C3/C4 palaeo-data
records (Boom et al., 2001). A different model was
developed by Winslow et al. (2003) that estimates the
C3 grass biomass distribution based on the seasonal
timing of water availability and growing seasons with
respect to the different requirements of C3 and C4
plants.
So far, dynamic global vegetation models (DGVMs)
have not been used to model C3/C4 competitive rever-
sal or to estimate climate changes impacts on C3/C4
grass distributions. Within DGVMs, photosynthesis
models are adapted from Farquhar et al. (1980) and
Collatz et al. (1992) (hereafter referred to as Farquhar/
Collatz models) and generalized for global modelling.
Therefore, DGVMs allow the competitive reversal of C3
and C4 grasses to be modelled not only under light-
limited environments but also in open environments
where most grasses grow.
The aims of this study were to investigate the main
climatic factors controlling the C3 and C4 grass altitudi-
nal distribution under the present climate conditions in
the Tropical Andes, and evaluate the impact of climate
changes on this distribution. To achieve these objec-
tives, we compiled a dataset of the grass species rich-
ness distribution throughout the whole Tropical Andes
and in the surrounding lowlands, calculated current
altitudinal distribution profiles of C3 and C4, and inves-
tigated the correlation between the distribution profiles
and potential climatic drivers. Subsequently, crossovers
were computed from the data and compared with val-
ues predicted using the model of Collatz et al. (1998)
and the LPJ-DGVM model for the study area. Both
models were used to simulate the C3 and C4 distribu-
tions under CO2 and climate conditions computed for
the Holocene Optimum [HO, 6 ky before present (BP)]
and the LGM (21 ky BP), using PMIP2 models in the
LPJ-DGVM. Finally, the models were used to make pre-
dictions for 2100 using IPCC AR4 models to force the
LPJ-DGVM.
Materials
Grass floristic composition
Grass species richness distribution data were compiled from
all the available literature for four intertropical countries of
South America (Fig. 1, Table S1): Colombia (Pinto-Escobar &
Mora-Osejo, 1966), Ecuador (Jørgensen & Ulloa Ulloa, 1994;
Jørgensen & Leon-Yanez, 1999), Peru (Tovar, 1993) and Bolivia
(Renvoize, 1998). For each grass species, the limits of the alti-
tudinal distribution corresponded to the lowest and highest
altitude where it was observed. All altitudes are quoted as
heights a.s.l. The data from Colombia only included the Poa-
ceae distributions in the province of Cundinamarca (139 spe-
cies, 300–4200 m a.s.l.), the lowland department of Guaviare
(89 species; 100–300 m a.s.l.; D. Giraldo-Canas, unpublished
data) and at several scattered locations (67 species; 0–4900 m
a.s.l.; Giraldo-Canas, 2003, 2004, 2005; Garcia-Ulloa et al.,
2005). For the other countries, the grass distribution covered
the whole national territories: Ecuador (219 species, 0–5100 m
a.s.l.), Peru (482 species, 0–5250 m a.s.l.) and Bolivia (694
species, 0–5300 m a.s.l.).
Photosynthetic pathways were assigned to each species
according to Watson & Dallwitz (1992). However, because in
Watson & Dallwitz (1992) pathways are only listed at the
genus level, additional sources were used to classify genera,
such as Panicum, which exhibit both C4 and C3 photosynthetic
pathways (Hattersley, 1983; Brown et al., 1985; Oguro et al.,
1985; Cabido et al., 1997; Wooller et al., 2001; Belmonte &
De Agrasar, 2002). C3 and C4 grass species richness and pro-
portion of C4 species were calculated for each country and the
whole study area at 100 m elevation intervals. Bootstrapped
95% confidence intervals for each country were derived via
1000 bootstrap replications of the original data.
Climate data
To compare with floristic data, we explore altitudinal varia-
tion of several climatic factors that have been shown previ-
ously to affect C4 grass distribution (i.e. Sage & Monson, 1999;
Murphy & Bowman, 2007; Von Fischer et al., 2008): mean
annual temperature (MAT), mean temperature of the cold-
est month (MTCO), mean temperature of the warmest month
(MTWA), mean annual precipitation [MAP; see MAP
distribution in Fig. S1 (Supporting Information) and Table S2],
© 2012 Blackwell Publishing Ltd, Global Change Biology, doi: 10.1111/j.1365-2486.2012.02690.x
2 L. BREMOND et al.
mean annual evaporation (MAE), PmE (MAP � MAE) and
seasonal water availability [SWA, a proxy for the distribution
of rainfall in the C4 vs. C3 growing seasons (Winslow et al.,
2003)]. Elevation and climate data were extracted from
Worldclim 1.4 1-km database (Hijmans et al., 2005). The
MATs, MTCO and MTWA were clearly related to elevation
for all four countries (Fig. 1) and closely correlated because of
the relatively low seasonal range of temperatures. Therefore,
we use only MAT as temperature factor. No clear trends were
discernable for the other available climate parameters (diurnal
temperature range, frost day frequency, relative humidity,
sunshine duration, wet day frequency and wind speed),
except that there was a general tendency for decreased rainfall
at higher elevations, which would affect the C3/C4 grass spe-
cies distribution.
Methods
Floristic C3/C4 crossover
The floristic C3/C4 crossover temperature is defined as the
temperature at which the proportion of C4 species is 0.5. Below
the crossover temperature (Tx), C3 grass species dominate and
amount to more than half of the grass species. To estimate Tx
for each country and the area as a whole, the proportion of C4
species pC4 was expressed as a logistic function of MAT, T:
Colombia Ecuador Peru Bolivia
Mean annualtemperature (°C)
Mean annualtemperature (°C)
Mean annualtemperature (°C)
Mean annualtemperature (°C)
Elevation (m) Elevation (m) Elevation (m) Elevation (m)
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Mea
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umbe
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4 and
C3
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s sp
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gra
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peci
esFr
actio
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gra
ss b
iom
ass
(a)
(b)
(c)
(d)
Fig. 1 (a) Mean temperature of the warmest month (orange dots) and the coldest month (blue dots) along elevation gradients for the
four studied countries (data from New et al. (2002)). (b) Number of C4 (green dots) and C3 (blue dots) grass species along the elevation
gradients. Data are compiled from existing literature for each country. (c) C4 grass species as a fraction of the total vs. the mean annual
temperature. Each point represents the mean value of the number of species in 100-m intervals. Plain lines are the 95% confidence inter-
val estimate by bootstrapping. (d) C4 grass biomass as a fraction of the total biomass estimated using the LPJ-DGVM (C3 and C4 grass
PFTs were included, but not tree PFTs).
© 2012 Blackwell Publishing Ltd, Global Change Biology, doi: 10.1111/j.1365-2486.2012.02690.x
DISTRIBUTION OF C4 GRASSES 3
pC4 ðTÞ ¼p0C4
1þ exp½�kðT � T0Þ� ð1Þ
Eqn (1) describes sigmoidal growth from pC4= 0 at low tem-
peratures to pC4¼ p0C4
at high temperatures. The parameter T0
determines the range of temperatures where sigmoidal
growth occurs, whereas k affects the slope of the growth. The
crossover temperature, Tx, can be estimated from Eqn (1)
using the following relationship:
pC4ðTxÞ ¼ 0:5 ð2Þ
Because of the strong correlation between MAT and eleva-
tion, Tx is related to a crossover elevation, which marks the
transition from lower elevations where C4 grass species domi-
nate to upper elevations where C3 species dominate.
Statistical analyses
To evaluate climate controls on the distribution of the C4 grass
species, we performed stepwise logistic regressions to estab-
lish a parsimonious multiple climatic variable model of the
proportion of C4 species. We performed these regressions on a
compilation of the data for the four countries where the pro-
portion of C4 species is inferior to 60%. This excludes C3
grasses occurring in tropical lowland forest understory due to
low irradiance conditions and not to climate directly. Stepwise
regression performs an automated choice of variables to be
included to minimize Akaike information criterion (AIC)
value. Models were ranked for suitability using AIC, which
favours both model fit and model simplicity. Lower values of
AIC indicate greater support for a model, relative to other
models in the same candidate set.
Modelled values of C3/C4 crossover temperature
Collatz et al. (1998) proposed a theoretical value for Tx as the
temperature at which the quantum yield for photosynthetic
CO2 fixation is equal for the C3 and C4 pathways when stomata
are fully open. Considering the Farquhar/Collatz models for
C3 and C4 photosynthesis, Tx can be expressed mathematically
as the temperature for which the derivative of the light-limited
rate of photosynthesis with respect to the flux of incident pho-
tosynthetically active radiation (PAR), (dA/dI), is equal for C3
and C4 photosynthesis (see Appendix S1). As grass species
often grow in open environments where light is not limited
and other environmental factors besides temperature may
affect the distribution, quantum yield crossovers may not nec-
essarily imply floristic crossovers. Therefore, we also consid-
ered the LPJ-DGVM, which models carbon and water cycles in
plants by taking account of photosynthesis, stomatal conduc-
tance, phenology and population dynamics with respect to
monthly climate (temperature, rainfall and insolation), atmo-
spheric CO2 content and physical parameters of soil. DGVMs
regard plant species as divided into plant functional types
(PFTs) and simulate the biomass of each PFT. Here, we only
considered C3 grass and C4 grass PFTs, and thus the resulting
LPJ model predicted the biomass of grasslands in each region
in the absence of competition from trees. The main differences
between C3 and C4 PFTs in the LPJ model are the response of
photosynthesis to temperature and leaf CO2 pressure (Farqu-
har/Collatz models), and the relationship between leaf CO2
pressure and water stress. In DGVM, species diversity in a
PFT is implicitly taken into account by the possibility of adap-
tation of physiological parameters to environmental condi-
tions. For example, leaf structure is assumed to adapt to
maximize the net daily rate of photosynthesis and optimize the
use of available light. Additionally, a temperature-controlled
factor is incorporated in the model to limit photosynthesis at
low and high temperatures, the optimal temperature ranges
being different for each PFT. This comes to assume that among
all PFT species are selected those that can optimally adapt to
local environment and that temperature limits the possibility
of adaption. Additional bioclimatic limits of PFTs included in
the original model were omitted in this study.
The LPJ model was run on a 0.5° grid mesh covering the
study area (parameters are given in Table 1 and further details
can be found in Sitch et al. (2003)). Input values for the present
climate were taken from CRU data for 1961–1990 (New et al.,
2002), and crossover temperature was estimated by fitting the
proportion of C4 grass biomass to total grass biomass vs. MAT
with a logistic function.
The effects of CO2 levels and climate change in the past
[PMIP2 scenarios 6 and 21 ky BP (Braconnot et al., 2007)] and
in the future [IPCC SRES scenarios A2 and B1 (Nakicenovic
et al., 2000)] were investigated using an ensemble simulation
by forcing the LPJ model with all available climatic simula-
tions for each period and emissions scenario data (downloaded
from http://pmip2.lsce.ipsl.fr/ and http://www.ipcc-data.org/).
This allows to derive a prediction of the evolution of modelled
crossover temperature and altitudes with climate change, that
can be compared with Collatz et al. (1998) estimations.
Results
Relationship between species and elevation
The floristic data show the greatest species richness
occurred at low elevation (Fig. 1b). Moreover, the C3
Table 1 Summary of the photosynthetic parameter values
that differ between C3 and C4 grasses or which have been
changed from the values reported by Sitch et al. (2003). Other
parameter values and model parameterization are as
described in Sitch et al. (2003)
Parameter C3 grass C4 grass
Intrinsic quantum efficiency
of CO2 uptake
0.08 0.053
Optimal temperature range
for photosynthesis
10–30 °C 20–45 °C
Leaf respiration as fraction of
maximum Rubisco capacity
0.015 0.02
Temperature limits for
establishment
No No
© 2012 Blackwell Publishing Ltd, Global Change Biology, doi: 10.1111/j.1365-2486.2012.02690.x
4 L. BREMOND et al.
and C4 grass species distributions reveal that C3 species
were present at all altitudes, but C4 species decreased
in number above 2500 m and were essentially absent
above 4000 m.
Generally, the C4-grass distribution with respect to
temperature exhibited a similar sigmoidal pattern for
all countries (Fig. 1c), except for slight differences, e.g.
the slope of the curve for Bolivia was lower than for the
other countries. The maximum proportion of C4 species
was around 0.7 for Bolivia and Ecuador, whereas it was
0.8 for Colombia and Peru. The parsimony and sam-
pling heterogeneity of the Colombian dataset resulted
in anomalous C3/C4 richness patterns compared with
the other countries, for which data were available for
the whole territory. In particular, the apparent decline
of C4 grasses at the lowest sites in Colombia may be an
artefact due to over-representation of Amazonian forest
C3 grasses in the available data.
Statistical relationships with climate variables
Stepwise logistic regression showed that MAT is the
best predictor of the proportion of C4 grass species and
explained 88% of the deviance (Table 2). Other climatic
variables did not account for the discrepancies among
the four countries.
Predicted biomass of C4 grasses using the LPJ model
For all the studied countries, the proportion of total bio-
mass of C4 grasses simulated using the LPJ model was
sigmoidal with temperature and varied from 0 to 1
(Figs 1d and 2a). However, the slopes of the curves
were steeper near the crossover temperature than the
corresponding sigmoidal fits to the floristic data
(Figs 1c and 2b) because the LPJ model predicted an
abrupt transition of C4 biomass between high and low
temperatures.
Table 2 Percentage deviance explained and AIC values for
logistic models of proportion of C4 species against different
combination of climatic factors. Models are ranked in ascend-
ing order of the model selection criterion (AIC)
Factors % Deviance explained AIC
MAT 87.9 56.099
MAT + SWA 90.4 57.224
MAT + MAE 88.0 58.043
MAT + PmE 87.9 58.074
MAT + MAP 87.9 58.081
MAT + SWA + MAE 92.2 58.628
MAT + SWA + PmE 92.0 58.681
MAT + SWA + MAP 91.9 58.73
MAT MAP SWA MAE 92.2 60.621
MAE 73.2 67.13
SWA 38.2 69.76
Null 0.0 89.86
PmE 15.5 91
MAP 0.8 92.71
AIC, Akaike information criterion; MAT, mean annual tem-
perature; MAP, mean annual precipitation; MAE, mean
annual evaporation; PmE, mean annual precipitation minus
mean annual evaporation; SWA, seasonal water availability.
Bold value denotes the Best AIC score.
Mean annual temperature (°C)
Colombia
BoliviaPeru
Compiled data
Model MAT
Compiled data
Ecuador
Mean annual temperature (°C)
Frac
tion
ofC4
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Fig. 2 (a) Number of C4 grass species as a fraction of the total
vs. mean annual temperature for each of the four countries and
the mean value of the whole dataset (light green dots) calcu-
lated from the floristic data. Best C4 grass species nonlinear
model according to mean annual temperature (MAT). (b) C4
grass biomass as a fraction of the total vs.mean annual tempera-
ture estimated by the LPJ model compiled from the results for
all four countries.
© 2012 Blackwell Publishing Ltd, Global Change Biology, doi: 10.1111/j.1365-2486.2012.02690.x
DISTRIBUTION OF C4 GRASSES 5
Crossover temperature
The crossover temperatures (Tx) calculated from floris-
tic data were close for all four countries (Fig. 3 and
Table 3). The value of Tx was about 15.5–16 °C for
Colombia, Ecuador and Bolivia, but only 12.4 °C for
Peru. Tx calculated from the C4 grass biomass simu-
lated using the LPJ model varied from 14.0 to 17.0 °C.Regression fits of the floristic data (Fig. 2a) and LPJ
simulated data (Fig. 2b) compiled for all four countries
gave Tx values of 15.3 and 15.1 °C respectively. The
crossover temperature calculated using the equation
reported by Collatz et al. (1998) (Supporting informa-
tion) was between 17.2 and 22 °C, about 2–5 °C higher
than the values obtained using the floristic data or the
LPJ model.
Past and future crossover
In general, values for Tx estimated by the Collatz et al.
(1998) model for the past and future scenarios were
clearly different from the values estimated by the LPJ
model (Fig. 3). The value of Tx simulated for 6 ky BP by
the LPJ model (15.2 °C) was within the range estimated
by the Collatz et al. model (13.6–18.4 °C; Fig. 3a). How-
ever, for 21 ky BP, Tx estimated by the LPJ model was
13.7 °C compared to only 6.1–10.9 °C by the Collatz
et al. model. The present crossover point was found to
correspond to an altitude of 2650 m (Fig. 3b). The LPJ
model estimated that the crossover point would be
lower at 2032 m for the 21 ky BP scenario, whereas the
Collatz et al. model gave a higher value of 2880–3820 m. According to the LPJ model, Tx in 2100 (17 and
18.3 °C for scenarios B1 and A2, respectively, corre-
sponding to altitudes of 2679 and 2752 m respectively)
would not differ significantly from the present day.
However, the Collatz et al. (1998) model predicted Tx to
be 25.2–30 °C for the B1 scenario (corresponding to 0–600 m) and 30.9–35.7 °C for scenario A2. The latter tem-
perature range is above the current range in the studied
area.
Discussion
The floristic approach: independence towards short-termclimate
The floristic assessments used in this study are limited
because they do not provide ecological information such
as cover, biomass or relative dominance. The results of
several surveys have suggested that the number of C3/
C4 species may be a poor indicator of local abundance.
For example, Paruelo & Lauenroth (1996) observed that,
in a site in Colorado (USA), the relative abundance of C3
Mean annual temperature (°C)
Scenarios
A2
Present6 k21 k
B1
21K 6K Present B1 A20
Collatz model
CO2 partial pressure (Pa)
A2
Present LPJ6 k21 k
Present floristic
Collatz model
B1
Cro
ssov
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ean
an
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, Tx
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4 g
rass
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00 20 40 60 80 100
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Fig. 3 (a) Response of the crossover temperature (Tx) to differ-
ent partial pressures of atmospheric CO2, according to the
Collatz et al. (1998) model and the LPJ model for past, present
and future climate conditions. The past conditions were simu-
lated by the LPJ model using the PMIP2 climate reconstructions
for 6 and 21 ky BP (Last Glacial Maximum). The simulations for
the future were run using the IPCC scenarios for 2100. (b) Eleva-
tion of the Tx according to the Collatz et al. (1998) model and the
LPJ for the different scenarios. (c) C4 grass biomass as a fraction
of the total vs. mean annual temperature estimated by the LPJ
model for past, present and future climate scenarios.
© 2012 Blackwell Publishing Ltd, Global Change Biology, doi: 10.1111/j.1365-2486.2012.02690.x
6 L. BREMOND et al.
species of 59% accounted for only 10% of total biomass. It
has also been observed a C3/C4 grass ground-cover
crossover considerably lower (by about 500 m) than the
floristic crossover Argentina (Cabido et al., 1997) and
Hawaii (Rundel, 1980). However, on an alpha scale (sensu
Whittaker, 1977), the species composition of local com-
munities, and in particular, the distribution of C3 vs. C4
grasses, was shown to depend not only on macroclimate
but also on the interaction of microclimate, site history,
herbivory, soil conditions, burning, topography, seed
dispersal and competition processes (Winslow et al.,
2003; Whittaker, 2010). Therefore, the data from these rel-
atively sparse censuses are likely to reflect local condi-
tions at a given time rather than results on a wider scale.
In contrast to C4 relative abundance, which fluctuates on
a year-to-year basis in response to short-term climate
changes, Murphy & Bowman (2007) suggested that C4
relative species richness is largely stable over time and is
insensitive to climatic changes, especially when envis-
aged at the gamma scale (Whittaker, 2010). The floristic
data used in this study were gathered from a large num-
ber of observations of grass species richness distribution
by numerous independent botanists over several dec-
ades, incorporating a large number of grass species
(almost 700 in Bolivia) and on a wide spatial and climatic
scale. We can therefore assume that local environmental
conditions have a minor influence on these data com-
pared with the macroclimate, although the heterogeneity
and parsimony of the data for Colombia may neverthe-
less have affected the results in this case.
At this scale, we observed a close relationship
between the number of C4 grass species and potential
C4 grass biomass in grasslands in the results from both
the LPJ simulations and the floristic approach. This is in
agreement with the commonly observed positive rela-
tionship between diversity and productivity at global
and continental scales (Mittelbach et al., 2001; Aarssen,
2004; Gillman & Wright, 2006). In contrast, unimodal
relationships are typically observed on regional scales,
due to small-scale heterogeneity in environmental
conditions (Aarssen, 2004).
The C4 grass species distribution: relationship withtemperature
The global latitudinal distribution of C4 grass species
richness has previously been linked to several envi-
ronmental parameters, but in all cases, the contribu-
tion of C4 species to the floral or total biomass has
been shown to correlate strongly with some index of
temperature (Sage et al., 1999). In temperate zones,
such as the Great Plains in North America, the cli-
mate in July (average of daily high temperature and
month’s total rainfall) explains the distribution of C4
species (Teeri & Stowe, 1976; Von Fischer et al., 2008).
In Australia, the proportion of C4 species has been
shown to correlate strongly with MAT (Hattersley,
1983). However, where grasslands exhibit two distinct
growing seasons (i.e. winter–spring and summer),
precipitation and its seasonal distribution are an
important secondary factor (Paruelo & Lauenroth,
1996). One explanation is that in temperate latitudes,
C3 grasses start their growth early and have sole
access to water stored in the soil from melting
snow and spring rains. In contrast, C4 grasses start
growing later in the year as temperatures warm, and
Table 3 Comparison of crossover temperatures for each country calculated using the floristic approach and the LPJ model. Values
of the best-fit parameters obtained by fitting the floristic data to a sigmoidal function are also shown in the lower panel (all parame-
ters have z-test P-values <10�3)
Colombia Ecuador Peru Bolivia Compiled data
Floristic Tx, °C 15.9 15.4 12.4 15.9 15.3
Altitude, m 2425 2387 3006 2379 2461
MAP (SD) 1832 (563) 1245 (460) 704 (333) 768 (297) 1038 (690)
LPJ Tx, °C 17.0 16.2 15.05 14.0 15.4
Altitude, m 2192 1981 2656 3108 2545
MAP (SD) 2007(569) 1650 (678) 702 (398) 595 (214) 956 (618)
Sigmoidal fits to floristic data
pC4ðTÞ ¼ p0
C4
1þexp½�kðT�T0Þ�p0C4
0.799 ± 0.010 0.743 ± 0.008 0.758 ± 0.010 0.708 ± 0.006 0.718 ± 0.005
k (°C�1) 0.716 ± 0.040 0.525 ± 0.023 0.623 ± 0.048 .0379 ± 0.012 0.424 ± 0.011
T0 (°C) 15.31 ± 0.09 14.02 ± 0.10 11.35 ± 0.14 13.60 ± 0.10 13.50 ± 0.07
R2 0.992 0.992 0.979 0.996 0.997
MAP, mean annual precipitation; LPJ, Lund-Potsdam-Jena; SD, standard deviation.
© 2012 Blackwell Publishing Ltd, Global Change Biology, doi: 10.1111/j.1365-2486.2012.02690.x
DISTRIBUTION OF C4 GRASSES 7
subsequently both grasses will have access to avail-
able water, primarily from rainfall (Winslow et al.,
2003). The recent study of Murphy and Bowman
(Murphy & Bowman, 2007) confirms that the relative
C4 species richness has a high correlation with tem-
perature, whereas C4 relative abundance correlates
with precipitation (SWA) because it is more sensitive
to short-term climate: SWA fluctuates on a year-to-
year basis more than temperature in the tropics.
Our data represent the largest study of C3/C4 grass
distributions on the South American continent and
cover the entire latitudinal range of the Tropical Andes.
The results confirm that temperature is the main factor
which determines the C4 grass distribution along
altitude gradients in the tropics. The general pattern of
C3/C4 grass distribution is in agreement with previous
studies of altitudinal gradients in intertropical regions
in Africa (Tieszen et al., 1979; Livingstone & Clayton,
1980; Young & Young, 1983), Hawaii (Rundel, 1980;
Edwards & Still, 2008), Costa Rica (Chazdon, 1978) or
Argentina (Rundel, 1980; Cabido et al., 1997). The rela-
tionship between the relative C4 species richness and
temperature along altitudinal gradients is characterized
by sigmoidal curves. These curves can be divided into
three zones. In the first zone, which corresponds to low
temperatures (<10 °C), C3 species dominate without
significant competition from low-temperature intoler-
ant C4 species. The second zone corresponds to temper-
atures from 10 to 20 °C and here the slope of the curve
indicates the degree to which the C3 and C4 grasses
compete. Finally, above 20 °C, C3 grasses are still pres-
ent, but C3 and C4 grasses occupy different ecological
niches: C3 grasses will dominate in tropical understo-
reys where C4 grasses are light-limited (Long, 1999),
whereas C4 grasses dominate in all open places because
of higher water-use efficiency, which is crucial under
high solar irradiance and high temperature conditions.
Tropical forests at low elevations under warm tempera-
tures allow the presence of C3 species, but there are no
corresponding situations which favour C4 grasses at
high altitude, resulting in the dissymmetric shape of
the curves shown in Fig. 2. A few Andean high-elevation
vegetation types which include C4 species have been
described, but they are exceptional, possibly due to
warm microclimate conditions but also previously con-
sidered to be relict communities from glacial time
(Boom et al., 2001).
The floristic data suggested Tx for the Neotropical
Andes was 15.3 °C, compared to 15.4 °C from the LPJ
simulations. Both values are significantly lower than
the values of 21–25 °C estimated by Ehleringer et al.
(1997) for worldwide C4 grasses. However, they are clo-
ser to the values obtained using the Collatz et al. (1998)
model of C4 grass distribution, which estimates that Tx
under current atmospheric CO2 levels is 17–22 °C. Thediscrepancy in the values of Tx predicted by the LPJ
and Collatz et al. (1998) models arises because, even
though both models only consider competition for
atmospheric carbon as the driver of C3/C4 repartition,
they model it quite differently. In line with Ehleringer
(1978), who explained the C3/C4 climatic repartition as
due to differences in quantum yields at low tempera-
tures disfavouring C4 photosynthesis, Collatz et al.
(1998) defined Tx as the temperature at which light-lim-
ited photosynthesis is equal for C3 and C4 pathways. In
contrast, the LPJ model includes several other pro-
cesses, such as the Rubisco-limited component of pho-
tosynthesis, reduction of CO2 pressure in leaves
induced by stomatal closure in response to water stress,
leaf phenology (i.e. periods when photosynthesis is
absent and acquired carbon is allocated to grow leaves)
and inhibition of photosynthesis at low and high tem-
peratures, which interplay and give rise to the different
estimated crossover temperature. For instance, we per-
formed simulations for theoretical grasslands, by
removing tree PFTs from the model. This is justified by
the fact that, with the notable exception of lowland C3
species, most grass species reviewed in this study grow
in open environments maintained by humans. The
inclusion of tree PFTs in the model results in a domi-
nance of trees up to the treeline. However, omitting tree
PFTs allows the potential biomass of grasslands under
any climate to be estimated. In this situation, the light
intensity reaching the grass canopy would be high and
Rubisco-limited photosynthesis would play an impor-
tant role. Importantly, the LPJ model can incorporate
the effect of the timing and amount of precipitation,
mainly through estimations of stomatal closures and
subsequent variations in leaf CO2 partial pressures.
Using the floristic data, the crossover temperatures
were close for all countries (15.4–15.9 °C) except Peru
(12.4 °C). Statistical analyses did not evidence that the
other climatic factors explained this discrepancy. Several
studies have, however, indicated that precipitation and
its seasonal distribution is an important secondary fac-
tor, after temperature, governing the distribution of C3
and C4 species (Paruelo & Lauenroth, 1996; Murphy &
Bowman, 2007; Von Fischer et al., 2008). Sage et al. (1999)
noted that aridity affects altitude trends, with C4 plants
reaching higher altitudes on drier sites. In LPJ simula-
tions with different levels of MAP from 100 to 2700 mm,
crossover temperature is only sensitive to MAP for
MAP < 500 mm (Fig. S2). This indicates that rainfall
weakly affects crossover temperatures in the intertropi-
cal zones, except in very arid places. Thus, the influence
of the drier climate along the Pacific Ocean coast com-
pared with the Amazonian basin may explain the low
crossover temperature in Peru (see distribution of MAP
© 2012 Blackwell Publishing Ltd, Global Change Biology, doi: 10.1111/j.1365-2486.2012.02690.x
8 L. BREMOND et al.
in Fig. S1). It would have been interesting to compare
the floristic Tx for the West and East sides of the Andes,
but comparable data were not available. The previous
studies along altitudinal gradients in intertropical
regions are very few and the data are sparse or very
local. We suppose that at this scale, microclimate condi-
tions can play as secondary factors over the C4 grass dis-
tributions. But along a large-scale altitude gradient,
where other climatic factors than temperatures are not
necessarily correlated with altitude, MAT become the
best predictor of the proportion of C4 grass species and
explain almost 90% of the deviance when other climatic
variables failed to explain the remaining 10%.
Past and future: role of CO2
The concept that temperature-CO2 drives C4 plant
abundance has motivated several studies aimed at
past climate and vegetation reconstructions. In partic-
ular, the Miocene/Pliocene boundary has been inves-
tigated because it represents a significant event with
regard to biome evolution (e.g. Segalen et al., 2007;
Edwards et al., 2010). However, because reconstruc-
tion of the environmental conditions for this time per-
iod is complex, the drivers of this major change are
still much debated. The more recent Pleistocene epoch
has been associated with significant changes in atmo-
spheric CO2 levels (Petit et al., 1999). The LGM has
been particularly studied and interpretations of the
relationships between vegetation and climate changes
are varied and often controversial. Only a few palaeo-
C4 reconstructions have been reported to date, but the
majority indicate that C4 biomass was higher during
the LGM than in the present day. Our simulation
with the LPJ-DGVM forced with PMIP2 scenarios sug-
gested that Tx during the LGM in the Neotropics was
2.7–7.8 °C higher than predicted by the Collatz et al.
(1998) model. The results of the LPJ simulations imply
that C4 grasses would not have reached as high an
altitude as in the present day (2650 m today vs.
2032 m during the LGM). Furthermore, the low atmo-
spheric CO2 levels would not have compensated for
the decrease in temperature and precipitation. These
new results raise several questions, for instance: Are
simple photosynthetic models such as those proposed
by Collatz et al. (1998) or Ehleringer et al. (1997) real-
istic in terms of light-use and water-use efficiency, as
even if temperature is the main factor governing the
present grass distributions in intertropical regions,
precipitation will counterbalance the effect of chang-
ing CO2 levels? Very few palaeoenvironmental studies
from the Neotropics have shown that C4 grasses reach
higher elevations during glacial periods (Guillet et al.,
1988; Mora & Pratt, 2001, 2002; Boom et al., 2002). In
Africa, and at Mt. Kenya specifically (Street-Perrott
et al., 2004), isotopic and palaeoecological data have
shown that C4 plants reached higher elevations.
Huang et al. (2001) concluded that regional climate
exerts a strong effect on the relative abundance of C3
and C4 plants, and that in the absence of favourable
moisture and temperature conditions, low CO2 levels
alone are not sufficient to drive an increase in the
number of C4 plants. Other palaeo-studies have
revealed that the combination of lower atmospheric
CO2 levels and increased moisture stress favours C4
plants (e.g. Sinninghe Damste et al., 2011).
The LPJ simulations for the LGM may also not reflect
reality for different reasons. Whereas using only grass
PFTs in the model enabled more accurate predictions of
present-day grass distributions, for the LGM, this may
be an oversimplification because the tree/grass ratios
were likely to have been significantly different. In
addition, the LPJ model has only been validated with
modern data (Sitch et al., 2003) and therefore may
underestimate the role of atmospheric CO2 concentra-
tions on the vegetation distribution. An interesting
challenge for the future would be to explore a field site
close to the present C3/C4 grass transition, which could
potentially act as a record of the changes in grass cover
during the Holocene.
In summary, these data represent the largest study
of C3/C4 grass distributions on the South American
continent, covering the entire latitudinal range of the
Tropical Andes. Our analysis confirms that tempera-
ture is the main factor determining modern C3/C4
grass distributions along altitudinal gradients in the
tropics. Because partial pressure of CO2 is constant
over the earth, its role in influencing grass distribu-
tions is difficult to evaluate. However, by examining
botanical evidence and using both a simple photo-
synthetic model and a complex DGVM model, we
have demonstrated the role of precipitation over that
of CO2 levels. Specific palaeoenvironmental C3/C4
dynamic reconstructions may, in the future, help
elucidate the effect of CO2 levels.
Acknowledgements
This work has been initiated during an Intra-European MarieCurie Fellowships (MEIF-CT-2005-024625). The authors thankOlivier Gauthier for constructive discussion on statistics. Weacknowledge the international modeling groups for providingtheir data for analysis, the Laboratoire des Sciences du Climat etde l‘Environnement (LSCE) for collecting and archiving themodel data. The PMIP 2 Data Archive is supported by CEA,CNRS and the Programme National d‘Etude de la Dynamiquedu Climat (PNEDC). The analyses were performed using ver-sion 01-22-2011 of the database. More information is availableon http://pmip2.lsce.ipsl.fr/. We thank Martin Sykes and VeikoLehsten for making LPJ model available to us.
© 2012 Blackwell Publishing Ltd, Global Change Biology, doi: 10.1111/j.1365-2486.2012.02690.x
DISTRIBUTION OF C4 GRASSES 9
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Supporting Information
Additional Supporting Information may be found in theonline version of this article:
Table S1. Altitudinal distribution of grass species.Table S2. Climate parameters.Figure S1. Distribution of mean annual precipitations(MAP) in the four studied countries.Figure S2. Crossover temperature vs. mean annual precipi-tation (MAP) in the four countries and estimated by LPJ.Appendix S1. Details of the model of Collatz et al. (1998).
Please note: Wiley-Blackwell are not responsible for the con-tent or functionality of any supporting materials suppliedby the authors. Any queries (other than missing material)should be directed to the corresponding author for thearticle.
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DISTRIBUTION OF C4 GRASSES 11