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Article reference: FORECO_2017_1302 To be published in: Forest Ecology and Management Original title: Aboveground carbon storage in tropical dry forest landscapes: A multi-scale analysis Aboveground carbon storage in tropical dry forest plots in Oaxaca, Mexico Rogelio O. Corona-Núñez a,c,* , Julio Campo b , Mathew Williams c a Procesos y Sistemas de Información en Geomática, SA de CV. Calle 5 Viveros de Petén, No. 18, Col. Viveros del Valle, Tlalnepantla, Estado de México, Mexico. CP 53240; [email protected] b Instituto de Ecología, Universidad Nacional Autónoma de México, Mexico City, Mexico; [email protected] c School of GeoSciences, Global Change Research Institute, University of Edinburgh, EH9 3FF, UK, Edinburgh, UK.; [email protected] * Corresponding author 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18

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Page 1: ABSTRACT - University of Edinburgh · Web viewTable 3. Semivariogram parameter estimates for measured variables in tropical dry forests at Oaxaca, Mexico. Data were determined at

Article reference: FORECO_2017_1302To be published in: Forest Ecology and ManagementOriginal title: Aboveground carbon storage in tropical dry forest landscapes: A multi-scale analysis

Aboveground carbon storage in tropical dry forest plots

in Oaxaca, Mexico

Rogelio O. Corona-Núñeza,c,*, Julio Campob, Mathew Williamsc

a Procesos y Sistemas de Información en Geomática, SA de CV. Calle 5 Viveros de Petén, No. 18,

Col. Viveros del Valle, Tlalnepantla, Estado de México, Mexico. CP 53240;

[email protected]

b Instituto de Ecología, Universidad Nacional Autónoma de México, Mexico City, Mexico;

[email protected]

c School of GeoSciences, Global Change Research Institute, University of Edinburgh, EH9 3FF,

UK, Edinburgh, UK.; [email protected]

* Corresponding author

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ABSTRACT

Tropical forests are subject to increasing pressures due to global change. Globally, tropical dry

forests (TDFs) have been heavily impacted and these impacts have been poorly quantified. Despite

its large coverage in tropical regions, and its important influence on the global C cycle, little is

known of spatial variations in aboveground biomass (AGB) distribution of TDFs. The

understanding of TDF aboveground biomass has been biased towards the secondary forests, with

few studies of mature forests. The aim of this study is to quantify, allocate and understand the

natural factors responsible for driving the AGB distribution and, consequently, on C stocks, in

natural TDFs in Mexico. The study region represents ~14% of the total TDF area in Oaxaca.

Remote sensing time series across field sites were used to identify suitable sampling locations for

mature forests in Oaxaca. Aboveground biomass was normally distributed with a mean of 117±5

Mg ha-1 (±1 SE). Large trees (diameter at breast height, DBH ≥ 30 cm) were found at similar

frequencies in small (300-400 m2) and large (4 ha) plots. Depending on the selected allometric

equation, at least 60% of the AGB is held in trees with DBH < 28.7cm. At local scale, large trees

(DBH ≥ 30 cm) did not show spatial autocorrelation and, in the landscape, AGB showed a spatial

correlation in distances < 250 m. Because of low densities of very large trees (DBH ≥ 75 cm), the

mean AGB estimates across different allometric equations only resulted in differences of ~10%.

State factors including climate (mean annual precipitation, temperature and solar radiation) and

topography (altitude and distance to streams) modulate the TDF structure and its potential for

aboveground storage C across the landscape. Soil texture and pH were the most important soil

properties in explaining variations in AGB, with stronger effects than soil nutrients. Across

different scales of analysis, higher biomass estimates were related to water availability. This

information can support spatial estimates of biomass storage capacity for Mexican TDF, crucial for

land and C management.

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Page 3: ABSTRACT - University of Edinburgh · Web viewTable 3. Semivariogram parameter estimates for measured variables in tropical dry forests at Oaxaca, Mexico. Data were determined at

Keywords:

Biomass; Landscape patterns; spatial scale; Climatic and Geophysical controls on AGC storage;

allometries, uncertainty; Mexico

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1. Introduction

Forest land plays a major role in the global carbon (C) cycle, with nearly 50% of aboveground C

stored in tropical forests (Houghton, 2005; Pan et al., 2011), and significant land use and land cover

change leading to large C losses (Houghton and Nassikas, 2017). A majority of the research effort

has focused on tropical rain forests, neglecting the C storage in tropical dry forests (TDFs) (Skutsch

et al., 2009; Jaramillo et al., 2011; Gei and Powers, 2013), despite evidence indicates this

ecosystem has broad extent and appreciable C pools in vegetation and soils (Read and Lawrence,

2003; Roa-Fuente et al., 2012; Campo and Merino, 2016). TDFs accounted over 40% of all tropical

forest biome (Murphy and Lugo, 1986a; Cao et al., 2016), and important C densities in vegetation

(39 to 57 MgC ha-1) and soils (40 to 80 MgC ha-1) (Houghton and Nassikas, 2017).

Information on forest losses for TDFs are sparse and uncertain. According to Chomitz et al. (2007)

nearly 78% of the original area that was once covered by TDFs had been modified, but other

researchers suggest 48% (Miles et al., 2006; Dirzo et al., 2011). In Mexico about 25 to 36% of the

original 33.5 million ha of primary TDFs remains (INEGI, 2003a), with important extension of

secondary forest (Rzedowski, 1998; Dirzo et al., 2011; Tobón et al., 2017). This loss explains why

TDF is considered as one of the most endangered ecosystem in the tropics (Janzen, 1998; Dirzo et

al., 2011). Moreover, under the global change scenarios, land-use and land-cover and in climate

changes, intensive studies are needed for a better understanding of long-term behavior and drivers

of C sequestration in tropical forest.

Biomass and C stock estimations depends on forest inventories, which should be able to provide a

full representation of the forest type. However, there are different sources of uncertainty. Chave et

al. (2004) suggest that primary sources of uncertainty are due to tree measurement and plot size. In

this context, size and number of sample plots become fundamental issues to be considered during

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the inventory. Biomass is not normally distributed in small sampling plots - rare large trees can

contribute to most of the biomass in the landscape - and it is recognized that larger plots could

reduce this bias (Keller et al., 2001; Chave et al., 2004; Chave et al., 2005). However, there is not a

clear understanding whether a small or large sampling design drive divergent conclusions regarding

the TDF structure and C stocks. For example, in the last decade, studies on TDF have been

collected over diverse sampling sizes, plots ≤ 100 m2 (Cairns et al., 2003; Gallardo-Cruz et al.,

2005; García et al., 2005), 100-400 m2 (Sagar and Singh, 2006; Bijalwan et al., 2010; Burquez and

Martínez-Yrízar, 2010) and 500 m2 (Eaton, 2005; Sagar and Singh, 2006; Bijalwan et al., 2010;

Burquez and Martínez-Yrízar, 2010; Návar, 2010). There are very few examples of plots with sizes

near 10,000 m2 or bigger (Jaramillo et al., 2003; Gasparri et al., 2010). Another source of

uncertainty in biomass estimates comes from the proper selection of the allometric equation (Chave

et al., 2004). Thus, it is important to identify the best sampling approach and allometric equations

for reducing the uncertainty in aboveground biomass (AGB) estimates and consequently on C

stocks.

Mean annual temperature (MAT) and mean annual precipitation (MAP), solar irradiation and soil

nutrient availability are recognized as primarily responsible for ecosystem development (Holmgren

et al., 1997; Vitousek, 2004; Ordoñez et al., 2009; Berdanier and Klein, 2011; Medeiros and

Drezner, 2012; Peterson, 2012). However, depending on the scale of analysis and the ecosystem

under study water availability and soil nutrients perform differently (Allen and Hoekstra, 1990;

Turner, 2005; Currie, 2011). On the one hand, at global scales, climatic variables are main factors to

explaining AGB (Becknell et al., 2012) and ecological processes such as nutrient cycling (Snyder

and Tartowski, 2006). Different authors found that MAP explains over 50% of the variation in AGB

with an inverse correlation (Brown and Lugo, 1982; Eaton and Lawrence, 2009; Becknell et al.,

2012). On the other hand, at landscape scale solar irradiation, slope and slope expose, soil texture

and terrain concavity are recognized to be the major influences on water availability for plants

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(Leitner, 1987) and biomass allocation (Berdanier and Klein, 2011; Peterson, 2012). Moreover, the

availability of a suitable microclimate is critical for the response of species distribution (Bennie et

al., 2008), by driving the individual development of trees (Holmgren et al., 1997; Berdanier and

Klein, 2011). Nevertheless, precipitation regimen and soil properties are the main factors that

module structural changes in TDF biomass at regional scale (Powers et al., 2009; Medeiros and

Drezner, 2012; Roa-Fuentes et al., 2012). However, little is known about the influence of nitrogen

(N) and phosphorus (P) availabilities on aboveground C storage in mature TDFs (Gei and Powers,

2013; Campo, 2016), despite TDFs productivity could be limited by both nutrients (Campo and

Vázquez-Yanes, 2004).

This lack of integrity across scales complicates the understanding of the drivers of AGB in mature

forests, making it even more complex in a heterogeneous natural landscape. Thus, the critical

questions to be addressed by this study are, what is the typical biomass of undisturbed Mexican

TDF, and what are the main factors that control biomass accumulation, and consequently C storage,

in a natural landscape, across landscape scales? To be capable of answering these questions and in

light of current knowledge the following hypotheses were developed:

H1. The ideal minimum sampling size to reach an AGB normally distributed in TDF

ecosystems should be ≥ 2,500 m2, as suggested by Chave et al. (2004).

H2. Large trees dominate AGB storage, therefore the AGB spatial autocorrelation should

show similar ranges to large tree locations.

H3. Over different spatial scales, water availability is the major limiting factor for AGB in

mature TDFs.

2. Methods

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2.1. Study region

The study region is located in Southern Oaxaca, Mexico (Fig. 1) with a total area of 215,687 ha

within the boundaries of five municipalities (San Miguel del Puerto Sta. Ma. Colotepec, Sta. Ma.

Huatulco, Sta. Ma. Ozolotepec, and Sta. Ma. Tonameca). The area represents 14.4% of the total

TDF surface in Oaxaca (INEGI, 2008). The region shows an important extension of TDF in mature

stage (Durán et al., 2007; Corona, 2012) with deforestation rates below the national and state

averages (Velazquez et al., 2003; Corona et al., 2016). The landscape consists of low hills, followed

by pre-mountain landforms with low dissection (altitudinal range is 0 to 1,200 m asl). The climate is

hot and sub-humid, with a small thermal oscillation during the year (García, 2004). Mean annual

temperature ranges from 19 to 33 °C, and MAP is ~1,600 mm, most of which (>75% of the total)

falls between June and September (rainy season) (Hijmans et al., 2005; SMN, 2014). The

predominant soil is Regosol with a lithic phase, followed by Cambisol and Lithosol (Corona, 2009;

INEGI, 2009). The predominant vegetation in the area is the TDF (Corona, 2012; Corona et al.,

2016).

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Fig. 1. The left-hand panel shows the sampling location of 83 plots of tropical dry forests over an

altitude grid map. The top right-hand panel highlights in red the study site in the State of Oaxaca,

Mexico. On the bottom right-hand panel is the location of the State of Oaxaca in the country. The

icons refers the location of clusters of plots according to each sampling strategy. The location of the

plots is approximate to the central coordinate of the clusters. The number of plots per cluster are

presented in color coding.

2.2. Data collection

To capture the spatial heterogeneity of AGB densities in mature TDFs over the landscape, field

campaigns were designed to record the landscape variability by sampling the most common

biophysical regions and the rare elements of the landscape. We established 60plots (10-m x 30-m).

The information was complimented with the National Forest Inventory (NFI) (CONAFOR, 2007;

CONAFOR, 2012), in which 128 sampling plots (10-m x 40-m) were systematically allocated. The

campaign plots (n=188) were filtered to select forest plots of probably at least 50 years old (our

field campaigns n=42 and the NFI campaigns n=41). Complementary, two plots of 4 ha each were

collected at two different altitudes (50 and 250 m asl) within a distance of ~7 km between them

(Figure 1). Our field campaigns were carried out during summer 2012 and spring 2013, and for the

NFI in the year 2007. In spring 2014, about 70% of the NFI plots were visited to identify the site

conditions.

Finally, the sample plots followed the next filtering process: (1) with an absence of human tracks,

invasive species, logging or any kind of wood extraction, burned areas and evidence of cattle inside

or around the plot; (2) located over 2 km from agricultural fields; and (3) with no experience human

disturbance in the past. We analyzed remote sensing time series from aerial photos (1985 and

1995), and Google Earth-Digital Globe imagery (2004 to 2014). Aerial photographs were

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complemented with Landsat 8 (2013 and 2014 years). By visually analyzing aerial photographs

(Shoshany, 2000; Shoshany, 2002) since 1985 they had to show mature forest surrounded by a

natural forest matrix. The maximum distance between two plots was 80 km with an average of

26.6±2.1 km (mean±1 SE). About 80% of the plots have at least another neighbor plot in a distance

~320 m and ~50% of the plots have a neighbor plot at less than 100 m.

2.2.1. Field data collection

We considered stems ≥1cm in diameter at breast height (DBH). The NFI plots measured trees ≥7.5

cm in DBH (DBH and height). Complementarily, the NFI registered and classified small trees

(DBH <7.5 cm and over 0.25 m in height) in a sub-plot of 3.54-m x 3.54-m. Each tree was

registered in height classes (CONAFOR, 2007). We develop a linear regression to estimate DBH

for trees with <7.5 cm based on their height. In each 4 ha plot, trees with DBH ≥30 cm were

sampled and geotagged (n=365) and the DBH and height recorded. We carried out a pseudo-

sampling (multiple virtual plots) to identify the minimum sampling plot for a normal distribution.

For each sampling design the mean, median, and normality test were calculated. In all cases (our

field campaign and NFI) tree species were classified in situ by botanist and/or foresters, and

corroborated in herbariums (CONAFOR, 2007). Our samples were evaluated in the MEXU

herbarium, while the NFI samples were tested in different herbariums (CONAFOR, 2007). The

species classification was based on the sampled leaves, fruits and/or flowers, and images of the

bark.

We collected litter (fine and coarse) in each of our campaign plots (10-m x 30-m) at the end of the

dry season (May), when litter standing crop in TDFs reaches its maximum (Martínez-Yrízar, 1995;

Campo et al., 2001). The litter samples consisted of all dead plant material lying on the forest floor,

including the freshly fallen litter and the more finely decomposed litter fraction. Fine litter ≤2 cm in

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diameter, leaves, and twigs, was collected in two sub-samplings. In plots of 10-m x 10-m three sub-

samplings of 30-cm x 30-cm were collected (n=120). We aggregated the information to represent

the fine litter in plots of 10-m x 30-m (n=40). We analyzed coarse litter ≥2 cm in diameter, and

woody debris <2 cm in diameter. Coarse litter and woody debris were collected in 19 sub-samples

(2-m x 30-m) within our campaign plots. Manually each woody sample was classified. We excluded

the section of the woody sample when it fell outside of the sub-sample plot. All samples were dried

in the oven to a constant weight at 70°C and weighed on a digital scale with a SE of 1 mg.

We investigated the top soil (0-5 cm in depth) by composing a mixture of six sub-samples (n=38) in

plots of 10-m x 10-m, turning into 19 mean values for 10-m x 30-m plots (May). The top soil is

where most of the microbial activity, and soil nutrients are concentrated in TDF ecosystems

(Campo et al., 1998; Roa-Fuentes et al., 2012).

2.2.2. Biomass estimation

To estimate the AGB, we used the DBH, height, wood density and a set of seven allometric

equations (Table 1). Due to the elevated number of endemic and rare species (Trejo and Dirzo,

2002; Castillo-Campos et al., 2008; Dirzo et al., 2011) we used a stand-level wood density (WD)

(Baker et al., 2004). Wood density was constructed based on a collection of 28 plots during the dry

season (May). The wood cores measured 0.515 cm in diameter with variable length (15.5±0.1 cm).

All samples were dried in the oven to a constant weight at 70°C and weighed on a digital scale with

a SE of 1 mg.

Table 1. Allometric equations used in this study

Reference Ecosystem Location MAP Equation for aboveground biomass

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(mm) (in kg per tree)

Brown et al. (1989) eq 1

Brown et al. (1989) eq 2

Brown (1997)

Chave et al. (2005) eq 1

Chave et al. (2005) eq 2

Martínez-Yrízar et al.

(1992)

Návar (2009)

TMF

TDF

TDF

TDF

TDF

TDF

TDF

Pantropic

Pantropic

Pantropic

Pantropic

Pantropic

Mexico

Mexico

1500-4000

<1500

>900

<1500

<1500

<900

<700

e^(-2.409+0.9522*ln(DBH^2*H*D))

34.4703 - (8.0671*DBH) + (0.6589*DBH^2)

e^(-1.996+2.32*ln(DBH))

0.112*(D * DBH^2*H)^0.916

D*e^(-0.667+(1.784*ln(DBH)) +

(0.207*ln(DBH)^2)-(0.0281*ln(DBH)^3))

10^(-0.535 + LOG(BA))

0.0841*(DBH^2.41)

________________________________________________________________________________

TMF: tropical moist forests; TDF: tropical dry forests; MAP: mean annual precipitation.

e: Euler’s constant; DBH: diameter at breast height (cm); H: height (m); D: wood density (g cm-3); BA: basal

area (cm2) per stem.

The set of allometric equations include two for Mexican TDFs (Martínez-Yrízar et al., 1992; Návar,

2009), and five for the Pantropic calibrated under different precipitation regimes (Brown, 1997;

Brown et al., 1989; Chave et al., 2005) (Table 1). We filtered the allometric equations after

processing all the plots. We eliminated the allometries that produced the highest and the lowest

AGB estimates and keept the remnant five to calculate the mean AGB, and its standard error (±1

SE) as a measure of uncertainty. All the estimates were converted into Mg ha-1. Tree diametric

classes were evaluated for each field plot and the cumulative AGB was estimated at stand level.

2.2.3. Characterization of the landscape and digital data acquisition

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All topographic variables were built in the QGIS (QGIS-2.6.0, 2014) platform. From digital contour

lines every 10 m (INEGI, 2003b) we constructed a Digital Elevation Model with a resolution of 20-

m x 20-m per pixel. From the DEM we derived altitude, slope, terrain curvature, topographic

indexes and hydrological network. We further calculated the distance to the hydrological network

(streams) and distance to the coast.

We built the terrain shape or exposure from estimating the difference between mean altitude

neighborhood pixels and the elevation at the central pixel (Zimmermann, 2000). The compound

topographic index (CTI) summarizes soil moisture by considering water flow direction and

accumulation (Beven, 1977; Burrough et al., 1998) and higher scores are associated with moist sites

(Spadavecchia et al., 2008).

We used the potential mean solar irradiance (PmI) in the dry season (October to May), period when

water availability is limited (Giraldo and Holbrook, 2011; Maass and Burgos, 2011). The PmI

indicates the maximum heat that potentially strikes, and it works as a limiting factor on soil

moisture and plant productivity (Wright and van Schaik, 1994). We downscaled the monthly and

hourly solar irradiance reported for the region (IG-UNAM, 2017) by calculating the proportion of

the potential incoming shortwave radiation. The proportion of the potential incoming shortwave

radiation was estimated by changing the solar geometry (between 11:00 and 16:00 h, local time),

the azimuth and altitude depending on the month and hour (Kumar et al., 1997; NOAA, 2015), and

its figures fall between 0 (absent solar transmission) and 100% (complete solar transmission).

Climatic variables have been suggested that correlate strongly to AGB in TDFs (Murphy and Lugo,

1986b; Martínez-Yrízar et al., 1992; Read and Lawrence, 2003). We analyzed the importance of

climatic variables by taking the available information from WorldClim (version 1, 1960-1990)

(Hijmans et al., 2005). The variables included were: (1) MAT (BIO1); (2) maximum temperature in

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the warmest month (BIO5); (3) minimum temperature in the coldest month (BIO6); (4) temperature

seasonality (BIO4); (5) MAP (BIO12); and (6) total precipitation in the warmest quarter (BIO18).

Because it is recognized that the dry season module the TDF function other climatic variables were

considered such as (7) maximum, (8) minimum and (9) mean temperatures in both dry and rainy

seasons; (10) the seasonal climate amplitude, calculated as the maximum-to-minimum temperature

ratio; and (11) the MAP to MAT ratio.

We used time series of leaf area index (LAI) to evaluate the effect of the leaf span expression (Ryser

and Urbas, 2000) and as indicator of primary productivity in TDFs (Gower et al., 1999). Time

series of LAI were acquired by the Terra/MODIS satellite (Moderate Resolution Imaging

Spectroradiometer), in an eight-day mean composite from 2002 to 2014.

2.2.4. Laboratory analyses of wood, litter and mineral soil

For determination of C concentration in wood, we collected six mixed samples from different stems

in each plot. Coarse litter, and woody debris ≥2 cm in diameter, were weighed in the field on a

digital scale with an error of ±1 g. For dry weight estimation, about 30% of the biomass per plot

was dried in the oven to a constant weight. All dried subsamples were mixed and sent for chemical

analysis for C and nitrogen (N) concentration. For each composite soil (0-5 cm in depth) organic C,

total N, and available phosphorus (P) concentrations, pH (H2O), bulk density and texture were

determined. Phosphorus extraction technique was selected based on soil pH. Olsen P-extraction was

implemented when soil reaction was ≥7; otherwise Bray P-extraction was used (Bray and Kurtz,

1945; Olsen et al., 1954). Wood, litter and SOC samples were analyzed in an automated C-analyzer

(SHIMADZU 5005A). The concentration of N was determined from acid digestion in H2SO4

concentrated using a NP elemental analyzer (Technicon Autoanalyzer II). Concentrations of organic

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C, total N and available P were transformed into area units (Mg ha-1, in the case of C and N; kg ha-1,

in the case of P) according to the bulk densities for each plot.

2.3. Analysis of data

Litter and soil data from samples collected on a fine scale (10-m x10-m) were treated independently

for local spatial autocorrelation analysis and grouped in 10-m x 30-m plots for landscape analysis.

All descriptive statistical analyses were performed in the R software version x64 2.15.1 (R-Core-

Team, 2014). We use the Mann-Whitney-Wilcox test to establish that two samples came from the

same population, and a Jarque Bera test (JB) to evaluate the normality of the data. Then, we

developed a linear regression (ordinary-least-squares) and boxplots to examine the relationships

between each measure of environmental heterogeneity. To meet the assumptions for the linear

regressions, and to avoid any further transformations, we tested for normality and when needed, we

excluded the outliers from the analysis. We choose the standard error as a measure of uncertainty.

Spatial dependence of a location on neighboring sites was measured by spatial autocorrelation

(SAC) (nugget, partial sill and range). The SAC was estimated by using the library geoR (Ribeiro

and Diggle, 2001). The semivariograms were fitted to a spherical model as inversely proportional to

approximate variance (weighted Cressie). This approach was chosen because there is a small to

moderate sample size (Cressie, 1985; 1993). Spatial dependence in the data was estimated from the

nugget-to-sill ratio (Rossi et al., 2009).

3. Results

3.1. Community structure, tree size distribution and basal area

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In this study 58 genera and 229 species of trees were recorded (supplementary material). We were

unable to classify 87 potential species (i.e., around 24% of the total species). About 50% of the total

species were represented by six families (Fabaceae, Euphorbiaceae, Bignoniaceae, Clusiaceae,

Burseraceae and Bombacaceae); 23% of these families were represented by five genera (Tabebuia,

Calophyllum, Bursera, Hura and Acacia) and five species (T. chrysantha, C. brasiliense, H.

polyandra, C. vitifolium and Guazuma ulmifolia).

Tree size distribution follows an inverse J-shape. On average there are ~6,450 trees ha-1 (DBH ≥1

cm) (Fig. 2). About 90% of trees had a DBH <10 cm and trees with a DBH ≥30 cm represented

<1% of the total stems (between 45 and up to 56 stems per hectare). The two sampling approaches

(300-400 m2 and 4 ha plots) for tree densities with DBH ≥30 cm, did not differed statistically

(p=0.13).

The basal area showed a median of 27.2 m2 ha-1 and a mean of 27.6±1.0 m2 ha-1 with a normal

distribution when excluding six outliers (p=0.34, n=77; Fig. 3a). There are not statistical differences

between the NFI and our sampling strategies (p=0.55). Wood density showed a normal distribution

(p=0.78, n=121) with a mean of 0.51±0.01 g cm-3 and a range between 0.09 and 0.93 g cm-3. There

was no relationship between the tree DBH and the wood density (r2 =0.001, p=0.74, n=121).

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Fig. 2. Tree size distribution for two sampling designs (small and large sampling plots) in Oaxaca,

Mexico. Black bars apply to small sampling plots (300-400 m2) and grey bars apply to large

sampling plots (200-m x 200-m).

3.2. Aboveground biomass and carbon stocks estimates and its uncertainty

The allometries developed by Martínez-Yrízar et al. (1992) and Chave et al. (2005; eq 2) produced

the lowest and the highest AGB estimates, respectively. The former equation returns the lowest

AGB estimates per tree with DBH >20 cm, resulting also in the lowest AGB estimates per plot. The

latter equation derived in an exponential AGB estimation per tree in relation to the DBH promoting

the highest AGB estimates per plot.

Large (4 ha) and small (300-400 m2) sampling approaches resulted in AGB being normally

distributed. From a pseudo-sampling of large plots (4 ha) it can be inferred that the minimum

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sampling plot size for a normal distribution in AGB for trees with DBH ≥30 cm is 2,500 m2

(p=0.24, n=32). The median and mean AGB derived from small sampling plots was 107.9 Mg ha-1

and 117.5±5.0 Mg ha-1, respectively, with a normal distribution when four outliers were excluded

(Table 2, Fig. 3b; p=0.18, n=79). The outlier plots resulted from the clustering of three or more

large trees (DBH≥35 cm with a height between 10-15 m, n=3 plots) or two colossal trees (DBH≥45

cm with height over 15 m, n =1 plot). There are not statistical differences between the NFI and our

sampling strategy (p=0.57). Aboveground biomass correlated strongly to the basal area (Fig. 4a; r2

=0.88, p<0.001, n=83).

Fig. 3. Frequency graphs for the basal area (a), and aboveground biomass (b) in tropical dry forests

at Oaxaca, Mexico. Data for basal area come from 300-400m2 plots. Red bars refer to the outlier

observations (n=6 for basal area and n=4 for AGB) and solid line refers to the expected normal

distribution basal area (mean=27.6 m2 ha-1 and STD=8.9 m2 ha-1) and aboveground biomass (mean=

117.5 Mg ha-1 and STD= 45.0 Mg ha-1). **STD stands for standard deviation.

Mean AGB estimates varied depending on the selected equation. The proportional distribution of

the AGB in diametric classes differs depending on the selected allometric equation. For example, to

measure at least 60% of the AGB in average the DBH was restricted to trees under 28.7±0.8 cm

(25.3 cm using the equation developed by Martínez-Yrízar et al. (1992), and up to 31.5 cm when

using the equation developed by Návar (2009)) (Table 2, Figs. 5a and 5b). However, to explain 80%

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of the AGB the range increases. The DBH could be as low as 40.4 cm and up to 63.0 cm (Table 2

and Fig. 5b) with an average of 50.7±3.3 cm and a median of 48.4 cm.

Table 2. Mean aboveground biomass for each allometric equation and minimum diameter at breast

height to reach 60 and 80% of the total aboveground biomass in tropical dry forests at Oaxaca,

Mexico. The mean and the standard error (±1SE) were calculated by the integration of the sample

plots excluding the outliers (*) and derived from the seven allometric equations (**).

Reference of equation used AGB (Mg ha-1) DBH60%AGB (cm) DBH80%AGB (cm)

Brown et al. (1989) eq 1 105.8 29.1 49.5

Brown et al. (1989) eq 2 124.1 27.5 48.4

Brown (1997) 124.8 30.3 60.5

Chave et al. (2005) eq 1 98.4 28.1 45.3

Chave et al. (2005) eq 2 145.4 29.0 47.5

Martínez-Yrízar et al. (1992) 77.6 25.3 40.4

Návar (2009) 103.6 31.5 63.0

Mean±1 SE 117.5± 5* 28.7±0.8** 50.7±3.3**

n=79 n=83 n=83

Mean AGB only relates to number of trees with DHB ≥30 cm (Figs. 4b and 4c; r2 =0.46, p<0.001,

n=79). However, trees <40 cm in DBH represent a large proportion of the observed AGB. For

example, all the AGB within plots <50 Mg ha-1 was restricted in trees with DBH <30 cm, and in

sites with AGB densities <100 Mg ha-1 ~95% of it is represented by trees with DBH <40 cm; and up

to 70% of the AGB when the sites showed an AGB density ≥100 Mg ha-1.

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Fig. 4. Relationships of aboveground biomass with basal area (a), tree density (b) and tree density

(stems with a diameter at breast height, DBH≥30 cm) (c), and relationships of leaf area index (LAI)

with the tree density (d) and tree density (stems with DBH≥30 cm) (e) in tropical dry forests at

Oaxaca, Mexico. When the regression was significant (p<0.05), the equation was included. The

outliers are reported in red circles and they were excluded from the statistical analysis.

When contrasting different allometric equations, the uncertainty in biomass estimates per tree

increased with DBH, mainly occurring in the largest class (>75 cm in DBH). However, because of

their low densities large trees (>75 cm in DBH) accounted for 7.7-12.4 Mg ha-1, which represents

~10% of the total AGB (Fig. 5b). Additionally, the primary source of uncertainty was related to

more abundant trees (stem with DBH <35 cm; they include about 66.3% of the AGB estimates),

with a range of 65.1-81.9 Mg ha-1 (Figs. 5a and 5b).

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Fig. 5. Cumulative aboveground biomass in Mg ha-1 (a) and in percentage (b) per diametric class

for tropical dry forests at Oaxaca, Mexico. In all cases the seven allometric equations were used.

Bars refer to the upper and lower quartile; solid black line refers to the median, white dots refer to

outliers while the greatest and the lowest values, excluding outliers, are expressed with whiskers.

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Wood and litter C concentration (47.2±0.4% and 36.3±1.3% , respectively) showed normal

distribution (p>0.2). The total (live and dead) aboveground C (AGC) pool was of 63.8±2.6 MgC ha-

1. The majority of C density (87%) (55.5±2.4 MgC ha-1) was in the live fraction, while 4% (2.5±0.01

MgC ha-1) was in the dead fraction of forest floor litter.

3.3. Properties of the mineral soil

Soils textures were characterized by a sandy loam, with a few examples of sandy clay loam. The

mean composition of the topsoil (0-5 cm) was 62.6±2.1%, 19.7±1.2%, and 17.7±1.1% for sand, silt

and clay, respectively (n=19). The pH values were classified as acidic to neutral (6.6±0.2) (JB

p=0.45, n=19; Wilcox test p=0.97).

3.4. Spatial autocorrelation analysis

The spatial dependence among variables and scales showed that the landscape is heterogeneous

(Figs. 6 and 7). At the fine scale, individual large sized-trees (DBH ≥30 cm, n=365) basal area and

AGB, and soil properties (n=38) showed high semivariance and did not exhibit spatial

autocorrelation. At a landscape scale, the range of spatial autocorrelation showed two contrasting

patterns (Table 3). On the one hand, basal area (n=83), AGB (n=83) and SOC (n=19) depicted a

range of <250 m, with a moderate spatial dependence. The pool of C in fine litter (n=40) had a

range of ~1.5 km with a strong spatial dependence (Table 3). On the other hand, soils N and P

stocks (n=19), were driven by nugget effect, suggesting there is no spatial autocorrelation (Table 3

and supplementary material).

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Table 3. Semivariogram parameter estimates for measured variables in tropical dry forests at

Oaxaca, Mexico. Data were determined at a coarse spatial scale (10-m x 30-m) derived from a fitted

spherical model.

Range (m) Sill Nugget Nugget/Sill

ratio

Basal area 87 120 42 0.35M

Live aboveground

biomass

229 1,431 598 0.42M

Fine litter 1,506 4.7 0.4 0.08S

Soil organic carbon 248 27.2 8.8 0.32M

Altitude 1,638 916 66 0.07S

Distance to streams 292 1,687 53 0.03S

3.5. The landscape and biophysical influences on the aboveground biomass in tropical dry

forests

There is a strong correlation between the AGB and variables related to water availability, and less

correlation with the abundance of soil nutrients (Figs. 6 and 8). The mean annual LAI was the

strongest factor (r2=0.19, p <0.001, n=79) and it explained the spatial variation in AGB densities

(Fig. 6a). The LAI time series suggested that differences across AGB occurred in the dry season

(Fig. 7). In the period of the leaf senescence low to high AGB (<200 Mg ha-1) showed the lowest

mean LAI values (1.62±0.1 m2 m-2, n=74), whereas the largest AGB (≥200 Mg ha-1) reached greater

LAI (3.7±0.02 m2 m-2, n=9) (p<0.001). In contrast, when the renewal of leaves dominates the

canopy (rainy season) the LAI is more homogeneous within the sites, and did not varied between

low and medium AGB groups (<100 Mg ha-1) (4.5±0.1 m2 m-2, n=35) and for high and very high

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AGB group (≥100 Mg ha-1) (4.9±0.1 m2 m-2, n=48) (p>0.05). The total number of trees did not

correlate with LAI (Fig. 4d). The best correlation was identified for the number of trees with

DBH≥30 cm (r2=0.05, p=0.040, n=79; Fig. 4e).

The AGB rose with the increase in altitude (r2=0.12, p<0.001, n=79; Fig. 6b). At higher altitudes

(>500 m asl) AGB was 185±20 Mg ha-1 (n=9), while at lower altitudes (<200 m asl) the AGB

decreased to 116±10 Mg ha-1 (n=49) (p=0.002). The AGB decreased with higher solar irradiance

(r2=0.09, p<0.01, n=79; Fig. 6c); places with low potential solar irradiance during the dry season

(<440 W m-2) reached the highest AGB (263±53 Mg ha-1, n=2), and when solar irradiance was ≥500

W m-2 the AGB densities decreased (121±6 Mg ha-1, n=64) (p=0.029). The terrain orientation

influenced the AGB accumulation showing larger values in West and North aspects (175±14 Mg ha-

1, n=19), than in East and South (123±8 Mg ha-1, n=56) (Fig. 6d; p<0.001). Also, the terrain

curvature influenced the AGB in the driest sites where they receive less than 850 mm of total

precipitation in the year; and the AGB was greater in concave terrains (142±11 Mg ha-1, n=10) than

in convex (88±7 Mg ha-1, n=5) (Fig. 6e; p<0.001). The AGB increased with closeness to streams in

the first 140 m of distance (r2=0.07, p<0.05, n=79; Fig. 6f). Compound topographic index (soil

wetness and nutrients accumulation) influenced the AGB accumulation (from AGB of 106±11 Mg

ha-1 (n=12) to 157±23 Mg ha-1 (n=4), for sites with values <5.0 in comparison to sites with values

7.5-10; p=0.03). Variables such as slope and the distance to the coast did not show significant

relationships with the AGB (p>0.05).

The influence of climatic variables showed that AGB decreased while increasing the MAT

(r2=0.13, p<0.001, n=79; Fig. 6g). The AGB in sites with MAT <25°C (210±33 Mg ha-1, n=5)

closely doubled than in the warmer sites (>25 °C) (110±6 Mg ha-1, n=78) (p=0.003). Moreover,

higher AGB related to the increment of the seasonal climate amplitude during the dry season

(r2=0.09, p<0.001, n=79; Fig. 6h). For example, with a climate amplitude of <1.9ºC the mean AGB

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was smaller (116±8 Mg ha-1, n=57) than in those with larger amplitudes (153±12 Mg ha-1, n=26)

(p<0.001).

Fig. 6. Significant biophysical variables tested against aboveground biomass in tropical dry forests

at Oaxaca, Mexico. (a) Mean annual leaf area index (LAI) comes from a MODIS/Terra; (b) altitude,

(c) solar irradiance, (d) terrain orientation, (e) terrain curvature and (f) distances to streams are

derived from a digital elevation model; (g) mean annual temperature, (h) ratio of extreme

temperatures during dry season, (i) mean annual precipitation and (j) mean annual precipitation to

mean annual temperature ratio, come from WorldClim (Hijmans et al., 2005). Linear regressions

come from ordinary least squares. The regressions report adjusted r2 and their significance p-value

(p). The outliers are reported in red circles and they were excluded from the regression analysis.

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As expected for these ecosystems, AGB increased with MAP (r2=0.14, p<0.001, n=79; Fig. 6i).

The AGB in drier sites (MAP<1,000 mm) were lower (115±7 Mg ha-1, n=62) than in wetter sites

(MAP ≥1000 mm) (160±12 Mg ha-1, n=21) (p<0.001). We found that AGB increased with the

increment in the ratio MAP:MAT (Fig. 6j) (from 118±6 Mg ha-1 (n=73) in sites with ratios <50 mm

°C-1 to 185±24 Mg ha-1 (n=10) in sites with ratios ≥50 mm °C-1) (p=0.002).

a)

Fig. 7. Time series of mean leaf area index (2002-2014) and aboveground biomass in tropical dry

forests at Oaxaca, Mexico. Leaf area index time series are expressed in m2 m-2 per day.

Soil texture was an important factor in explaining the AGB. The AGB declined with the increase in

clay and silt contents in the soil (r2=0.38, p=0.003, n=19 and r2=0.18, p=0.041, n=19, respectively;

Figs. 8a and 8b); and enlarged with increase in sand content (r2=0.30, p=0.009, n=19; Fig. 8c).

Moreover, it was found an effect of soil pH on the AGB in which the AGB increased from 57±6 Mg

ha-1 (n=4) in acidic soils (pH<5.5) to 120±7.2 Mg ha-1 (n=9) in those slightly acid to neutral soils

(pH=5.5-7.3) (p=0.025). Besides, AGB in TDFs in sites with slightly alkaline soils (pH=7.3-7.8)

(113±24 Mg ha-1, n=6; Fig. 8d) did not differ from the previous two groups (p>0.05).

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0 100 200 300

Leaf

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a In

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0-50 Mg Ha50-100 Mg ha100-200 Mg ha>200 Mg ha

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Fig. 8. Variations in aboveground biomass in the tropical dry forests at Oaxaca, Mexico, in function

of the top soil (0-5 cm depth) clay (a), silt (b) and sand (c) contents, and pH (d).

The SOC and total N concentrations in the top soil were 4.28±0.4% (n=19), and 0.33±0.03%

(n=19), and did not show significant relationships to AGB (p>0.5). The soil organic matter quality

in forests was high as indicated by a low soil C:N ratio averaging 11.4±0.6 (n=19), and it did not

show significant relationship to AGB (p=0.33). Phosphorus availability in the soil was low

4.31±0.44 µg g-1 (JB test, p=0.83, n=19).

The SOC, N and P pools in the top 5 cm of the soil was not related to AGB (p=0.98, p=0.28, n=19,

and p=0.88, n=19, respectively). Soil organic C pool has a mean stock of 21.6±1.2 MgC ha-1, the N

pool showed a mean of 1.53±0.1 MgN ha-1 and the P pool exhibit a mean of 35.0±0.5 kgP ha-1.

Finally, the AGB did not show significant relationships to soil C:N or N:P ratios (p>0.05, n=19).

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4. Discussion

The tree-size distribution suggests that the observations come from a mature TDF with continuous

regeneration and constant replacement (Hall and Bawa, 1993; Lykke, 1998; El-Sheick, 2013). Tree

density is similar to others TDF's in Latin America (3,270-7,770 trees per hectare; Trejo, 1998;

Jaramillo et al., 2003; Gallardo-Cruz et al., 2005; Marín et al., 2005; Powers et al., 2009), with

similar proportional tree-size-distribution to other tropical forests (Chave et al., 2003; Jaramillo et

al., 2003; Chave et al., 2004; DeWalt and Chave, 2004; Marín et al., 2005).

4.1. Carbon storage in aboveground biomass

Mean wood density and C concentrations are comparable to those other dry forests. The wood

density falls in between the reported range (0.59 to 0.73 g cm3: Brown et al., 1989; Brown, 1997;

Fearnside, 1997; Jaramillo et al., 2003; Read and Lawrence, 2003; Baker et al., 2004; Ribeiro et al.,

2011). Some authors have suggested that local wood C concentration can reduce the uncertainties in

5-7% (Martin and Thomas, 2011; Saner et al., 2012; Thomas and Malczewski, 2007) and up to 10%

(Elias and Potvin, 2003). In our study we account for 5.5%.

Basal area distribution across diametric classes is similar to others’ TDFs where most of it (67%)

was measured in trees with DBH<30 cm (Gillespie et al., 2000; Jaramillo et al., 2003; Marín et al.,

2005). However, trees with a DBH≥50 cm represent almost double the amount of basal area

reported by Marín et al. (2005) and Jaramillo et al. (2003). The AGB fell within the reported range

(28-292 Mg ha-1: Brown and Lugo, 1982; Murphy and Lugo, 1986a; Murphy and Lugo, 1986b;

Brown and Lugo, 1990; Martínez-Yrízar et al., 1992; Roa-Fuentes et al., 2012). Finally, total dry

mass of the standing fine litter is higher than other mature TDF in Mexico (Campo et al., 2014), and

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its C concentration is relatively smaller (Anaya et al., 2007; Firdaus et al., 2010; Petit-Aldana et al.,

2011).

Forest inventories and allometric equations may drive significant changes to understand factors that

controls forest structure and AGB densities. On the one hand, small stems are considered important

in young forests, and most of the studies focused on classes with DBH≥10cm (Brown, 1997; Keller

et al., 2001). On the other hand, allometric equations produce different AGB estimates per tree.

These can lead to differences in the understanding of the community assembly and AGB

estimations at the landscape scales, similar observation to Corona et al. (2017). At tree level,

different allometric equations have shown that large trees were the most uncertain AGB estimates

(Baker et al., 2004; Chave et al., 2004). However, large trees (DBH≥60 cm) are scarce in the TDFs

which has limited impact on mean AGB estimates at the landscape scale (20%). Small to medium-

sized trees (DBH<30 cm) are important because they contribute to the greatest biomass (>60% of

the total) (Baker et al., 2004) and up to ~80% (Jaramillo et al., 2003; Chaturvedi et al., 2011), and

in its uncertainty (Keller et al., 2001). This has led to the conclusion that there are little differences

across various allometric equations to estimate AGB densities for small to medium-sized trees.

Finally, the under sampling of small-sized trees (DBH<10 cm) represent an important loss in AGB

estimates (Keller et al., 2001); in our study this loss was around 15%.

We identified that in the landscape large stems are not the major contributors to AGB estimates.

Because most of the TDF biomass is concentrated in trees with DBH<30 cm. To reduce the

uncertainty on AGB estimations at landscape scale, forest inventories should implement a full

sampling collection, and allometric equations should be improved for small to medium-sized trees

(<50 cm in DBH). Moreover, our data indicate that collecting trees with a DBH≥1 cm in plots of

300-400 m2 can produce an AGB normally distributed. However, when there is the interest of

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understanding the influence of trees DBH≥30 cm a minimum sampling of 50-m x 50-m is necessary

to reach the normality. Therefore, based on these results our first hypothesis (H1) turned to be false.

Large trees spatial distribution did not show similar ranges of spatial autocorrelation to AGB

densities, in contrast to our hypothesis (H2). Ours results suggest that while higher AGB densities

correlate with large trees, the spatial autocorrelation is driven by other environmental factors, such

topography, soil properties and climate. The location of trees depends on a multi-variable inter-

correlation over different spatial scales (climate, topography, species competence, light or soil

nutrients) (Hubbell, 1980; Gonzalez and Zak, 1994; Condit et al., 2000). In our study, we found that

soil properties and tree location (AGB per tree DBH ≥30 cm) resulted from random phenomena.

This result implies that at tree level the community was spatially heterogeneous and the tree-spatial

distribution did not show an assembly of patches of similar environmental characteristics (Hubbell,

1979; Levings, 1983; Murphy and Lugo, 1986b; Condit et al., 2000). However, at the landscape

scale, AGB was influenced by water availability showing a similar range of spatial autocorrelation

to distance to streams. Based on these results we conclude that there is no spatial autocorrelation in

AGB beyond the local scale, because AGB and soil’ properties in the landscape are heterogeneous.

4.2. Mature forest biomass is weakly linked to soil properties

Soil properties were similar to other TDFs; for example, pH (Lugo and Murphy, 1986; García-Oliva

et al., 1994; Wick et al., 2000; García-Oliva et al., 2006), clay content (García-Oliva et al., 1994)

and, N and P concentrations (Lugo and Murphy, 1986; Campo et al., 1998). However, in contrast to

Jaramillo et al. (2011) we identified a higher C concentration for the topsoil (1.63-3.05%) and in the

upper limit of the N concentration (0.12-0.39%) for another TDF in Mexico. These may be the

result of the sampling collection that took place during the dry season when all nutrients accumulate

in the top soil (Campo et al, 1998; Saynes et al., 2005; Jaramillo et al., 2011). The P concentration

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suggests a limitation of the Oaxacan’ TDF function. The C:N ratio was smaller than the reported

mean of 20:1 for a mature TDF in Mexico (Saynes et al., 2005) but close to the global scale ratios

(14:1) (Cleveland and Liptzin, 2007).

This study suggests that mature TDF is not as highly nutrient demanding as a secondary forest (see

Christensen and Peet, 1984; de Castilho et al., 2006; Mirmanto et al., 1999; and Wright et al., 2011)

and there is no evidence that make us believe that soil C, N, P, C:N and N:P play an important role

in explaining AGB in vegetation (Mirmanto et al., 1999; Campo and Vázquez-Yanes, 2004; Elser

et al., 2007; LeBauer and Treseder, 2008; Slik et al., 2010; Wright et al., 2011; Alvarez-Clare et al.,

2013, Campo, 2016). However, we found that the most conclusive soil properties to explain AGB

was pH and soil texture. The pH constrained the plant productivity by decreasing soil nutrients

availability, mainly of P, and possibly bacterial activity (Salcedo et al., 1997; Gallardo and

Gonzáles, 2004), and neutral to slightly alkaline soils pH's are just the right condition to promote C

sequestration in wood.

There are limited examples to explain how soil nutrients drives AGB accumulation and C storage in

mature TDF's and the framework to understand the influence of nutrient availability on AGB is

complex and it is inconclusive (Wall et al., 2011). Wood debris is a major component of litter input

to soils in TDFs, and its decomposition rates varies within the ecosystem by different processes

(Gonzales and Seastedt, 2000 and 2001; Torres and Gonzales, 2005; Eaton and Lawrance, 2006;

Bejarano et al., 2014) with impacts on the C sequestration and nutrient cycling in the soil (Sight,

1991; Höfer et al., 2001, Decaëns et al., 2004; Barrios, 2007). Future studies should experiment on

mature TDF's, and to build a multivariable integration of different factors to evaluate the co-

localization of the biological processes and their influence to reproduce AGB accumulation and

ecosystem productivity in mature TDF's.

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4.3. Water availability is the main driver of carbon storage

At different spatial scales, water availability was an important predictor of the aboveground C

storage in Oaxacan TDFs, as occurs in other arid (Snyder and Tartowski, 2006) and semi-arid

regions (Jaramillo et al., 2011; Hulshof et al., 2013). At the local scale, soil texture actively

mediates water availability (Sperry et al., 1998; Sperry and Hacke, 2002). In particular, TDFs

developed on soils with sandy loam textures have good drainage, good water-holding capacity and

the right amount of movement of air in the soil, helping the development of plants during the rainy

season, and to overcome the dry season when water uptake is hydraulically limited (Hultine et al.,

2005). Trees in these textures are highly sensitive to small precipitation pulses (Campo et al., 1998),

with effects on soil C mineralization (Saynes et al., 2005), and C sequestration in biomass

(Fravolini et al., 2005). Geophysical variables also played an important role in explaining water

availability at landscape scale. For example, at higher altitudes less potential evaporation happened

due to a reduction in temperature and increase in precipitation amount (SMN, 2014). This turns in

greater AGC stocks at higher altitudes, as a result of an increase of water availability and not

because of higher restrictions for anthropogenic pressures, as could be suggested from disturbed

forests (de Castilho et al., 2006; Alves et al., 2010; Woollen et al., 2012). Some other topographical

variables correlated indirectly to bring shelter to plants against water stress, such as terrain

curvature (Cusack et al., 1997; Gessler et al., 2000), slope expose (Galicia et al., 1999; Bijalwan,

2012), and distance to streams promoting accumulation of AGC stocks; this can be related to

differences in root architecture and water table in upper soil depths (Canadell et al., 1996; Rango et

al., 2006).

At the landscape scale, climatic factors were related to AGC storage. On the one hand, AGC storage

decreased with increase in MAT and in the range of variations in intra-seasonal temperatures. These

relationships suggest that in sites where temperature does not vary significantly during the rainy

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633

634

635

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season plants tend to be more water stressed than in those areas with more variability, among which

are great differences during day and night when in the latter, plants re-hydrate themselves (Reich

and Borchert, 1984). On the other hand, AGC storage is higher with the increase in the amount of

precipitation and in the ratio MAP:MAT, as expected for a water-limited ecosystem (Murphy and

Lugo, 1986b; Martínez-Yrízar et al., 1992; Jaramillo et al., 2003; Read and Lawrence, 2003). Water

stress is a key factor that drives AGC and soil C storage in TDFs due to its effect in nutrient

availability for ecosystem function, by restrictions in soil nutrient mineralization, mobility and plant

uptake (see Campo et al., 1998; Hulshof et al., 2013).

Finally, mean and seasonal LAI were capable of capturing the seasonal water availability by leaf

expression and senescence (see Yingduan et al., 2013; Iio et al., 2014). Higher mean LAI and the

senescence over the year were related with water availability (less solar radiation, changes in

precipitation regime and reduction of MAT), and showed higher AGC storage. A high LAI favor C

uptake by photosynthesis in areas where direct environmental controls (water, temperature and soil

nutrients) are not limiting factors (Fatichi et al., 2014). Therefore, our study suggests that in mature

forest with limited seasonality in precipitation, the rainfall variability promotes an increment of the

growing period (see also Kenzo et al., 2010).

4.4. A multi-scale conceptual integration

Over different spatial scales, water availability turned to be the major limiting factor for AGC

storage at the local and landscape scales, as we hypothesized (see H3). However, in our study was

possible to see that AGB estimates >300 Mg ha-1 are difficult to understand by a single factor

analysis. In those sites at least two very large trees with DBH≥45 cm were recorded. The limitation

in reproducing very high AGB estimates could be the result of the spatial resolution of our data sets

32

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(Castilho et al., 2006), or the need of multivariable analysis (Corona et al., 2017). For example,

some authors argue that large-sized tree allocation is the result of biotic interactions which modify

the competitive ability of plants (Yeaton et al., 1977; Hubbell, 1979 and 1980; Gonzalez and Zak,

1994; Condit et al., 2000; Lucero et al., 2006). While there are contrasting results to understand the

influence of local topography, soil and air temperature, which creates different types of light

microhabitats (Korner, 2007), these elements not always are conclusive to understand patchy

distribution of perennial plants (Arriaga et al., 1993). In any case, such information is difficult to

acquire on a landscape scale with such a degree of detail, and the most conclusive studies were done

at continental or global scales (Slik et al., 2013), where climatic variables explain patterns in AGB

and density of large-sized trees.

4.5. Forest management implications

This study has shown that missing small trees may drive important consequences in the

underestimation of large C stocks and sequestration. Particularly, TDFs are dominated by thinner

stems than forests in the humid counterpart. This information takes importance when accounting

carbon stocks for REDD+ projects, especially when there is a need to estimate C emissions due to

deforestation and/or degradation.

Many regions that encompasses TDF's are predicted to experience more frequent and extended

period of droughts, rise of temperatures and reduction of precipitation (Meir and Pennington, 2011).

However, it is not entirely understood what will be the effects of climate change on C storage

(Campo and Merino, 2016), complementarily to the impacts of land-use and land cover change due

to the increase of the extension of agricultural practices to overcome the reduction of production

yields (Mendoza, 2015).

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5. Conclusion

For a proper understanding of C storage in TDFs of Oaxaca we evaluated the climatic and

geophysical controls on AGB. From a finer scale, it was possible to identify that the main source of

uncertainty in estimations of aboveground biomass is related to small-medium sized trees (DBH≤30

cm). State factors (sensu Chapin et al., 2011) as climate (precipitation, temperature and solar

radiation), topography (altitude and distance to streams), and soil resources (pH and soil texture)

constraints the ecosystem structure and its potential for storage C in TDFs of Oaxaca.

Tropical dry forests are highly heterogeneous not only in landscape structure but also in tree

species, resulting in variations of C storage in aboveground biomass. By excluding the outliers, the

mean AGB estimates followed a normal distribution and fell between the reported ranges for similar

vegetation type and rainfall, with no statistical differences between the sampling designs. The

community structure was mainly driven by small trees, which account for much of the above-

ground C estimates, contrasting with results reported for other tropical forests. In a mature TDF,

water availability plays the major role in explaining above-ground C in a local, sub-regional and

landscape scale. We consider that there are other underlying controls that could not be captured,

thus misleading the above-ground C estimates, mainly where large-sized trees were present. Soil

nutrients play an important role in regeneration processes, but how they link into above-ground C

estimates in a mature forest is not well documented. Therefore, future studies should look into how

fine-scale patch dynamics may be coupled on broader scales to make a better representation of

above-ground C and its potential implications for climate change risks. Moreover, more research is

necessary to understand how nutrients are distributed and how they may correlate to environmental

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factors and to above-ground C in mature forest, rather than focus the studies under regeneration

processes, which may influence the understanding of the ecosystem dynamics.

Acknowledgements

This research was supported by Procesos y Sistemas de Información en Geomática. We want

to thank the CONACYT for the scholarship 187019. We appreciate the collaboration of the MsC

Jorge Calónico Soto for doing all the botanical specimens collection and species classification

during the fieldwork campaigns and for his fruitful comments. Also, we thank to the MEXU-

UNAM herbarium for giving access to their specimens collection. Finally, we want to thank the

anonymous reviewer for its constructive comments, which helped us to improve the manuscript.

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