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    Short communication

    Land use change patterns in the Ro de la Plata grasslands: The influence ofphytogeographic and political boundaries

    Ernesto Vega a,*, German Baldi b, Esteban G. Jobbagy b, Jose Paruelo a

    a Laboratorio de Analisis Regional y Teledeteccion, IFEVA-FAUBA/CONICET; Av. San Mart n 4453 (C1417DSE) Buenos Aires, Argentinab Grupo de Estudios Ambientales-IMASL, Universidad Nacional de San Luis/CONICET, Avenida Ejercito de Los Andes 950 1er piso, D5700HHW San Luis, Argentina

    1. Introduction

    Land Use and Land Cover Change (LULCC) is a key component of

    global change (Dale et al., 2000; Vitousek et al., 1997). Its global

    importance derived mainly from theimpact of the accumulation of

    small local changes. LULCC may affect climate by modifying water

    dynamics (Gordon et al., 2008; Nosetto et al., 2005), increasing of

    greenhouse gases (CO2 and nitrous oxide) (Searchinger et al.,

    2008), or changing the surface energy balance (Pielke and Avissar,

    1990). Biodiversity is directly affected by LULCC, through the effect

    of agricultural practices on specific populations (Mattison and

    Norris, 2005) and habitat losses (Foley et al., 2008).

    The plains locatedin the southernportionof the Ro dela Plata

    Basin in eastern South America(Fig.1) hold one of the largest area

    of temperate grasslands of theworld,the Ro dela Platagrasslands

    (RPG onwards) (Soriano, 1991, pp. 367407;Paruelo et al., 2007,

    pp. 232248). Although the RPG is a physiognomically homo-

    geneous region, eight phytogeographic districts can be identified

    (Leon, 1991, pp. 369387) (Fig. 1). Ro de la Plata grasslands have

    an area of 3.4 106 km2 at the center-east of Argentina, south of

    Brazil and Uruguay. The presence of three countries adds an

    important socioeconomic, political and cultural heterogeneity to

    the region. A huge transformation process started in century XVI

    with the introduction of domestic cattle brought by European

    conquerors and it was accelerated with century XIX farming

    expansion (Hall et al., 1991, pp. 413450). Nowadays RPG is

    perhaps one the regions with highest rates of land use change in

    theworld(Paruelo et al.,2005, 2006;Baldiand Paruelo, 2008).The

    Agriculture, Ecosystems and Environment 134 (2009) 287292

    A R T I C L E I N F O

    Article history:

    Received 12 May 2009Received in revised form 30 July 2009

    Accepted 31 July 2009

    Available online 4 September 2009

    Keywords:

    Afforestation

    Crop expansion

    Markovian matrix models

    Matrix sensitivity analysis

    A B S T R A C T

    The Ro de la Plata grasslands (RPG) in South America are one of the largesttemperate grasslands regions

    of the world. This region plays a key role in international crop production and land use change rates in

    some areas are among the highest detected nowadays. Our objective was to characterize the spatial

    heterogeneity of land use change dynamics in the RPG and to relate it with biophysical and political

    boundaries. Based on Landsat imagery we characterized land use changes at two time periods (1986

    1990, 20022005) and we performed a comparison of markovian models and their properties (stable

    proportion vector and sensitivity analysis) for each phytogeographic district and country of the region.

    Temporal transitions between natural and implanted forests (Fo), crops (Cr), and grasslands (Gr) were

    calculated in order to build matrix probabilistic models. We found that 1.2 106 ha of grassland surface

    has been transformed into implanted forests and croplands (6% reduction of grasslands, 60% increase of

    afforestations, 3% increase of croplands). Transition probability Cr ! Cr displayed the largest spatial

    variation, followed by the other three transitions linking croplands and grasslands (Cr ! Gr, Gr ! Gr,

    Gr ! Cr). The less variable transition rate among districts was Cr ! Fo.

    Projections for Argentina and parts of Uruguay suggest that grassland loss would continue in most of

    analyzed territory, whereas in Brazil and parts of Uruguay the projected trend was the opposite,

    grassland cover would increase. Forested area increment would continue in Uruguay and partially in

    Argentina,while in Brazil it would decrease. Considering the whole region, crop areawould maintain theincreasing trends. Transition probabilities for the same phytogeographical district (Northern Campos)

    differed significantly among the three countries that occupy it, showing the relative importance of

    human context driving land use change.

    2009 Elsevier B.V. All rights reserved.

    * Corresponding author. Present address: Laboratorio de Ecologa Genetica,

    CIECO-UNAM, antigua carretera a Patzcuaro 8701, col. Ex-Hacienda San Josede la

    Huerta, CP 58190, Morelia, Michoacan, Mexico. Tel.: +52 443 322 2704x42608;

    fax: +52 443 322 2719.

    E-mail addresses: [email protected],

    [email protected](E. Vega).

    Contents lists available atScienceDirect

    Agriculture, Ecosystems and Environment

    j o u r n a l h o m e p a g e : w w w . e l s e v i e r . c o m / l o c a t e / a g e e

    0167-8809/$ see front matter 2009 Elsevier B.V. All rights reserved.

    doi:10.1016/j.agee.2009.07.011

    mailto:[email protected]:[email protected]://www.sciencedirect.com/science/journal/01678809http://dx.doi.org/10.1016/j.agee.2009.07.011http://dx.doi.org/10.1016/j.agee.2009.07.011http://www.sciencedirect.com/science/journal/01678809mailto:[email protected]:[email protected]
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    country. Second, we analyzed the future dynamic of land use

    change using projections of the observed trends.

    2. Materials and methods

    2.1. Study zone

    Study zone is in Ro de la Plata grasslands and comprises three

    countries: Argentina, Brazil and Uruguay (Fig. 1). This region is

    occupied by steppes and grasslands co-dominated by C3 and C4(Soriano, 1991, pp. 367407;Burkart et al., 1998; Paruelo et al.,

    2007, pp. 232248). Mean annual temperature ranges from 20 8C

    in the north to 13 8C in the south. Annual precipitation varied from

    600 mm in the southwest to 1500 mm in the northeast ( Paruelo

    et al., 2007, pp. 232248). According to geomorphology, soil,

    drainage, physiography and vegetation (Leon, 1991, pp. 369387)

    eight phytogeograophic districts are identified: Flooding (F), West

    Inland (W), Flat Inland (I), Mesopotamic (M), Austral (A) and

    Rolling Pampas (R), and Northern (N) and Southern (S) Campos

    (Leon, 1991, pp. 369387). The main crops in the region are

    soybean, maize, sunflower,wheat, rice and oat (DIEA-MGAP, 2003;

    IBGE, 2004; SAGPyA, 2002). There are important stands of

    Eucalyptusspp. and Pinusspp. in the more humid zones (Jobbagy

    et al., 2006).

    2.2. Transition probabilities estimation

    This study is based on a land use change characterization

    obtained from Landsat TM and ETM imagery classification at two

    time periods, 19851989 and 20022005. Total surface analyzed

    comprises eight Landsat scenes (185,664 km2, which represent

    27% oftotalarea ofRo de la Plata grasslands) distributed along the

    main environmental gradients, phytogeographic districts and

    countries in the region (Baldi and Paruelo, 2008).

    This work stems out from that ofBaldi and Paruelo (2008), who

    analyzed the change in abundance and distribution of three cover

    types (or land uses): grasslands (natural and seminatural) (Gr),

    annual crops (Cr) and forests stands (natural and commercial) (Fo)of eight Landsat scenes (Fig. 1) in two periods (19851989 and

    20022005). On the each of the Landsat classifications (see details

    inBaldi and Paruelo, 2008) we overlay an 8 km 8 km cell grid.

    Transition probabilities were calculated with data gathered from

    cells with at least 90% of their surface covered by the three land

    uses. A total of 2899 cells were used, representing 85.17% of total

    surface analyzed byBaldi and Paruelo (2008).

    Cells were grouped according to phytogeographic districts

    (eight) and countries (three). Seven districts were analyzed in

    Argentina: Northern Campos (N), Austral (A), Floodable (F), Inland

    (I), West (W), Rolling (R), Mesopotamic (M) and Flat (F) pampas. In

    Brazil and Uruguay the Northern (N) and Southern (S) Campos

    were analyzed. Changes of cover were thus evaluated in 11

    subscenes (districts countries).

    2.3. Markovian models of land use change

    Land Use and Land Cover Change (LULCC) characterization was

    assessed through the comparison of cover type proportionsin each

    8 km 8 km cell. All theproportional changes from one cover type

    to another (aij) were arrangedin the transition matrixA to generate

    a cover change modelA n(t)=n(t+1), wheren is the vector of the

    relative proportions of cover classes. In the context of this work w

    is the dominant eigenvector of A and represents the stable

    proportions vector of cover classes.

    To find out whether matrix models of phytogeographic districts

    (PD) of Argentina are different, a lineal generalized model was

    applied, using aij as responsevariable, PD as a factorand a binomial

    error (Crawley, 2007). In cases where overdispersion was detected,

    a quasibinomial distribution was used instead (Crawley, 2007).

    Tukey tests were used to compare 21 pairs of PD. Similar analysis

    were applied to Northern Campos (comparing between Argentina,

    Brazil and Uruguay) and to Southern Campos (comparing between

    Brazil and Uruguay). All analyses were performed with R

    statistical package (R Development Core Team, 2007).

    2.4. Sensitivity analysis of stable vector proportions

    The variation ofaij has an effect on w which can be measured

    through vector sensitivity analysis:

    @w1@ai j

    w1 j

    Xsm 6 1

    vmi

    l1 lmwm (1)

    @w1/@aijrepresents the change onw1(the dominant eigenvector)

    due toa change ofaij; w1j

    is thejth element ofw; s is the size of the

    matrix;vmi

    is theith element ofmth left conjugated eigenvector;

    lmis themth eigenvalue ofA. The result of this expression is a set

    of matrices of the same size ofA, one for each element ofw. It is

    possible, then, to evaluate how the variation of aij affects each

    element of the final proportion vector. Sensitivity value (@w1/@aij)

    is a measure of the effect that a change ofaij has on the elements ofthe stable proportions vectorw. If it is positive, then an increment

    ofaijcauses an increment of an element ofw. If it is negative then

    an increment ofaij causes a decrement of an element ofw. Methods

    employed to calculatew and(1)were those proposed byCaswell

    (2001).

    Matrix models analyzed here are markovian, so a change in aijimplies the variation of the values of the rest of the elements of

    columnj (or at least in one of them), so the summation along the

    column is unity. Therefore, the increment of a particular cover will

    always be related with the reduction of other. Sensitivity analysis

    took in to account these aspects (Caswell, 2001).

    2.5. Rates of land use change

    Rate of change (%) (rt) for each cover was calculated as

    rt= ((S1 S0)/S0) 100.S0and S1are the areas of a cover class at

    (t= 0) and (t= 1) respectively. Two rates of change were obtained,

    the observed and the expected. The first one is calculated from the

    observed areas in the two observations periods. The expected rate

    considered the area in the second period of observation (2002

    2005) (S0), whileS1 was the area predicted by model projections.

    Values or rtwere multiplied by (1), so a negative value would

    mean a loss of cover, while a positive one is a gain.

    Annual rate of change was calculated asra

    100 1 1 S1 S0

    S0

    1=t !;

    wheret= 10 years. Observed and expected rates were obtained as

    above.

    Four recent studies of land use change were used to comparethe

    rates obtained in this work with them (White et al., 2000; Achard

    et al., 2002; Morton et al., 2006; Hansen et al., 2008). These papers

    were selected because they present data to calculatertandra.

    2.6. Differences between observed and predicted covers

    Distance between observed and predicted cover proportions at

    time (t) can be measured as

    cAt X

    s

    i1

    nt i w

    Ai

    2(2)

    E. Vega et al. / Agriculture, Ecosystems and Environment 134 (2009) 287292 289

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    where nti

    is theith element of proportions vector at time (t) and

    wAi is the ith element of thefinal proportionsvectorw of matrixA.

    Summation ofcAt along x iterations ofA n(t)=n(t+1), gives the

    total distance (Z(A)), a measure of how far is the observed

    proportion vector at time (t) fromw, givenA:

    ZA Xxt0

    cAt (3)

    In this context, a particular distanceZ(A) can also be referred asZobs.

    A way to evaluate the oddity ofZ(A)derives from the fact that it is

    possible to find matrices different of A but having the same

    eigenvectorw. To calculate Pr(Z(A)), the probability of occurrence of

    Z(A), 1000 markovian matrices X(different ofA) having the same

    eigenvectorw ofA were obtained randomly (Hastings, 1970) for

    each combination of phytogeographic district and country. Each

    matrixXwas iterated 30 times as according to X n(t)=n(t+1), to

    obtain itsZ(X). Pr(Z(A)) was calculated as the fraction ofZ(X)lesser

    than Z(A). Thus it is possible to estimate how feasible is to find a

    shorter route from n(t)to w than the one defined by A.

    3. Results

    Though in the three countries the highest transition probabil-ities were those to grassland persistence (Fig. 2), the land use

    change dynamic showed important differences. Transitions

    probabilities towards grasslands were highest in Uruguay,

    followed by those of Brazil andArgentina. Transition rates towards

    afforestations were similar in Argentina and Brazil, and lower in

    Uruguay. Noticeably, in this country afforestation persistence is

    clearly higher than in the others. The area occupied by grassland in

    19851989 (64%) decreased almost 6% during the period studied.

    Projections for Argentina and Uruguay suggest that this trend

    would continue until reaching 58%. In Brazil, the projected trend

    was the opposite: grassland cover would increase up to 70% (see

    Suplementary material, Table ST1).

    The comparison of the average matrix models for each country

    showed that the largest transitions are those that point towards

    grasslands, while the smallest point towards afforestations (Fig. 2).

    However projections showed that grasslands surface would

    diminish and afforestation would increase. This apparent contra-

    diction may derive from the fact that expected trends of each cover

    are a linear combination of all transitions and all covers. If a

    transition rate is high it does not follow strictly that the associated

    cover will increase.

    Northern Campos and West Inland Pampa were the phytogeo-

    grahic districts that showed the greatest differences with the rest

    (seven out nine (77%) and 6.5 transitions (72%) different from the

    rest of districts, respectively). The districts with fewer transitions

    different from the rest were Flooding (57%) and Rolling pampas

    (50%). The most contrasting pairs of districts were the Northern

    Campos-Austral Pampa, Northern Campos-Inland Pampa, and

    Mesopotamic Pampa-Austral Pampa, with eight out of ninetransition rates different in each case (see Suplementary material,

    Fig. S1a).

    Transition rate Cr ! Cr was the most variable: it differed in 19

    of 21 district-pair comparisons (p

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    Acknowledgements

    This work has been possible through funding of the Inter-

    American Institute for Global Change Research (IAI, CRN II 2031),

    which is supported by the US National Science Foundation (Grant

    GEO-0452325) forEV. This work has also been funded underthe EU

    6th Framework Programme for Research, Technological Develop-

    ment and Demonstration, Priority 1.1.6.3. Global Change and

    Ecosystems (European Commission, DG Research, contract 003874

    (GOCE)). Its content does not represent the official position of the

    European Commission and is entirely under the responsibility of

    the authors.

    Appendix A. Supplementary data

    Supplementary data associated with this article canbe found, in

    the online version, atdoi:10.1016/j.agee.2009.07.011.

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