1. Introduction
Mangroves are defined as the vegetation that grows along the intertidal zones in both tropical and subtropical countries [
1,
2,
3,
4], and they are beneficial for humans and their surrounding ecosystems. For example, they can protect people from natural hazards, such as storm surges and tsunamis [
5,
6,
7], act as water purifiers, and prevent coastal erosion and abrasion [
5]. Furthermore, mangrove ecosystems have an important functional role in determining the balance of biological and nutrient cycling [
8,
9,
10] since they are often used as nursery habitats [
9,
10]. Moreover, they play a significant role in preventing climate change, as they sequester 1.023 Mg of carbon per hectare [
5,
8] and have five times the carbon of tropical, boreal, and temperate forests [
11].
In the 20th century, mangroves covered approximately 181,000 km
2 globally [
12], and almost half of the world’s current mangroves are in Asia [
12,
13]. However, according to the Food and Agriculture Organization (FAO; 14), approximately one-third of the global mangrove area was lost from 1980 to 2005, and, from this, the largest loss was in Asia [
14]. In Southeast Asia, more than 110,000 ha of mangroves have been deforested of which approximately 97,000 ha were lost from 2000 to 2012 [
15]. Over half the known mangrove species (36 and 46 out of 70) are found in the Indo-Malay Philippine Archipelago [
16]. In these regions, less than 15% of the mangrove species are threatened [
16].
Anthropogenic activities are one of the main factors leading to the decline of mangrove areas [
8,
15]. According to Richards and Friess (2016, [
15]), the conversion of mangroves into aquaculture and rice fields is the biggest cause of mangrove deforestation in Southeast Asia. Additionally, climate change is also causing loss in some areas because of drought, sea level rise, and a drastic increase in temperature and salinity, to which mangroves find it difficult to adapt [
17,
18,
19]. For instance, during the transition from El Niño to La Niña in 2016, the mortality rate of seedlings increased dramatically, owing to an increase in the salinity levels and the tidal inundation on the Pacific coast of Columbia [
20]. The loss of mangroves has many negative consequences, and, for some countries, results in economic decline [
5,
21]. For example, the decrease of mangrove areas in the Gulf of California is predicted to reduce the productivity of fish and crabs by approximately 37,500 USD per hectare [
21]. Furthermore, mangrove loss can also disrupt coastal ecosystems [
5].
Rehabilitation and restoration strategies are required to address the global decreases in mangrove areas [
5,
6,
22]. However, some mangroves do not respond well to these strategies and have high mortality rates, owing to several parameters that hinder their growth [
23,
24,
25,
26,
27,
28,
29,
30]. For example, in the Philippines, during mangrove rehabilitation practices, seedlings experienced a mortality rate of 10%–20% because of unsuitability of the location selected [
25]. This highlights one of the main reasons for mangrove restoration failures, as unsuitable target areas often do not have the required tidal inundation for mangrove growth [
24,
26]. The presence of high waves erodes the coastal area and can result in the death of new mangrove plants [
23,
28]. According to previous investigations [
31], the beach slope and elevation affect the frequency of tidal inundation and the impact strength of the waves. This indicates that the elevation and slope parameters are important when selecting suitable areas for mangrove restoration. In addition, in Fujian and Zhejiang, the failure of mangrove rehabilitation was partly due to their unsuitable climates [
32].
Two of the important climatic parameters for mangrove growth are precipitation and air temperature. Future climate models project that there will be extreme variations in precipitation [
33,
34]. Schewe and Levermann (2012, [
35]) have predicted that an increase in temperature at the end of the 21st century and early 22nd, will cause changes in the distribution of rainy seasons to 70% below normal. This will cause the rainy seasons in Southeast Asia to be delayed [
36,
37]. Changes in precipitation can affect the growth, distribution, and area of mangroves [
17]. According to Fischer and Knutti [
38], an increase in precipitation will result in the death of plants. Conversely, Eslami-Andargoli et al. [
39] found that an increase in precipitation could increase the number of mangrove areas due to the expansion of mangrove forests inland. Increases in precipitation could also lead to decreases in pore water salinity and sulfate concentrations, which could increase mangrove productivity [
40]. In addition, future climate models also project that there will be an increase in air temperature of 10% °C
−1 in Southeast Asia [
41,
42]. According to the Intergovernmental Panel on Climate Change (IPCC) (2013, [
34]), with scenario representative concentration pathway 8.5 (RCP 8.5), global temperatures are expected to increase by 4.8 °C from 2081–2100. An increase in temperature will affect the rate of evaporation and transpiration, which adversely affects plants [
43]. Furthermore, a decrease in precipitation and an increase in evaporation will cause an increase in soil salinity. This will result in decreased seedling survival and increase mangrove loss, as their current areas will become hypersaline mud plains [
19,
44,
45]. The occurrence of increased salinity and drought may also affect the species diversity, size, and productivity of mangrove forests [
46,
47]. Research is, thus, required to identify suitable areas for mangrove restoration in future climatic conditions using various RCP scenarios in Southeast Asia. Moreover, social and economic factors also greatly influence the selection of land for mangrove restoration. This is because coastal urban areas have grown at a faster rate than non-urban coastal areas [
48,
49]. The coastal population growth and rate of urbanization, which have outpaced demographic development in inland areas, have been driven by rapid economic growth and migration to the coast [
50,
51]. Hence, the existence of rapid population growth and a coastal economy are important parameters to consider when identifying suitable land for mangrove restoration.
Remote sensing techniques, such as mapping and monitoring, have been used extensively in mangrove research. For example, Vo et al. and Zhen et al. [
52,
53] used remote sensing to map mangrove forests, whereas Liu et al. and Fauzi et al. [
54,
55] used remote sensing to monitor the changes in mangrove forests and analyze the cause of their deforestation. Once potential areas have been identified using methods like remote sensing, their suitability needs to be ranked so the optimal areas can be selected for rehabilitation and restoration [
56,
57]. There are several weighting techniques for land suitability analysis, such as artificial neural networks [
58,
59], multivariate applications [
60], multi-criteria analysis outperforming competitors [
61], boolean classification methods [
62], root quadratic and multilevel methods [
63,
64], productivity index [
65], a pairwise comparison matrix [
66], and an analytical hierarchy process (AHP) [
67,
68,
69,
70,
71,
72,
73,
74,
75,
76,
77,
78]. This study utilized AHP as its weighting method. AHP is a model that is widely used in decision-making processes, such as when selecting potential land areas and calculating their risk and vulnerability [
56,
57,
58,
59,
60,
61,
62,
63,
64,
65,
66,
67,
68,
69,
70,
71,
72,
73,
74,
75,
76,
77,
78].The large number of recent investigations into mangroves makes the AHP model the most suitable for this investigation. This is because this method uses the criteria suggested in previous studies and expert opinions to decide the weight of each of its own criterion. In addition, AHP can consider the relative priority of alternatives as well as represent the best alternative, as it determines the effects of certain weights based on the comparison of paired parameters, according to relative importance [
79]. AHP analysis also calculates the consistency value of the index, so that the weights generated for each alternative are consistent with one another [
79].
The objective of this study was to assess the amount of land suitable for mangrove restoration today and in the future, according to the different climate change scenarios for 2050 and 2070, using the AHP method with remote sensing, model, and statistical data. The study areas were in Southeast Asia and included Myanmar, Thailand, Cambodia, Vietnam, the Philippines, Malaysia, Singapore, Brunei Darussalam, and Indonesia. To the best of our knowledge, this is the first study to combine climate, hydrodynamic, geomorphological, and socio-economic data to determine the suitability of mangrove land for mangroves in the regional areas using remote sensing, model, and statistical data.
2. Materials and Methods
To determine if the land now, and in the future, is suitable for planting mangroves, this study used hydrodynamic, geomorphological, and climatic parameters. The geomorphological parameters included elevation and slope sub-parameters. The hydrodynamic parameters included tidal inundation sub-parameters, and the climatic parameters included air temperature and precipitation sub-parameters. AHP was used as a method of weighting and determining the importance of each parameter and sub-parameter. After identifying the land suitable for planting mangroves, this study analyzed the socio-economic parameters of the area and their influences on the land’s suitability. The socio-economic parameters represented the human pressures that hinder mangrove restoration and included parameters for land cover, population, gross domestic product (GDP), and night light. To understand the effects of using the AHP method to weigh the selections for mangrove land suitability, the results were compared with the results of the land selection using equal weights (i.e., without AHP). They were also compared with the land suitability products of other studies to analyze the uncertainties in this study. The suitable sites for mangrove growth in 2050 and 2070 were assessed using climate model data (precipitation and average air temperature parameters) from the Centre National de Recherches Météorologiques Climate model version 5 (CNRM-CM5.1) and the Model for Interdisciplinary Research on Climate (MIROC). Three RCP scenarios (RCP 2.6, 4.5, and 8.5) were used for each climate parameter. This study compared the results of the current land suitability with that in 2050 and 2070 for each RCP scenario with the two climate models to determine the differences in each scenario for mangrove planting.
The methodology used in this study was divided into stages. The first stage was to determine the parameters and build their hierarchy. The second stage was to create the base map. The third stage was to classify both the parameters and the sub-parameters into several classes. The fourth stage was to determine the weight of each parameter and sub-parameter using the AHP method. Finally, the fifth stage was to create scenarios to determine the land’s suitability for mangroves.
Figure 1 shows the data-processing schemes for the land suitability analysis for mangrove planting.
2.1. Determination of Parameters and Hierarchy Building
The determination of the appropriate parameters was the most important step for identifying land suitability. The parameters were first selected from a literature review and then the parameters were divided into three categories. The first category included the hydrodynamic, geomorphological, and climatic parameters that made the land suitable for planting mangroves. Moreover, the sub-parameters used in this study were those that had the highest weight when compared with the other sub-parameters, when weighted using the AHP method, and those with very low weights were not used in this study. The second category included parameters that make a land unsuitable for planting mangroves, owing to intensive social and economic anthropogenic activities. In this study, these parameters were classified as human pressure parameters. Finally, the third category included climate prediction model parameters. These parameters were used to predict the land suitability for the future growth of mangroves, while assuming that there would be no changes in the hydrodynamic, geomorphological, and human pressure parameters.
2.1.1. Hydrodynamic
The seawater parameter had one sub-parameter, which was tidal inundation. The tidal inundation data used in this study were obtained from tidal data models. The tidal data model was created from TPXO 9.0 data. TPXO is a tidal model based on bathymetry, which assimilates various data sources and is processed using OTIS software [
80,
81]. The tidal model was verified using tidal station data across Indonesia, which are available from the Indonesian Geospatial Information Agency. Subsequently, the tidal inundation was calculated by multiplying the amplitude value by two, which results in a tidal inundation map of 2018 that had a spatial resolution of 1°.
2.1.2. Geomorphology
The geomorphology parameter had two sub-parameters, elevation, and slope. The elevation and slope sub-parameter data used in this study were obtained from the Multi Error Removed Improved Terrain Digital Elevation Model (MERIT DEM). MERIT DEM is the result of the development of DEM data from SRTM3 v2.1 and AW3D-30m v.1, which eliminated several error components, including absolute bias, noise stripe, noise speckle, and height of the tree bias. These data had a spatial resolution of 90 m [
82].
2.1.3. Climate
The climatic parameters had two sub-parameters, namely, average air temperature and precipitation. The average air temperature data used in this study were the 2 m air temperature data obtained from the European Center for Medium-Range Weather Forecasts (ECMWF). These air temperature data pertained to 2 m above the land, sea, or water surface. The 2-m air temperature was calculated by interpolating between the lowest level model and the surface of the earth, while taking atmospheric conditions into account. The unit of measurement for this parameter was kelvin (K). The data used were monthly data derived from daily data accumulation with a spatial resolution of 0.125°.
The precipitation data used in this study were obtained from the Climate Hazards Group InfraRed Precipitation with Stations version 2.0 (CHIRPS v.2.0). The CHIRPS data were a combination of pentadal rainfall data, global geostationary TIR satellite observations from Climate Prediction Center (CPC) and the National Climatic Data Center (NCDC), rainfall atmospheric models from the NOAA Climate Forecast System version 2 (CFSv2), and rainfall data collected from in situ observations at each station [
83,
84]. This CHIRPS product had a 0.05° spatial resolution with pentadal, decadal, and monthly temporal resolutions [
85].
2.1.4. Human Pressure
Human pressure was the parameter that made an area unsuitable for planting mangroves owing to over-population and development of urban areas. The human pressure parameter had four sub-parameters, land cover, population, gross domestic product (GDP), and night light. The land cover data used in this study were climate change land cover initiative (CCI-LC) data from the European Space Agency (ESA). These data describe the surface of the earth in 37 classes of the original land cover based on the United Nations Land Cover Classification System (UN-LCCS) with a spatial resolution of 300 m [
86]. The population data used in this study were gridded populations sourced from the world version 4 (GPWv4) data. These data provide information on the population density (number of people per km
2) with a 30″ × 30″ grid size [
87].
The GDP data used in this study were obtained from Kummu et al. [
88]. They included USD GDP data, obtained from the GDP per capita multiplied by the History Database of the Global Environment (HYDE) population data 3.2, which had a grid size of 5′ × 5′ [
88]. The night light data used in this study were the black marble nighttime light (VNP46) data of the National Aeronautics and Space Administration (NASA). These data had a spatial resolution of 500 m. NASA developed black marble as a series of daily products that were calibrated, correlated, and validated, so that the night light data could be used effectively for scientific observations [
89].
2.1.5. Climate Prediction Model
The climate prediction data model had two sub-parameters, namely, average air temperature and precipitation. These sub-parameters were obtained from the CNRM-CM5.1 and the MIROC5 models. CNRM-CM5.1 and MIROC5 are the earth system models designed to facilitate simulations that contribute to phase five of the Coupled Model Intercomparison Project (CMIP5). CNRM-CM5.1 consists of several models, namely, the atmospheric model from ARPEGE-Climat version 5.2 and the marine model from The Nucleus for European Modelling of the Ocean version 3.2 (NEMO v3.2) and includes the Interaction Sol-Biosphère-Atmosphère (ISBA) land surface and the sea ice model from Global Experimental Leads and sea ice for Atmosphere and Ocean version 5 (GELATO v5). These models were designed independently and combined through OASIS v.3 software [
90]. The CNRM-CM5.1 data had a spatial resolution of 1.4° × 1.4° and it is one of the best global climate models for temperature and rainfall parameters data in Southeast Asia [
91]. MIROC5 is a climate prediction model created by the Japanese research community. It has 40 standard vertical resolution levels of up to 3 hPa with a spatial resolution of 1.4° × 1.4°. MIROC5 has better climatological features (precipitation, average zonal atmospheric fields, equatorial subsurface fields, and El Niño-Southern Oscillation simulations) than the previous version [
92]. Both CNRM-CM5.1 and MIROC5 included three scenarios, namely, RCP 2.6, 4.5, and 8.5. In RCP 2.6, the greenhouse gas concentration was very low, while RCP 4.5 meant that the total radiative forcing was stabilized shortly. In RCP 8.5, the greenhouse gas emissions increase over time, resulting in higher concentrations. In this study, the results of the mangrove suitability site analyses were compared in the context of these RCPs to determine the scenarios that included the most suitable sites for planting mangroves.
2.2. Creation of the Basemap
Before initiating the data processing, a base map was constructed from coastline data and mangrove distributions and buffered 10 km inland. The mangrove distribution data used in this study were obtained from Giri et al. [
13]. The primary data for the mangrove distribution resulted from a combination of the global land survey (GLS) data from 1997 to 2000, with a 30-m resolution, and the Landsat imagery available from the United States Geological Survey (USGS). The secondary data used were global mangrove data [
14] and data from the national and local mangrove databases. The mangrove distribution data were buffered 10 km inland. This base map was then used for land selection and to analyze land suitability.
2.3. Classification of the Parameter
To select suitable land for planting mangroves, each parameter needed to be classified and scored. The classification and scoring in this study involved two stages. The first stage was the division of the classes of each land suitability parameter. Each parameter could be classified into four classes (very suitable, suitable, moderate, and unsuitable). The classes were devised based on the results of a literature review (
Table 1). The second stage involved assigning a score to each class. Very suitable and suitable classes were assigned scores of four and three, respectively, whereas moderate and unsuitable classes were assigned scores of two and one, respectively. In addition, class divisions and scores were applied to each human pressure parameter. The human pressure parameters could be categorized into either of four classes (low, medium, high, and very high) except for the land cover parameter. The land cover parameter included two classes (urban and non-urban). Low, medium, high, and very high classes were assigned scores of one, two, three, and four, respectively.
2.4. Determination of the Parameters Weight
The AHP method was used to determine the parameter weights in this study. AHP is a decision-making technique developed by Saaty [
79] and was carried out in three stages. First, a pairwise comparison matrix was created by creating a scale with values from one to nine for the hydrodynamic, geomorphological, and climate parameters (
Table 2). The scale of importance between one parameter and another was determined by expert judgment. Second, normalize the results of the pairwise comparison matrix were normalized and a column vector created that had n units with n components, so that the weight value and the total weight vector for each parameter could be obtained. Third, the consistency ratios were estimated. To calculate the consistency ratio, the lambda (λ) and consistency index (
CI) parameters were required. The λ value was the average value of the consistency vector values of all parameters. The consistency vector value was obtained by dividing the number vector by the weight of each parameter with the following formula.
The λ value was used to calculate the
CI value, as described in Equation (3). The
CI calculation was based on the observation that λ is always greater than or equal to the number of the criteria considered (
n). If the paired comparison matrix is a consistent matrix, then it has a positive value, a reciprocal matrix, and λ =
n. Therefore, if λ-
n, then it can be considered as a measure of the inconsistency level. For more details, the CI formula can be written as follows.
The CI value in Equation (3) can be used to calculate the consistency ratio (
CR), as described in Equation (4) below.
where
RI (random index) is the consistency index of a paired comparison matrix that is randomly generated. If a
CR value of less than 0.10 was obtained, it indicated a level of rational/reasonable consistency in pairwise comparisons. However, if the
CR value obtained was greater than 0.10, the ratio values indicated inconsistent ratings. If the assessment was inconsistent, a correction needed to be made to the scoring when the comparison matrix was paired.
Table 2 shows the pairwise comparison matrix of the main parameters and the value of the
CR from this study. Moreover, pairwise comparison matrixes for the sub-parameters are shown in
Table A1,
Table A2,
Table A3,
Table A4,
Table A5,
Table A6 and
Table A7. The results of the weighting method using AHP for each parameter and sub-parameter are shown in
Table 3.
2.5. Scenario Generation of Land Suitability
In this study, five scenarios were created to analyze the suitability of the land for mangrove planting in Southeast Asia. In the first scenario, a land suitability map for mangrove planting was created with the use of the AHP method. In the second scenario, the AHP method was utilized and the influences of the human pressure parameters were also considered. In the third scenario, all parameters were assumed to have the same level of importance, and the AHP method was not used. The influence of the human pressure parameters was not considered, as described in Equation (5). In the fourth scenario, all parameters were assumed to have the same level of importance, and the influence of the human pressure parameters was considered. Finally, in the fifth scenario, a land suitability map for mangrove planting in 2050 and 2070, using the data from the two models (CNRM-CM5.1 and MIROC5) was constructed with the use of the AHP method and influence of the human pressure parameters, as represented in Equations (6) and (7). The scenarios in which the human pressure parameters were considered aimed to assess their influence and how essential it was to consider them when selecting suitable areas for mangroves. The scenarios that did not utilize AHP were used to determine the accuracy of the weight results obtained from the AHP method based on the subjectivity of the experts’ judgment. To assess the differences between the AHP effects, the Wilcoxon test was carried out as described previously by Chakraborty et al. [
57]. The Wilcoxon test can also be used to compare the mean values of a variable from two paired sample data [
100,
101], whereas the Wilcoxon signed rank test is used only for interval or ratio type data that does not follow a normal distribution. In addition, Equations (5)–(7), respectively, represent the calculations for the replanting suitability of the mangroves’ sites.
where:
m = number of sub-parameters,
n = number of sub-parameters,
wpi = weight of parameter I,
wspij = weight of sub-parameter j in parameter I,
wrij = ranking weight of the pixel’s sub-parameter j class in parameter i.