3.2. Framework for Model Development
The framework for the model development is reported in
Figure 1. As the figure shows, the model is structured following the general approach to decision problems [
17] and in accordance with Steinitz’s geodesign approach [
18]. Geodesign is an iterative design method that uses stakeholder input, geospatial modeling, impact simulation, and real-time impacts to facilitate holistic design and smart decision-making [
30].
The first step of the model involves the phase of decision problem structuring. In this phase, the main critical issues and potentiality of the territory under analysis are underlined by the involvement of the local population and the experts. This phase allows the development of strategic alternative scenarios, the collection of all the information on the state of the environment, and the structuring of a list of criteria and indicators to evaluate the impacts of future development scenarios for the municipal urban plan.
In the second phase of the model, a GIS database is set using the ArcGIS software. The database contains all the information collected in the first phase related to each criterion. All the criteria selected along with the related information are then represented in different “criterion maps” and organized in a standardized impact matrix.
In the third phase, different scenarios of future development of the municipal area are selected on the basis of the previous analysis, and the impacts are evaluated using the regime analysis. In the last phase, a sensitivity analysis of the results is reported and discussed with the main stakeholders involved [
31].
In the next paragraph, each phase of the model will be discussed in detail.
3.2.1. Problem Definition
The analysis of the SEA process was structured in two parallel moments, the results of which have allowed for the construction of the framework of “expert knowledge” (Annex VI letter (f) of Legislative Decree No. 152/06, as subsequently amended) and “common knowledge” from which the territory’s potentiality and critical issues were derived. The “expert knowledge” framework was defined on the basis of the environmental technical analysis with the aim of defining a list of indicators, objectives, and criteria. The environmental and spatial data considered in the environmental report took into consideration the following macro themes: agriculture, industry, forestry, tourism, atmosphere, hydrosphere, landscape, waste, noise, and natural and anthropogenic risks.
Each thematic area was divided into environmental “issues” to which some specific indicators have been associated, grouped into “classes”. The classes of indicators were organized based on the Driving Forces, Pressures, States, Impacts, and Responses (DPSIR) framework. The DPSIR framework is a causal framework to describe the interactions between society and the environment developed by the European Environment Agency as an extension of the pressure-state-response model developed by the Organization for Economic Cooperation and Development (OECD) in 1999. This framework includes only those indicators relevant to the province and to the environmental report. The indicators were supplemented with performance indicators identified by the Regional Council of Campania Resolution No. 834, 11 May 2007.
Table 1 lists the indicators numbered by the Italian National Institute for Environmental Protection and Research (ISPRA) Environmental Data Yearbook 2014–2015 and those used in the case study to describe the current status and to predict future developments.
The environmental analysis was then combined with a social analysis [
32,
33] aimed at investigating the territory’s potentiality and criticisms [
34,
35]. In this phase, citizen participation took a leading role, allowing for the analysis of local perception of the area’s potentiality and critical issues.
The spatial dimension is useful for understanding the dynamics that characterize each environmental topic in a specific area, by considering not only the components of the natural and developed environment, but also the interactions with social and economic components.
A survey was distributed to 10% of the population—145 residents. The survey sample was random and the survey was submitted by mail. Of these residents, 28 were students, 31 were unemployed, 23 were businessmen/professionals, 34 were office workers, 14 worked in the public administration, and 15 were retirees.
Table 2 presents the survey results.
Based on the survey, a map was defined based on the critical issues and potentiality of the area. Subsequently, strategies, objectives, and actions for the Municipal Urban Plan (PUC) for Marzano di Nola were defined, with a focus on strengthening and enhancing local production, social structure, and the protection of the landscape and environment (
Figure 2 and
Figure 3).
Four objectives, 12 strategies, and 21 actions were identified and organized according to the hierarchical structure shown in
Table 3.
The result of this analysis is the knowledge base of the environmental status of the territory covered by the PUC.
3.2.2. GIS Database
Through the use of GIS, it was possible to spatialize and measure the indicators in order to assess the impacts of the identified actions.
The criterion maps were generated using the collected data and basic raster GIS operations (maps overlay, buffering, distance mapping, etc.). The Municipality and the Regional Administrations’ environmental database supplied the data. The list of maps defined is reported in
Table 4.
For the agriculture in particular, we refer to the percentage of territory measured in hectares from the 3D cartography of the municipality of Marzano di Nola. Then, we analyzed the use of fertilizer and planned protection used for the cultivation of the main crops in the area—such as hazelnuts, chestnuts, and walnuts—in order to make recommendations in the preliminary environmental report on the use of specific sustainable products as indicated by Directive 91/676/CEE and the EU COM (2006) 372.
For forestry, we considered wood production as it represents one of the main economic activities of the territory to be safeguarded.
The criterion related to tourism infrastructures considered the surface measured in square meters of tourist infrastructures localized in the territory at the status quo and the variation in each alternative scenario proposed.
For industry, we measured the distance in the status quo from sensible activities (school, hospital, etc.) to the different factories located in the territory, as one of the main problems of the municipality is the environmental and acoustic pollution produced by the industry located near to residential areas.
All other themes are related to the problem of hydrogeological risk, with some areas classified as high risk. Nowadays, many activities and residential buildings are located in this risk area near the river. Therefore, one of the main objectives of the urban plan was to delocalize these activities to a safer site.
The spatial dimensions of the criterion can be 0, 1, 2. In the case of a dimension 0, a criterion is measured without any spatial indication, for example the amount of fertilizer and plan protection product, while in a spatial dimension 1, the criteria are measured along a line, such as distances along a road. Lastly, spatial dimension 2 implies that the criteria are measured at the level of individual cells. In our case, a grid cell size of 25 m × 25 m was adopted for the analysis.
Given the different nature and measurement units of the criteria, a normalization rule was introduced with the aim of converting all the values into a 0–1 range.
It is suggested that the analysis of the probability density functions for each of the criteria with a value of 1 use a min-max normalization rule. Two versions of the same formula have been used according to the criteria effects on territorial vulnerability. More specifically, for those criteria following the logic of ‘the highest the value, the highest territorial impact’, Equation (1) was used:
Instead, for those criteria following the logic of ‘the highest the value, the lowest territorial impact’, Equation (2) was introduced:
The results are reported in
Table 5.
3.2.3. Multi-Criteria Evaluation
Starting from the hierarchical structure shown in
Table 3, three scenarios of the plan were identified and are reported in
Table 6. The scenarios are then evaluated compared to the system of indicators identified and reported, by way of example, in
Table 1, in order to assess the impacts of various actions of the plan. The spatial table of effects is reported in
Table 7.
The first scenario provides a series of interventions aimed at stimulating the economy by favoring local products (e.g., hazelnuts and walnuts) and through the use of incentives for, and promotion of, alternative forms of agriculture (such as organic farming). An important role is played by the sustainable management of urban areas, so that a series of potential actions are provided:
The relocation of activities of processing typical agricultural products to a special area is defined as an “industrial area Productive Plan (PIP)”. This action—by removing the storage, processing, and passing loads of hazelnuts and walnuts from the city center—would continue to promote the economic development of the territory while aiming to reduce the current levels of urban acoustic and air pollution. This intervention would also reduce heavy vehicle traffic near the urban center.
Restriction of construction in risk areas to avoid illegal building.
Rezoning of green areas for alternative use to support economic growth, and development of social housing areas and local infrastructure.
Redevelopment of part of the urban areas and expansion of the existing road network.
The second scenario includes a series of interventions aimed at the residential development of the town to meet growing demand in light of the positive demographic trend observed over recent years. The building expansion foreseen in this alternative plan is also the answer to the expectation of further population growth. The redevelopment of urban and suburban street systems is also included in the plan, as well as the renovation of existing architecture and the creation of recreational green areas and facilities.
The third scenario is of a predominantly naturalistic-tourist nature, seeking above all the conservation of the natural qualities of the landscape through the protection of natural resources.
Actions in this case are provided with a view to the conservation of the SICs identified in the hilly part of the area while simultaneously observing the restriction in green areas located in the vicinity of the urban center.
Actions aimed at increasing tourism as well as facilitating tourists’ stays are defined as:
Encouragement of agro tourism accommodations.
Redevelopment of the city center and the outskirts, fostering links between the urban and suburban area to foster internal and external links.
The spatial table of effects (
Table 7) was assessed using the GIS database and analyzed by way of a multi-criteria decision support system, using DEFINITE software [
36], which contains a set of multi-criteria methods to transform the effect table—in combination with policy weights—into a ranking of alternatives. The system is able to support all decision processes from problem definition to report generation. The hierarchical regime method [
19], designed to handle both quantitative and qualitative effects, was used to evaluate the three scenarios.
The hierarchical regime method considers the performance of each scenario with respect to each criterion reported in
Table 7, corresponding to the standardization function reported in
Table 5. In accordance with the methodology described in
Section 2, we also defined an ordinal weight vector that reflects the priority associated with the criterion. The weight vector was defined by interviewing the technicians working in the municipality urban sectors.
The regime method is based on the pairwise comparison of the alternatives, and the analysis is centered on the sign eij –ei’j, where eij and ei’j represent the performance of each alternative (i) in respect to each criterion (j). For each alternative and for each criterion, a sii’j element is calculated in order to assess a regime vector as the sum to j of all sij elements. The siij is positive (+1) if eij > ei’j; it is negative (–1) if eij < ei’j; and it is equal to 0 if eij = ei’j. The DEFINITE program generates a random number of cardinal weights consistent with the ordinal weights defined a priori to assess the ranking of the alternative. In some cases, a unique solution does not exist, as different cardinal weight vectors—all consistent with the ordinal weight vector—can lead to different rank orders. In this case, a probabilistic analysis was performed in order to assess a Pi index of the success of each alternative [
34].
In
Figure 4, the results of the hierarchical regime analysis are shown.
As
Figure 4 demonstrates, the first scenario—the one that provides a series of interventions aimed at stimulating the economy by favoring local products—is the most preferred, followed by the third scenario—the one of a predominantly naturalistic-tourist nature that seeks above all the conservation of the natural qualities of the landscape through the protection of natural resources. The results obtained were in line with the expectations of the local population and the urban planners that were working on the municipal urban plan.
3.2.4. Sensitivity Analysis
Once the most plausible scenario is identified, we need to test the design and the evaluation of the various scenarios through a series of sensitivity analyses. In general, sensitivity analysis can be conducted at two levels:
Varying the critical factors of the problem (e.g., policy weights, criterion score).
Verifying whether using different assessments and evaluation methods leads to different results.
This allows the pinpointing of the critical elements that characterize the alternative policy scenarios selected. It may also be possible to develop new scenarios that are able to reduce conflicts according to the cyclical logic approach proposed here.
In this paper, we use the DEFINITE program to test the sensitivity of the ranking by considering the influence of uncertainty in scores on the ranking of the alternative scenarios (criterion score uncertainty) and by comparing the solution found with the regime method as well as by applying the well-known weighted summation method (also included in the DEFINITE program).
In fact, the DEFINITE program contains a specific module for sensitivity analysis. The sensitivity of solutions to overall uncertainty in scores is analyzed here by using a Monte Carlo approach. The decision-maker is asked to estimate the maximum percentage of the actual values, which may differ from the values included in the elements of the effect table or the set of weights. This contributes to the participation of the decision-maker in the decision process and to a reduction of conflicts generated by different views on certain scores or priorities. A random generator is used to translate this information into a large number of effect tables set around the original effect table.
To analyze the sensitivity of the ranking to uncertainty in criterion scores, the decision-maker specifies that the score for a criterion may be 20% higher or lower than the score included in the effect table—it is also possible to specify a different percentage for each criterion. Then, a random generator is used to produce random values from a normal distribution. For each set of values, a ranking is calculated. In our case study, the number of drawings considered for the Monte Carlo analysis was 1000.
Figure 5 presents the results based on a Monte Carlo simulation, considering an ordinal distribution of the criterion score and a variation of the input score (–30% and +30%). Here, the probability that each alternative is in a certain position is illustrated. As shown in
Figure 5, Scenario 1 (green circle) is always dominant in the ranking, and in the last column of the figure, the most probable ranking is reported. On the basis of this analysis, we can say that the ranking obtained is robust for the uncertainty associated with the criterion scores.
On the other hand, we tested the robustness of the ranking using another method—the Weighted Summation Method (WSM). In WSM, an appraisal score is calculated for each alternative by first multiplying each value by its appropriate weight followed by summing the weight score for all criteria. The best alternative is the one that maximizes the scores.
In
Figure 6, the rank order was obtained, and also in this case the solution did not change.
These results are useful for the discussion implemented in the participation phase.
At this stage of the analysis, the aim is to select the preferable alternative actions, while in the next stage the most suitable location for each action will be analyzed.