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Optimal site planning: Fuzzy set membership, multi-criteria evaluation and multi-objective land allocation

Optimal site planning - University of British Columbiablogs.ubc.ca/advancedgis/files/2015/11/MCE_MOLA-Fuzzy-Set.pdf · Optimal site planning: Fuzzy set membership, ... Covey, R.J

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Optimal site planning: Fuzzy set membership, multi-criteria evaluation and multi-objective

land allocation

1. Multi-criteria evaluation for optimal site planning:

Decisions about the site planning of industries and urban settlements on certain land areas typically involve the application of multi-criteria algorithm based on logical PAIRWISE comparison. Using GIS-based decision-making processes, the work aimed at designing suitability map depicting the sensitivity of landscape to industrial development and urban settlements. It consisted on landscape evaluation using a decision-support tool developed for the IDRISI geographic information system software package.

The purpose of building-up a multi-criteria evaluation (MCE) typology is to enhance decision-making by

combining a set of criteria to achieve a single composite, which was the basis for the final decision according to the above specific objective.

For doing this, an attempt was made to create a suitability map by inserting interactive effects of several

contributing factors and constraints (delineated in a set of raster and vector maps) that may contribute in enhancing or decreasing the susceptibility of change for each pixel.

Contributing factors and constraints File name Description Factors: 1 2 3 4 5 6 7 8 9 10 11

Urban-dis-fuzzy Industry-dis-fuzzy Roads-dis-fuzzy Water-dis-fuzzy Forest-dis-fuzzy Barren-dis-fuzzy Slope-dis-fuzzy Wetlands-dis-fuzzy Agriculture-dis-fuzzy Rangelands-dis-fuzzy RUI-dis-fuzzy

Proximity to urban settlements Proximity to industrialized zones Proximity to main roads Proximity to water (sea, lakes and rivers) Proximity to forests, shrubs and national parks Proximity to barren lands Proximity to hills and slope (>10%) Proximity to wetlands Proximity to agriculture fields Proximity to rangelands Proximity to rural-urban interface strip

Constraints: 1 2

Water-out Build-up-out

Water (sea, lakes and rivers) Build-up areas (urban, industries, roads, etc)

The factors were raster images containing the target features from which distance was measured thanks to

“Analysis/Distance Operators/DISTANCE” procedure. The target features were vector files such us: roads, rivers, coast, etc. The constraints, on the other hand, were raster images that excluded certain areas from consideration (sea, lagoons, lakes, rivers, urban settlements and industrialized estates). Factors

Constraints

This process, in which several criteria were evaluated in order to meet the specific objective, was also

characterized by some level of assumed risk that strongly influenced the final suitability map. To minimise the risk and reduce the errors of the objectivity of the decision, it is better to have a group of decision-makers rather than a single decision maker. The group could be composed by decision-makers, experts with different backgrounds and local communities. 1.1. Weighted linear combination

Two of the most common procedures for multi-criteria evaluation are weighted linear combination and concordance-discordance analysis (Carver, 1991). Weighted linear combination was used in this case study. Suitability map was derived from:

Where, S: suitability Wi: weight of factor i Xi: criterion score of factor i Ci: constraints Σ: Somme ∏: product Throughout “Analysis/Decision Support/WEIGHT”, weights were developed by providing a series of

“PAIRWISE Comparisons” of the relative importance of factors to the suitability of pixels for the activity being evaluated. Indeed, it is the derivation of weights within the context of the decision objective that provides the major challenge. 1.2. PAIRWISE comparisons

Although a variety of techniques exist for the development of weights, one of the most promising would appear

to be that of PAIRWISE comparison developed by Saaty (1980) in the context of a decision making process known as the Analytical Hierarchy Process (Eastman et al., 1995). In the “PAIRWISE Comparisons” process, the most important of each possible pair effects was selected and subsequently comparison was established in qualitative terms to what extend one effect is more important than the other one to express the differences of importance.

To rate each PAIRWISE comparison and to fill in the matrix cells, column and row variables are rated according

to the following 9-point scale (Eastman et al., 1995): 9: relative to the column variable, the row variable is extremely more important 8 7 6: relative to the column variable, the row variable is strongly more important 5 4: relative to the column variable, the row variable is moderately more important

S = (ΣWiXi) . ∏ Ci

3 2 1: relative to the column variable, the row variable is equally important 1/2 1/3 1/4: relative to the column variable, the row variable is moderately less important 1/5 1/6: relative to the column variable, the row variable is strongly less important 1/7 1/8 1/9: relative to the column variable, the row variable is extremely less important

Weights are then derived from the principal eigenvector of the square reciprocal matrix of PAIRWISE comparison between all contributing factors.

Standardization of contributing factors using Fuzzy set membership functions

All contributing factors and constraints were standardized using Fuzzy set membership functions. Fuzzy set

membership is characterized by a grade (also called a possibility) that ranges from 0.0 to 1.0, indicating a continuous increase from non-membership to complete membership of a pixel in a specific category (Eastman, 2001).

Standardized factor

Calculate weights

2. Multi-objective land allocation

Multi-objective land allocation map showing suitable areas for (1) industrial development and urban expansion and (2) forestation and protecting agriculture lands Conclusions

Suitability maps resulting from multi-criteria evaluation (MCE) and multi-objective land allocation have shown different classes for which the degree of susceptibility to accept new industrial estates and urban settlements vary from extremely prone areas to weakly prone. Areas with high suitability are concentrated in the surroundings of main industrial zones such as “Echarguia”, “Ariana”, “Ettadhamen” and “Mannouba”, encompassing the built-up areas, spreading along the coastal areas, substituting agriculture lands and encompassing forests. This is due to a relative saturation of big metropolitans that usually have several numbers of industrial zones and huge urban settlements. In fact, an existing sub-urban area at 30 Km far away from Tunis-capital is at present a target to rural exodus and consequent abusive urban settlements.

The main reasons for which suitable areas are having more weight and in consequence prone to be more

suitable is because of its proximity to existing industrial zone in which the probability of finding existing infrastructure and organized industrial system is high, its proximity to residential sites, shopping centres and commercial areas that represent a first necessity for any social insert and economic activity, its proximity to main roads and its good connection to the market and access to transportation is thus an important consideration, and its geographic location which can represent an environmental constraint. Some areas were also allocated to highly prioritized areas for forestation and protection actions.

MCE made available a flexible way of dealing with qualitative multi-dimensional environmental effects,

factors and constraints. It has involved multiple criteria according to several, often conflicting-objectives. Decision making was also subject to risk from three perspectives including spatial data sources, data structures and evaluation methods.

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