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COMPARISON OF SPATIAL COMPACTNESS EVALUATION METHODS FOR SIMPLE GENETIC ALGORITHM BASED LAND USE PLANNING OPTIMIZATION PROBLEM

机译:基于简单遗传算法的土地利用规划优化问题的空间紧凑性评估方法的比较

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As one of the most important objectives for land use planning towards sustainability, the compactness could not only decrease threat to species survivability and the energy consumption, but also improve the accessibility of city and the social equity towards sustainability et al. Although there have existed several methods to evaluate compactness, the spatial autocorrelation methods have not been applied in raster based land use planning optimization problem, which is one kind of spatial optimization problem and of great complexity and generally operated by heuristic methods, such as Genetic Algorithm (GA), Simulated Annealing (SA) et al. Besides, there has not been comprehensive comparison of these methods including linear, non-linear, or spatial statics methods during the optimization process. In this research, most of these methods related are reviewed, furthermore, three of these representative methods including the non-linear neighbour method, shape index and Moran's I have been compared based on simple GA on hypothesis data. The non-linear neighbour method with the simplest principle yields the best effect and efficiency. On the other hand, Moran's I method shows another angle to evaluate the compactness although the result is not very good. Furthermore, the mono Moran's I and comprehensive Moran's I also have been compared, compared to the worse result of mono Moran's I, the comprehensive Moran's I did better while it is also worse than the neighbour methods. The effect clearly shows us one possible combination of compactness and other objectives, such as compatibility, so as to improve the efficiency of the whole land use planning optimization process.
机译:作为土地利用规划的最重要目标之一,致密性不仅可以减少物种生存能力和能源消耗的威胁,而且还可以改善城市的可达性和对可持续发展等人的社会公平。虽然已经存在几种评估紧凑性的方法,但是空间自相关方法尚未应用于基于光栅的土地利用规划优化问题,这是一种空间优化问题,并且具有巨大的复杂性,并且通常通过启发式方法(例如遗传算法) (GA),模拟退火(SA)等。此外,在优化过程中,尚未全面比较包括线性,非线性或空间估计方法的这些方法。在本研究中,这些方法中的大多数相关方法都有三个这些代表方法,包括非线性邻近方法,形状指数和莫兰的我已经基于在假设数据上的简单GA比较。具有最简单原理的非线性邻近方法产生了最佳效果和效率。另一方面,Moran的I方法显示了另一种角度来评估紧凑性,尽管结果不是很好。此外,与蒙诺·莫兰的越来越糟糕的结果相比,单声道的我和综合的莫兰,相比,莫兰的综合莫兰,我做得更好,而这比邻居方法也更糟糕。该效果清楚地向我们展示了一种可能的紧凑性和其他目标的组合,例如兼容性,以提高整个土地利用规划优化过程的效率。

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