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林业科学 ›› 2019, Vol. 55 ›› Issue (11): 73-84.doi: 10.11707/j.1001-7488.20191109

• 论文与研究报告 • 上一篇    下一篇

林木空间分布格局分析方法比较及其适应性

刘帅1,2, 李建军1,2, 李丹1, 朱凯文1, 郭瑞1, 文益君1,2, 马振燕1   

  1. 1. 中南林业科技大学 长沙 410004;
    2. 数字洞庭湖南省重点实验室 长沙 410004
  • 收稿日期:2019-07-05 修回日期:2019-11-08 出版日期:2019-11-25 发布日期:2019-12-21
  • 基金资助:
    国家自然科学基金项目(31570627);湖南省科技计划项目(2015WK3017,2017WK2083)。

Comparison and Adaptability of Analytical Methods for Spatial Distribution Patterns in Forst

Liu Shuai1,2, Li Jianjun1,2, Li Dan1, Zhu Kaiwen1, Guo Rui1, Wen Yijun1,2, Ma Zhenyan1   

  1. 1. Central South University of Forestry and Technology Changsha 410004;
    2. Digital Dongting Hunan Provincial Key Laboratory Changsha 410004
  • Received:2019-07-05 Revised:2019-11-08 Online:2019-11-25 Published:2019-12-21

摘要: [目的] 对比研究各类林木空间分布格局分析方法及其对不同应用场景的适应性,为选取最适宜的空间分布格局方法提供参考。[方法] 以模拟样地和实际调查样地为数据源,采用MATLAB和R语言工具,对比分析最近邻体法、角尺度、Voronoi变异系数法、Ripley's L函数和双相关函数5种方法在工作原理、使用方式和评价标准上的异同以及各方法对不同样地条件的适应性。为便于比较,按照是否依赖于空间尺度将空间分布格局分析方法分为固定尺度型和可变尺度型两大类。[结果] 研究区阔叶林具有显著的空间分布规律,以聚集分布和随机分布为常见格局。固定尺度型方法依赖空间邻域,适用于小尺度,在林分经营和林分微结构调控中应用广泛。可变尺度型方法与空间尺度密切相关,能提供更为丰富的空间信息,适合复杂条件下对森林进行长期监测。角尺度和Voronoi变异系数法对空间分布格局的判断较为一致,实际应用中可互相验证或替代,而最近邻体法对空间分布格局则可能产生误判。多数情况下,概率密度函数(双相关函数)比累计分布函数(Ripley's L函数)更易于解释和分析,双相关函数优于Ripley's L函数。角尺度与双相关函数和Ripley's L函数的性能优劣尚存争议,每种空间分布格局分析方法均有其适用前提和条件,性能优劣只是相对而言。固定尺度型和可变尺度型两大类空间分布格局分析方法均受林木样本量、样地大小、林分密度等因素影响,样地越大、样本越多,评价结果越准确,但也会增加样地调查和分析计算的工作量。[结论] 各类空间分布格局分析方法有其自身特点及适用前提,实际应用中应结合具体样地条件选择合适的方法。林木空间分布格局研究不应仅仅局限于对整体数据是聚集分布、均匀分布或随机分布的简单描述上,还应将其应用于优化和调节森林结构以充分发挥森林的多种功能,为林业数据精准分析以及林业生产经营实践提供参考和科学依据。

关键词: 林木空间分布格局, 固定尺度型方法, 可变尺度型方法, 适应性

Abstract: [Objective] In order to accurately obtain the spatial distribution information of forest trees in forestry surveys, it is important to select the most appropriate spatial pattern analysis method. Therefore, it is necessary to compare the existing various spatial pattern methods and master their adaptability to different application scenarios.[Method] In this paper, the simulated sample plot and the actual survey plot are used as data sources. MATLAB and R language tools are used. The similarities and differences between the five methods of nearest neighbor method, uniform angle index, Voronoi coefficient of variation, Ripley's L-function and pair-correlation function in working principle, usage and evaluation criteria, and the adaptability of each methods to different conditions are compared and analyzed. In order to facilitate comparison, the pattern analysis methods used in this paper are divided into fixed-scale method and variable-scale method according to whether they depend on spatial scale or not.[Result] Broad-leaved forests in the study area have significant spatial distribution patterns,with aggregate distribution and random distribution as common spatial patterns. The fixed-scale methods, which rely on spatial neighbor structure, are suitable for small scale, and are widely used in stand management and micro-structural adjustment. The variable-scale methods are closely related to the spatial scale, and could provide more abundant spatial information, which are suitable for long-term forest monitoring under complex conditions. Uniform angle index and coefficient of variation are consistent in evaluating spatial pattern, which can be verified or replaced by each other in practical application, while the nearest neighbor method may fail to distinguish spatial patterns in some cases. In most cases, the probability density function(pair-correlation function)are easier to explain and analyze than the cumulative distribution function(Ripley's L-function). This paper also found that pair-correlation function was better than Ripley's L-function. The advantages and disadvantages of uniform angle index, pair-correlation function and Ripley's L-function are still controversial. The author thinks that each spatial pattern analysis methods has its applicable premise and conditions, and its advantages and disadvantages are only relatively speaking. Two types of pattern analysis methods are affected by factors, such as sample size, plot size, stand density, etc. The more samples there are, the more accurate the evaluation result will be, and the increasing workload of pattern investigation, analysis and calculation will be followed.[Conclusion] Various spatial pattern analysis methods have their own characteristics and applicable preconditions. In practical applications, appropriate methods should be selected in conjunction with specific sample conditions. In the future, the study of the spatial distribution pattern in forest should not be limited to a simple description of aggregate distribution, uniform distribution or random distribution of the overall data. It should also be applied to optimize and regulate forest structures to maximize the multiple functions of the forest, in order to provide a reference and scientific basis for the accurate analysis of forestry data and the management practices of forestry production.

Key words: forest spatial distribution pattern, fixed-scale method, variable-scale method, adaptability

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