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Towards a coherent framework for the multi-scale analysis of spatial observational data: Linking concepts, statistical tools and ecological understanding.

机译:建立空间观测数据多尺度分析的连贯框架:将概念,统计工具和生态理解联系起来。

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摘要

Recent technological advances facilitating the acquisition of spatial observational data and an increasing awareness of issues of spatial pattern and scale have fostered the development and use of statistical methods for multi-scale analysis. These methods can be interesting tools to improve our understanding of natural systems, but their use must be guided by a good comprehension of the statistics and their assumptions. This thesis is an effort to develop a coherent framework for multi-scale analysis and to identify theoretical, statistical and practical issues and solutions. After defining terminology and concepts, several methods are compared using a common dataset in Chapter 2. The geostatistical method of regionalized multivariate analysis is identified as possessing several advantages, but shortcomings are identified, discussed and addressed in two manuscripts. In the first one (Chapter 3), a mathematical formalism is presented to characterize the spatial uncertainty of cokriged regionalized components and an approach is proposed for the conditional Gaussian co-simulation of regionalized components. In the second manuscript (Chapter 4), the theory underlying coregionalization analysis is discussed and its robustness and limits are assessed through a theoretical and mathematical framework. The assumptions underlying the method and the high levels of uncertainty associated with its use highlight problems with the interpretation of results, and issues with the application of probabilistic models in a spatial context (Chapter 5). Coregionalization analysis with a drift (CRAD), presented in detail in two co-authored publications, is proposed as a sensible alternative for multi-scale analysis. In Chapter 6, CRAD is used in an application to discuss the role of scale in site-specific agricultural management and study the relationships between spatial structure and temporal heterogeneity in soil variables. In Chapter 7, the use of CRAD is extended to the multi-scale causal modelling of relationships between physical factors, tree species distribution and soil variables in a forest ecosystem. These applications show the great potential of multi-scale analysis to facilitate ecological understanding, but highlight the need for further development of ecological theories to generate precise expectations about process-pattern linkages within and across scales.
机译:最近的技术进步促进了空间观测数据的获取以及对空间格局和规模问题的日益认识,促进了统计方法在多尺度分析中的发展和使用。这些方法可能是提高我们对自然系统的理解的有趣工具,但必须以对统计数据及其假设的充分理解为指导。本文旨在为多尺度分析开发一个一致的框架,并确定理论,统计和实践问题与解决方案。在定义了术语和概念之后,使用第2章中的公共数据集对几种方法进行了比较。区域多元分析的地统计学方法被认为具有若干优点,但在两篇手稿中指出,讨论并解决了缺点。在第一个(第3章)中,提出了一种数学形式主义来刻画区域化分量的空间不确定性,并提出了一种对区域化分量进行条件高斯协同仿真的方法。在第二篇手稿(第4章)中,讨论了共区域化分析的基础理论,并通过理论和数学框架评估了其稳健性和局限性。该方法所基于的假设以及与使用该方法相关的高度不确定性突出了结果解释方面的问题,以及在空间环境中应用概率模型所遇到的问题(第5章)。在两个合着的出版物中详细介绍了带漂移的共区域分析(CRAD),它被建议作为多尺度分析的明智选择。在第6章中,使用CRAD讨论了规模在特定地点农业管理中的作用,并研究了土壤变量中空间结构和时间异质性之间的关系。在第7章中,CRAD的使用扩展到了森林生态系统中物理因素,树木物种分布和土壤变量之间关系的多尺度因果模型。这些应用程序显示了多尺度分析在促进生态理解方面的巨大潜力,但强调了进一步发展生态学理论以产生对尺度内和尺度间过程模式联系的精确期望的必要性。

著录项

  • 作者

    Larocque, Guillaume.;

  • 作者单位

    McGill University (Canada).;

  • 授予单位 McGill University (Canada).;
  • 学科 Statistics.;Natural resource management.
  • 学位 Ph.D.
  • 年度 2008
  • 页码 194 p.
  • 总页数 194
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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