Patrick Christopher J, Yuan Lester L
Office of Water, Office of Science and Technology, Mail code 4304T, U.S. Environmental Protection Agency, Washington, DC 20460.
Oikos. 2018 Sep 25;128(3). doi: 10.1111/oik.05802.
Accurately characterizing spatial patterns on landscapes is necessary to understand the processes that generate biodiversity, a problem that has applications in ecological theory, conservation planning, ecosystem restoration, and ecosystem management. However, the measurement of biodiversity patterns and the ecological and evolutionary processes that underlie those patterns is highly dependent on the study unit size, boundary placement, and number of observations. These issues, together known as the modifiable areal unit problem, are well known in geography. These factors limit the degree to which results from different metacommunity and macro-ecological studies can be compared to draw new inferences, and yet these types of comparisons are widespread in community ecology. Using aquatic community datasets, we demonstrate that spatial context drives analytical results when landscapes are sub-divided. Next, we present a framework for using resampling and neighborhood smoothing to standardize datasets to allow for inferential comparisons. We then provide examples for how addressing these issues enhances our ability to understand the processes shaping ecological communities at landscape scales and allows for informative meta-analytical synthesis. We conclude by calling for greater recognition of issues derived from the modifiable areal unit problem in community ecology, discuss implications of the problem for interpreting the existing literature, and identify tools and approaches for future research.
准确描述景观上的空间格局对于理解生物多样性的形成过程至关重要,这一问题在生态理论、保护规划、生态系统恢复和生态系统管理中都有应用。然而,生物多样性格局的测量以及构成这些格局的生态和进化过程高度依赖于研究单元的大小、边界设置和观测数量。这些问题统称为可变面积单元问题,在地理学中广为人知。这些因素限制了不同元群落和宏观生态研究结果的可比较程度,从而难以得出新的推论,然而这类比较在群落生态学中却很普遍。利用水生群落数据集,我们证明当景观被细分时,空间背景会驱动分析结果。接下来,我们提出一个使用重采样和邻域平滑来标准化数据集的框架,以便进行推断性比较。然后,我们举例说明解决这些问题如何增强我们在景观尺度上理解塑造生态群落过程的能力,并实现有价值的元分析综合。我们呼吁在群落生态学中更加重视可变面积单元问题所产生的问题,讨论该问题对解释现有文献的影响,并确定未来研究的工具和方法。