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Size shape and form: concepts of allometry in geometric morphometrics

机译:大小形状和形式:几何形态计量学中的异形法概念

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摘要

Allometry refers to the size-related changes of morphological traits and remains an essential concept for the study of evolution and development. This review is the first systematic comparison of allometric methods in the context of geometric morphometrics that considers the structure of morphological spaces and their implications for characterizing allometry and performing size correction. The distinction of two main schools of thought is useful for understanding the differences and relationships between alternative methods for studying allometry. The Gould–Mosimann school defines allometry as the covariation of shape with size. This concept of allometry is implemented in geometric morphometrics through the multivariate regression of shape variables on a measure of size. In the Huxley–Jolicoeur school, allometry is the covariation among morphological features that all contain size information. In this framework, allometric trajectories are characterized by the first principal component, which is a line of best fit to the data points. In geometric morphometrics, this concept is implemented in analyses using either Procrustes form space or conformation space (the latter also known as size-and-shape space). Whereas these spaces differ substantially in their global structure, there are also close connections in their localized geometry. For the model of small isotropic variation of landmark positions, they are equivalent up to scaling. The methods differ in their emphasis and thus provide investigators with flexible tools to address specific questions concerning evolution and development, but all frameworks are logically compatible with each other and therefore unlikely to yield contradictory results.
机译:异速生长是指形态特征与大小相关的变化,并且仍然是研究进化和发育的基本概念。这篇综述是在几何形态计量学的背景下对所有异位测定方法的首次系统比较,该方法考虑了形态空间的结构及其对特征异位测定和尺寸校正的影响。两种主要思想流派的区别对于理解研究异速测量法的替代方法之间的差异和关系非常有用。古尔德-莫西曼(Gould-Mosimann)学派将异速测量法定义为形状与尺寸的协变。在几何形态计量学中,通过在尺寸度量上对形状变量进行多元回归,可以实现异体测量的概念。在赫x黎(Huxley–Jolicoeur)学校中,异速测量法是形态特征之间的协变,这些特征都包含大小信息。在此框架中,异速运动轨迹的特征是第一主成分,这是最适合数据点的一条线。在几何形态计量学中,此概念是在使用Procrustes形式空间或构象空间(后者又称为大小和形状空间)的分析中实现的。这些空间的整体结构大不相同,但它们的局部几何形状也有紧密的联系。对于地标位置的各向同性小变化模型,它们与缩放比例等效。这些方法的重点不同,因此为研究人员提供了灵活的工具来解决有关进化和发展的特定问题,但是所有框架在逻辑上都是相互兼容的,因此不太可能产生矛盾的结果。

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