New approach to quantifying anatomical curvatures using high-resolution polynomial curve fitting (HR-PCF)
New approach to quantifying anatomical curvatures using high-resolution polynomial curve fitting (HR-PCF)
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DOI:
10.1002/ajpa.20202
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发表时间:
2005-11-01
影响因子:
2.8
通讯作者:
Begun, DR
中科院分区:
文献类型:
--
作者:
Deane, AS;Kremer, EP;Begun, DR
Curvatures characteristic of particular skeletal elements have long been used as a proxy indicator of function. Although curvature quantification methods are most commonly associated with the analysis of phalangeal curvature (Susman, 1979; Stern and Susman, 1983; Susman et al., 1984; Rose, 1986; Susman, 1988; Hamrick et al., 1995; Jungers et al., 1997), similar methods were used in analyses of primate and nonprimate mammalian long bones (Swartz, 1990; Lanyon, 1980; Biewener, 1983; Richmond and Whalen, 2001). These analyses demonstrated that specific anatomical curvatures can be directly correlated with skeletal loading patterns, and unlike traditional osteometric measurements, curvature quantification is a better approximation of the ‘‘true’’shape of a bone. Several curvature quantification methodologies were developed, although each differs in its underlying assumptions about the nature of the curvature in question. Consequently, no single methodology is universally suited to all curvatures. This technical note describes an alternative method for measuring curvature, high-resolution polynomial curve fitting (HR-PCF), which is applicable to all open-contour anatomical curvatures.Susman (1979), Stern and Susman (1983), and Susman et al.(1984) pioneered the use of included angle as a method for quantifying phalangeal curvature. Included angle is a length-independent measure of curvature derived from a series of landmarks and traditional measures of length and breadth. This method requires that the radius of curvature for a given specimen represent a portion of an arc on the perimeter of a circle, and that successive phalangeal specimens representing different rays of increasing length and radii of curvature from the same individual are best represented as a series of concentric circles as opposed to arcs of differing lengths on the same circle. Although the radius of phalangeal curvature and phalangeal length are linearly related such that the radius of curvature increases with length, included angle represents a constant between rays and is ‘‘a trigonomic function of the slope of the regression line that characterizes any species’’(Stern et al., 1995, p. 3). Included angle is derived from the measurement of the phalangeal length at the midpoints of the articular surfaces (L), the dorsopalmar diameter at midshaft (D),