Lustyik G, Szábo J
Exp Pathol (Jena). 1978;15(5):260-70. doi: 10.1016/s0014-4908(78)80066-0.
Two methods are described to determine the numerical density of spherical and ellipsoidal particles. Both methods are based on the estimation of distribution of corpuscles. The distribution of spherical elements was determined by an approximate form of the Schwartz-Saltykov method for obtaining the average tangent diameter of particles, and in consequence of measurability limits practical modifications were introduced. The equation published by WEIBEL and GOMEZ (1962) was the basic relationship of the numerical density calculation of elliposidal corpuscles. The required distribution and shape coefficient of this equation was estimated from the size and shape distribution of particles. Statistical independence was assumed between the size and shape, and consequently the two distributions can be estimated separately. To determine the size distribution the Schwartz-Saltykov method, and for determination of the shape distribution the Wicksell's method was used. The mathematical bases of measurements and calcualtions are presented in this paper.
本文描述了两种测定球形和椭球形颗粒数密度的方法。两种方法均基于对微粒分布的估计。球形颗粒的分布通过Schwartz-Saltykov方法的近似形式来确定,该方法用于获取颗粒的平均切线直径,由于测量极限,引入了实际修正。WEIBEL和GOMEZ(1962年)发表的方程是计算椭球形微粒数密度的基本关系式。该方程所需的分布和形状系数由颗粒的尺寸和形状分布估计得出。假设尺寸和形状之间具有统计独立性,因此可以分别估计这两种分布。为确定尺寸分布采用Schwartz-Saltykov方法,为确定形状分布采用Wicksell方法。本文介绍了测量和计算的数学基础。