EXPONENTIALLY DECREASING DISTRIBUTIONS FOR LOGARITHM OF PARTICLE-SIZE
EXPONENTIALLY DECREASING DISTRIBUTIONS FOR LOGARITHM OF PARTICLE-SIZE
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DOI：
10.1098/rspa.1977.0041
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发表时间：
1977-01-01
期刊：
影响因子：
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通讯作者：
BARNDORFFNIELSEN, O
中科院分区：
文献类型：
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作者：
BARNDORFFNIELSEN, O
连续型分布的家庭，使对数的概率（密度）函数是一个双曲线（或，在几个维度，双曲面）的介绍和调查。它是，除其他事项外，表明这种分布是一个混合的正态分布。在应用方面，本文着重讨论了风成沙沉积物的质量粒度分布，特别是参考了R。A.巴格诺德然而，分布族似乎在其他具体环境中也有一些潜在的用处。
The family of continuous type distributions such that the logarithm of the probability (density) function is a hyperbola (or, in several dimensions, a hyperboloid) is introduced and investigated. It is, among other things, shown that a distribution of this kind is a mixture of normal distributions. As to applications, the paper focuses on the mass-size distribution of aeolian sand deposits, with particular reference to the findings of R. A. Bagnold. The distribution family seems, however, to be of some potential usefulness in other concrete contexts too.