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Titlebook: Statistical Distributions; Applications and Par Nick T. Thomopoulos Book 2017 Springer International Publishing AG 2017 bivariate normal.bi

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发表于 2025-3-21 19:39:59 | 显示全部楼层 |阅读模式
书目名称Statistical Distributions
副标题Applications and Par
编辑Nick T. Thomopoulos
视频video
概述Includes 89 examples that help the reader apply the concepts presented.Explains how to compute cumulative probability for all distributions including Erlang, gamma, beta, Weibull, normal, and lognorma
图书封面Titlebook: Statistical Distributions; Applications and Par Nick T. Thomopoulos Book 2017 Springer International Publishing AG 2017 bivariate normal.bi
描述This book gives a description of the group of statistical distributions that have ample application to studies in statistics and probability. Understanding statistical distributions is fundamental for researchers in almost all disciplines.  The informed researcher will select the statistical distribution that best fits the data in the study at hand.   Some of the distributions are well known to the general researcher and are in use in a wide variety of ways.  Other useful distributions are less understood and are not in common use.  The book describes when and how to apply each of the distributions in research studies, with a goal to identify the distribution that best applies to the study.  The distributions are for continuous, discrete, and bivariate random variables.  In most studies, the parameter values are not known .a priori., and sample data is needed to estimate parameter values.  In other scenarios, no sample data is available, andthe researcher seeks some insight that allows the estimate of the parameter values to be gained..This handbook of statistical distributions provides a working knowledge of applying common and uncommon statistical distributions in research studie
出版日期Book 2017
关键词bivariate normal; bivariate lognormal; Erlang; Weibull; distribution; left-truncated normal; right-truncat
版次1
doihttps://doi.org/10.1007/978-3-319-65112-5
isbn_softcover978-3-319-87952-9
isbn_ebook978-3-319-65112-5
copyrightSpringer International Publishing AG 2017
The information of publication is updating

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Continuous Uniform,lled when an analyst does not have definitive information on the range and shape of the random variable. For example, management may estimate the time to finish a project is equally likely between 50 and 60 h. A baseball is hit for a homerun and the officials estimate the ball traveled somewhere bet
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Erlang,ow many circuits are needed to accommodate the voice traffic on their telephone system. The distribution has two parameters, k, ., where k represents the number of exponential variables that are summed to form the Erlang variable. The exponential variables have the same parameter, ., as the Erlang.
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Beta,ame was changed in the 1940s to the beta distribution. Thomas Bayes also applied the distribution in 1763 as a posterior distribution to the parameter of the Bernoulli distribution. The beta distribution has many shapes that range from exponential, reverse exponential, right triangular, left triangu
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Normal,ten referred as the Gaussian distribution. The normal distribution is the most commonly used distribution in all disciplines. Tne normal has a random variable x with two parameters, μ is the mean, and σ is the standard deviation. A related distribution is the standard normal with random variable z w
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Lognormal,s referred as the Galton distribution. The lognormal variable begins at zero, its density peaks soon after and thereafter tails down to higher x values. The variable x is lognormal distributed when another variable, y, formed by the logarithm of x, becomes normally distributed. The probability densi
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