geometric poisson distribution造句

• geometric poisson distribution    It was called the geometric Poisson distribution by Sherbrooke in 1968, who gave probability tables with a precision of four decimal places. The geometric Poisson distribution has been use...
• bivariate poisson distribution    The probability function of the bivariate Poisson distribution is
• compound poisson distribution    Hermite distribution is a special case of discrete compound Poisson distribution with only two parameters. Is there a term for what I would call the " Compound Compound Poisson distributio...
• generalized poisson distribution    Another count regression model is the " generalized Poisson distribution ".
• poisson binomial distribution    The Hermite distribution is a special case of the Poisson binomial distribution, when " n " = 2. Recently there are two interesting results that we will describe here the : learning Poisso...
• poisson distribution    For more details, see the article on the Poisson distribution. Then the distribution may be approximated by the less cumbersome Poisson distribution A more precise estimate is obtained by ...
• poisson probability distribution    Thus, P _ \ mu ( n, t ) can be considered as fractional generalization of the standard Poisson probability distribution. Fractional Stirling numbers of the second kind have been applied to...
• poisson probability distribution function    Fractional Stirling numbers of the second kind have been applied to evaluate the skewness and kurtosis of the fractional Poisson probability distribution function. The main outcomes are ne...
• stuttering poisson distribution    The Poisson distribution, the stuttering Poisson distribution, the negative binomial distribution, and the Gamma distribution are examples of infinitely divisible distributions  as are th...
• truncated poisson distribution    The distribution may be modeled using a Zero-truncated Poisson distribution. Random variables sampled from the Zero-truncated Poisson distribution may be achieved using algorithms derived ...
• geometric distribution    These two different geometric distributions should not be confused with each other. *The exponential distribution is the continuous analogue of the geometric distribution. For the geometri...
• geometric stable distribution    However, for \ alpha the variance of the geometric stable distribution is infinite. But a geometric stable distribution can be defined by its characteristic function, which has the form: F...
• cumulative distribution function of the normal distribution    :The Cumulative distribution function of the Normal distribution does not exist as an elementary function. The same integral with finite limits is closely related both to the error functio...
• a poisson process    Thus the departure process is a Poisson process of rate ?. In Calvo ( 1983 ), price changes follow a Poisson process. Intuition : The variables represent time between successive events in ...
• compound poisson process    The resulting compound Poisson process is then: These frequency and severity statistics can then be brought together in a model such as a Compound Poisson Process. For the discrete version...
• david poisson    Aksel Lund Svindal won his second world title in downhill and fifth overall, joined on the podium by Dominik Paris and David Poisson.
• discrete poisson equation    It is based on the particle mesh method, where particles are interpolated onto a grid, and the potential is solved for this grid ( e . g . by solving the discrete Poisson equation ).
• displaced poisson    The motivation given by Staff is that the ratio of successive probabilities in the Poisson distribution ( that is P ( X = n ) / P ( X = n-1 ) ) is given by \ lambda / n for n > 0 and the d...
• doubly stochastic poisson process    The property also holds for the case of a doubly stochastic Poisson process where the rate parameter is allowed to vary depending on the state. A "'Cox process point "', "'Cox process "'or...
• emile poisson    Winning 32, 977 votes out of 33, 605 cast, His only opponent, Emile Poisson, left the race the day before the election.
• eric poisson    In 1990, together with Eric Poisson, Israel pioneered the study of black hole interiors and, following up a suggestion of Roger Penrose, discovered the phenomenon of mass inflation ( which...
• fixed effect poisson model    Hausman, Hall, and Griliches pioneered work in Fixed Effect Poisson models for static panel data in the mid 1980s. At this point, the estimation of the Fixed Effects Poisson model is trans...
• fixed effect poisson models    Hausman, Hall, and Griliches pioneered work in Fixed Effect Poisson models for static panel data in the mid 1980s. At this point, the estimation of the Fixed Effects Poisson model is trans...
• fractional poisson process    The idea behind the fractional Poisson process was to design counting process with non-exponential waiting time probability distribution. The main outcomes are new stochastic non-Markov pr...
• free poisson    The Marchenko Pastur law also arises as the free Poisson law in free probability theory, having rate 1 / \ lambda and jump size \ sigma ^ 2.