hyperbolic distribution造句
例句與造句
- The hyperbolic distributions form a subclass of the generalised hyperbolic distributions.
- The hyperbolic distributions form a subclass of the generalised hyperbolic distributions.
- The Student's " t "-distribution is a special case of the generalised hyperbolic distribution.
- Nowadays known as an hyperbolic distribution, has been studied by Rukhin ( 1974 ) and Barndorff-Nielsen ( 1978 ).
- An important example of normal variance-mean mixtures is the generalised hyperbolic distribution in which the mixing distribution is the generalized inverse Gaussian distribution.
- It's difficult to find hyperbolic distribution in a sentence. 用hyperbolic distribution造句挺難的
- The "'hyperbolic distribution "'is a continuous probability distribution characterized by the logarithm of the probability density function being a hyperbola.
- The "'generalised hyperbolic distribution "'is often used in economics, with particular application in the fields of modelling financial markets and risk management, due to its semi-heavy tails.
- The NIG distribution was noted by Blaesild in 1977 as a subclass of the generalised hyperbolic distribution discovered by Ole Barndorff-Nielsen, in the next year Barndorff-Nielsen published the NIG in another paper.
- This observation was formalised mathematically by Ole Barndorff-Nielsen in a paper in 1977, where he also introduced the generalised hyperbolic distribution, using the fact the a hyperbolic distribution is a random mixture of normal distributions.
- This observation was formalised mathematically by Ole Barndorff-Nielsen in a paper in 1977, where he also introduced the generalised hyperbolic distribution, using the fact the a hyperbolic distribution is a random mixture of normal distributions.
- The "'generalised hyperbolic distribution "'( "'GH "') is a continuous probability distribution defined as the normal variance-mean mixture where the mixing distribution is the generalized inverse Gaussian distribution.
- As the name suggests it is of a very general form, being the superclass of, among others, the Student's " t "-distribution, the Laplace distribution, the hyperbolic distribution, the normal-inverse Gaussian distribution and the variance-gamma distribution.