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The Multivariate Normal Distribution

Technometrics, 1991
Contents: Introduction.- The Bivariate Normal Distribution.- Fundamental Properties and Sampling Distributions of the Multivariate Normal Distribution.- Other Related Properties.- Positively Dependent and Exchangeable Normal Variables.- Order Statistics of Normal Variables.- Related Inequalities.- Statistical Computing Related to the Multivariate ...
Alan Julian Izenman, Y. L. Tong
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Multivariate Normal Distribution

2015
IN THIS CHAPTER, we generalize the bivariate normal distribution from the previous chapter to an arbitrary number of dimensions. We also make use of the matrix notation. The mathematics is generally more dense and relies on the linear algebra notation covered in Chap. 4 In Sect. 4.5 we pointed out there is a limit on what computations we can reasonably
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Multivariate $α$-normal distributions

2021
The Weibull distribution can be obtained using a power transformation from the standard exponential distribution. In this article, we will consider a symmetrized power transformation of a random variable with the standard normal distribution. We will call its distribution the $α$-{\it normal (Gaussian) distribution}.
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Multivariate Normal Distributions

1992
In this lecture we consider a common example of a multivariate distribution. We begin with the non-degenerate case. Let ξ1..., ξ n be n random variables whose joint distribution is given by the density p(x 1,...,x n ), of the form % MathType!MTEF!2!1!+- % feaagCart1ev2aaatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn ...
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The multivariate normal distribution

1980
The multivariate normal distribution was briefly introduced in Chapter 2. In this chapter we consider its properties in some detail since the estimation of its parameters is the source of many standard multivariate statistical methods. In addition, we shall meet a number of derived distributions of fundamental importance.
Christopher Chatfield   +1 more
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The Multivariate Normal Distribution

1997
Before introducing the multivariate normal distribution, let us briefly review some important results about the univariate normal.
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The multivariate normal distribution

1986
In this chapter we generalize the normal distribution to the multivariate case. The multivariate normal or Gaussian distribution is one of the most important multivariate distributions encountered in applied probability. One of the reasons is that this distribution is fundamental in the definition of a normal or Gaussian random process.
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The Multivariate Normal Distribution

1995
In Chapter 1 we studied how to handle (linear transformations of) random vectors, that is, vectors whose components are random variables. Since the normal distribution is (one of) the most important distribution(s) and since there are special properties, methods, and devices pertaining to this distribution, we devote this chapter to the study of the ...
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Radiation therapy‐associated toxicity: Etiology, management, and prevention

Ca-A Cancer Journal for Clinicians, 2021
Kyle Wang
exaly  

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