Results 221 to 230 of about 125,567 (253)
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Stability for Multivariate Exponential Families

Journal of Mathematical Sciences, 2001
Let \(E\) be a Euclidean space, let \(Z :\Omega\to E\) be a nondegenerate random vector, and suppose there is an open convex set \(D\subset E\) such that \(P(Z\in \overline{D}) = 1\). If \(\mu\) is the distribution of \(Z\), define measures \(\mu_\lambda\) by \(d\mu_\lambda(x) = e^{\lambda x}d\mu(x)\), \(x\in E\), for any \(\lambda\) in the dual space \
Balkema, A. A.   +2 more
openaire   +2 more sources

A note on overdispersed exponential families

Biometrika, 1990
Abstract : The issue of creating overdispersion in a given one parameter one dimensional exponential family, by extending it to a two parameter exponential family with the same support, is considered. An easily verifiable sufficient condition for this is derived.
A. E. Gelfand, S. R. Dalal
openaire   +1 more source

Laplace Exponential Family PCA

2018
Considering numerous types of data, this paper discusses application of PCA to exponential family distributions. Reviewing the probabilistic basis of PCA, we propose a model using Laplace approximation, which was widely used in classification context, Laplace exponential family PCA (LePCA).
Fangqi Li 0001, Xudie Ren
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Information Property of Exponential Families

Theory of Probability & Its Applications, 1986
See the review in Zbl 0582.60022.
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The Exponential Projection Filter and the Selection of the Exponential Family

1996
We present the projection filter, an approximate finite-dimensional filter based on the differential geometric approach to statistics. We recall the definition of the projection filter in the case of exponential families, and we give some hints about the selection of the coefficients in the exponential family.
Brigo, Damiano   +2 more
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Exponential Families and Game Dynamics

Canadian Journal of Mathematics, 1982
A symmetric game consists of a set of pure strategies indexed by {0, …, n} and a real payoff matrix (aij). When two players choose strategies i and j the payoffs are aij and aji to the i-player and j-player respectively. In classical game theory of Von Neumann and Morgenstern [16] the payoffs are measured in units of utility, i.e., desirability, or in
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The shifted exponential-G family of distributions : Properties and applications

Journal of Statistics and Management Systems, 2022
Joseph Thomas Eghwerido
exaly  

Exponential Families-I

1989
Hung T. Nguyen, Gerald S. Rogers
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Exponential families

2012
Exponential families of distributions are parametric dominated families in which the logarithm of probability densities take a simple bilinear form (bilinear in the parameter and a statistic). As a consequence of that special form, sampling models in those families admit a finite-dimensional sufficient statistic irrespective of the sample size, and ...
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An Alternate Generalized Odd Generalized Exponential Family with Applications to Premium Data

Symmetry, 2021
Amani Alahmadi   +2 more
exaly  

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