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Estimation for the Bivariate Poisson Distribution

Biometrika, 1964
Für eine zweidimensionale Poisson-Verteilung der Form \[ P(x, y)=e^{-(a+b-d)} \sum_{u=0}^{\min x, y} \frac{(a-d)^{x-u}(b-d) y-u d u}{(x-u)!(y-u)! u!} \] werden die Maximum-Likelihood-Schätzwerte, die Schätzwerte nach der Methode der Momente für die Parameter \( a, b \) und \( d \) sowie die zugehörige Kovarianzmatrix der vorgenannten Schätzungen ...
openaire   +2 more sources

Bivariate Distributions

1968
H. MULHOLLAND, C.R. JONES
openaire   +1 more source

On the computation of the bivariate normal integral

Journal of Statistical Computation and Simulation, 1990
Zvi Drezner, G O Wesolowsky
exaly  

From univariate to bivariate extreme value models: Approaches to integrate traffic conflict indicators for crash estimation

Transportation Research Part C: Emerging Technologies, 2019
Lai Zheng, Tarek Sayed
exaly  

A Bivariate Model for the Distribution of √b1and b2

Journal of the American Statistical Association, 1977
L R Shenton, K O Bowman
exaly  

Bivariate equilibrium distribution and its applications to reliability

Communications in Statistics - Theory and Methods, 1998
R P Gupta, P G Sankaran
exaly  

Bivariate Sign Tests

Journal of the American Statistical Association, 1989
H Oja
exaly  

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