The following pages link to The beta log-normal distribution (Q4922625):
Displaying 26 items.
- An R Package for Value at Risk and Expected Shortfall (Q129979) (← links)
- The gamma extended Weibull distribution (Q268398) (← links)
- A \(\Phi_1\)-beta distribution (Q367535) (← links)
- The beta log-logistic distribution (Q462124) (← links)
- The beta generalized logistic distribution (Q467869) (← links)
- The beta Laplace distribution (Q552987) (← links)
- The logit-stable distributions and latent utility scales in categorical data applications (Q734705) (← links)
- Beta Bessel distributions (Q885628) (← links)
- On the glog-normal distribution and its application to the gene expression problem (Q961317) (← links)
- The \(\log F\): A distribution for all seasons (Q1855620) (← links)
- The Log-Lindley distribution as an alternative to the beta regression model with applications in insurance (Q2015472) (← links)
- The beta distribution -- a physically consistent model for human exposure to airborne contami\-nants (Q2505845) (← links)
- A Marshall–Olkin family of heavy-tailed distributions which includes the lognormal one (Q2811413) (← links)
- THE BETA ODD LOG-LOGISTIC GENERALIZED FAMILY OF DISTRIBUTIONS (Q2959700) (← links)
- Two Moments of the Logitnormal Distribution (Q3527757) (← links)
- On the Moments of the Beta Normal Distribution (Q4449140) (← links)
- BETA-NORMAL DISTRIBUTION AND ITS APPLICATIONS (Q4540737) (← links)
- The Odd Log-Logistic Log-Normal Distribution with Theory and Applications (Q4622901) (← links)
- On Some Properties of the Beta Normal Distribution (Q4648658) (← links)
- The parametric and additive partial linear regressions based on the generalized odd log-logistic log-normal distribution (Q5079912) (← links)
- The Kumaraswamy normal linear regression model with applications (Q5085087) (← links)
- A new four-parameter discrete distribution with bathtub and unimodal failure rate (Q5130377) (← links)
- (Q5215615) (← links)
- A new four-parameter lifetime distribution (Q5219225) (← links)
- Global approximations for the \b{γ}-order Lognormal distribution (Q5250617) (← links)
- The log‐power‐normal distribution is the exponentiated lognormal distribution (Q6090043) (← links)
