activity
20152022
collaborators

5 papers

math.ST2022

Tail asymptotics for the bivariate skew normal in the general case

Thomas Fung, Eugene Seneta

The present paper is a sequel to and generalization of Fung and Seneta (2016) whose main result gives the asymptotic behaviour as of $λ_L(u) = P(X_1 \leq F_1^{-1}(u)…

math.ST2020

Tail asymptotics for the bivariate equi-skew Variance-Gamma distribution

Thomas Fung, Eugene Seneta

We derive the asymptotic rate of decay to zero of the tail dependence of the bivariate skew Variance Gamma (VG) distribution under the equal-skewness condition, as an explicit regu…

stat.ME2020

Consistent second-order discrete kernel smoothing using dispersed Conway-Maxwell-Poisson kernels

Alan Huang, Lucas Sippel, Thomas Fung

The histogram estimator of a discrete probability mass function often exhibits undesirable properties related to zero probability estimation both within the observed range of count…

stat.ME2016

Semiparametric generalized linear models for time-series data

Thomas Fung, Alan Huang

Time-series data in population health and epidemiology often involve non-Gaussian responses. In this note, we propose a semiparametric generalized linear models framework for time-…

math.ST2015

Tail dependence convergence rate for the bivariate skew normal under the equal-skewness condition

Thomas Fung, Eugene Seneta

We derive the rate of decay of the tail dependence of the bivariate skew normal distribution under the equal-skewness condition θ1 = θ2,= θ, say. The rate of convergence depends on…