activity
20042022
most citedA Tricentenary history of the Law of Large Numbers

69 citations · 210 across the 12 of their papers we have counts for

collaborators

13 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…

math.ST2017

Quantile function expansion using regularly varying functions

Thomas Fung, Eugene Seneta

We present a simple result that allows us to evaluate the asymptotic order of the remainder of a partial asymptotic expansion of the quantile function as or …

astro-ph.IM2016★ 37 cited

HARPS3 for a Roboticized Isaac Newton Telescope

Samantha J. Thompson, Didier Queloz, Isabelle Baraffe +25

We present a description of a new instrument development, HARPS3, planned to be installed on an upgraded and roboticized Isaac Newton Telescope by end-2018. HARPS3 will be a high r…

math.PR2015

Bivariate Binomial Moments and Bonferroni-type Inequalities

Qin Ding, Eugene Seneta

We obtain bivariate forms of Gumbel's, Fréchet's and Chung's linear inequalities for in terms of the bivariate binomial moments , $1\le i\le k, 1\l…

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…