A Bayesian framework for the ratio of two Poisson rates in the
          context of vaccine efficacy trials∗

Stéphane Laurent; Catherine Legrand

Asymptotic behavior of the hitting time, overshoot and undershoot for some Lévy processes

Bernard Roynette, Pierre Vallois, Agnès Volpi (2007)

ESAIM: Probability and Statistics

Similarity:

Let () be a Lévy process started at , with Lévy measure . We consider the first passage time of () to level , and the overshoot and the undershoot. We first prove that the Laplace transform of the random triple () satisfies some kind of integral equation. Second, assuming that admits exponential moments, we show that $(\tilde{T_{x}}, K_{x}, L_{x})$ converges in distribution as → ∞, where $\tilde{T_{x}}$ denotes a suitable renormalization of . 

Asymptotic behavior of second-order dissipative evolution equations combining potential with non-potential effects

Hedy Attouch, Paul-Émile Maingé (2011)

ESAIM: Control, Optimisation and Calculus of Variations

Similarity:

In the setting of a real Hilbert space $ℋ$ , we investigate the asymptotic behavior, as time t goes to infinity, of trajectories of second-order evolution equations ü(t) + γ $\dot{u}$ (t) + ∇ ϕ(u(t)) +

Displaying similar documents to “A Bayesian framework for the ratio of two Poisson rates in the context of vaccine efficacy trials∗”

Asymptotic behavior of the hitting time, overshoot and undershoot for some Lévy processes

Asymptotic behavior of second-order dissipative evolution equations combining potential with non-potential effects