Pages that link to "Item:Q1905001"
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The following pages link to Ordering claim size distributions and mixed Poisson probabilities (Q1905001):
Displaying 18 items.
- Multivariate higher-degree stochastic increasing convexity (Q501831) (← links)
- Optimal reinsurance and stop-loss order (Q1265930) (← links)
- A class of bivariate stochastic orderings, with applications in actuarial sciences (Q1293810) (← links)
- Extremal generators and extremal distributions for the continuous \(s\)-convex stochastic orderings (Q1302126) (← links)
- Measuring the impact of dependence between claims occurrences. (Q1413295) (← links)
- On the \(n\)th stop-loss transform order of ruin probability. (Q1413383) (← links)
- On the stop-loss transform and order for the surplus process perturbed by diffusion (Q2507619) (← links)
- A separation theorem for the weak \(s\)-convex orders (Q2514627) (← links)
- Stochastic ordering of mixed Poisson distribution (Q2860099) (← links)
- On the ordering of ruin probabilities for the surplus process perturbed by diffusion (Q3077736) (← links)
- Bayesian Analysis of Poisson Regression with Lognormal Unobserved Heterogeneity: With an Application to the Patent-R&D Relationship (Q3585269) (← links)
- Lorenz and Excess Wealth Orders, with Applications in Reinsurance Theory (Q4512140) (← links)
- Ordering Results for Aggregate Claim Amounts from Two Heterogeneous Marshall--Olkin Extended Exponential Portfolios and Their Applications in Insurance Analysis (Q4641656) (← links)
- S -Convex Extrema, Taylor-Type Expansions and Stochastic Approximations (Q4780929) (← links)
- Ordering Ruin Probabilities Resulting from Layer-Based Claim Amounts for Surplus Process Perturbed by Diffusion (Q5022547) (← links)
- Some new results on aggregate claim amounts from two heterogeneous Marshall–Olkin extended exponential portfolios (Q5160212) (← links)
- Stop-Loss Transformierte eines höheren Grades und stochastische Ordnungen - (I) Theorie;Higher degree stop-loss transforms and stochastic orders — (I) Theory (Q5422742) (← links)
- Stochastic comparisons of the smallest claim amounts from two heterogeneous portfolios following exponentiated Weibull distribution (Q6588242) (← links)