This paper studies the distribution of particular weighted sums of Bernoulli random variables. The computing methods are applied to derive the probability distribution of the random amount of survivor credits to be shared among surviving participants in singleperiod tontine schemes. The effectiveness of this new arrangement can then be evaluated beyond the classical analysis based on crude approximations for the two first moments, only
The Markov-Bernoulli geometric distribution is obtained when a generalization, as a Markov process, ...
In the paper we discuss a technology based on Bernstein polynomials of asymptotic analysis of a clas...
This paper derives characterizations of bivariate binomial distributions of the Lancaster form with ...
A new approach to the study of the distributions of sums of n Bernoulli variables by conditional dis...
In a set of n repeated Bernoulli trials where each trial results in an event E, the number of events...
In an insurance context, the discounted sum of losses within a finite or infinite time period can be...
For more than three centuries, the classical scheme of independent Bernoulli trials, starting with ...
We study the convolution of compound negative binomial distributions with arbitrary parameters. The ...
In the actuarial literature, several exact and approximative recursive methods have been proposed fo...
This paper exploits the representation of the conditional mean risk sharing allocations in terms of ...
In the actuarial literature, several exact and approximative recursive methods have been proposed fo...
In an insurance context, the discounted sum of losses within a finite or infinite time period can be...
We are interested in the tail behavior of the randomly weighted sum ∑n i=1 θiXi, in which the primar...
Consider the problem of approximating the tail probability of randomly weighted sums and their maxim...
We consider the longest run of either successes or failures in a sequence of (Formula presented.) Be...
The Markov-Bernoulli geometric distribution is obtained when a generalization, as a Markov process, ...
In the paper we discuss a technology based on Bernstein polynomials of asymptotic analysis of a clas...
This paper derives characterizations of bivariate binomial distributions of the Lancaster form with ...
A new approach to the study of the distributions of sums of n Bernoulli variables by conditional dis...
In a set of n repeated Bernoulli trials where each trial results in an event E, the number of events...
In an insurance context, the discounted sum of losses within a finite or infinite time period can be...
For more than three centuries, the classical scheme of independent Bernoulli trials, starting with ...
We study the convolution of compound negative binomial distributions with arbitrary parameters. The ...
In the actuarial literature, several exact and approximative recursive methods have been proposed fo...
This paper exploits the representation of the conditional mean risk sharing allocations in terms of ...
In the actuarial literature, several exact and approximative recursive methods have been proposed fo...
In an insurance context, the discounted sum of losses within a finite or infinite time period can be...
We are interested in the tail behavior of the randomly weighted sum ∑n i=1 θiXi, in which the primar...
Consider the problem of approximating the tail probability of randomly weighted sums and their maxim...
We consider the longest run of either successes or failures in a sequence of (Formula presented.) Be...
The Markov-Bernoulli geometric distribution is obtained when a generalization, as a Markov process, ...
In the paper we discuss a technology based on Bernstein polynomials of asymptotic analysis of a clas...
This paper derives characterizations of bivariate binomial distributions of the Lancaster form with ...