AbstractThis work focuses on finding optimal barrier policy for an insurance risk model when the dividends are paid to the share holders according to a barrier strategy. A new approach based on stochastic optimization methods is developed. Compared with the existing results in the literature, more general surplus processes are considered. Precise models of the surplus need not be known; only noise-corrupted observations of the dividends are used. Using barrier-type strategies, a class of stochastic optimization algorithms are developed. Convergence of the algorithm is analyzed; rate of convergence is also provided. Numerical results are reported to demonstrate the performance of the algorithm
This project is focused on stochastic models and methods and their application in portfolio optimiza...
In applications of collective risk theory, complete information for the distribution of individual c...
A Dissertation Submitted in Partial Fulfillment of the Requirements for the Degree of Doctor of Phi...
This work focuses on finding optimal barrier policy for an insurance risk model when the dividends a...
AbstractThis work focuses on finding optimal barrier policy for an insurance risk model when the div...
We consider the optimal dividend problem for the insurance risk process in a general Lévy process se...
In the context of an insurance portfolio which provides dividend income for the insurance company’s ...
In the financial management of insurance companies and other financial systems an important aspect a...
In this study, we consider a periodic dividend barrier strategy in an improved thinning risk model, ...
The paper studies a discrete counterpart of Gerber et al. (2006). The surplus of an insurance compa...
This paper is a survey of some classical contributions and recent progress in identifying optimal di...
Stochastic modeling of the reserve surplus of an insurance business plays a critical role in the fou...
We consider a classical risk model with dividend payments and capital injections. Thereby, the surpl...
This paper deals with optimal dividend payment problem in the general setup of a piecewise-determini...
In [Gerber, H.U., Shiu, E.S.W., Smith, N., 2008. Methods for estimating the optimal dividend barrier...
This project is focused on stochastic models and methods and their application in portfolio optimiza...
In applications of collective risk theory, complete information for the distribution of individual c...
A Dissertation Submitted in Partial Fulfillment of the Requirements for the Degree of Doctor of Phi...
This work focuses on finding optimal barrier policy for an insurance risk model when the dividends a...
AbstractThis work focuses on finding optimal barrier policy for an insurance risk model when the div...
We consider the optimal dividend problem for the insurance risk process in a general Lévy process se...
In the context of an insurance portfolio which provides dividend income for the insurance company’s ...
In the financial management of insurance companies and other financial systems an important aspect a...
In this study, we consider a periodic dividend barrier strategy in an improved thinning risk model, ...
The paper studies a discrete counterpart of Gerber et al. (2006). The surplus of an insurance compa...
This paper is a survey of some classical contributions and recent progress in identifying optimal di...
Stochastic modeling of the reserve surplus of an insurance business plays a critical role in the fou...
We consider a classical risk model with dividend payments and capital injections. Thereby, the surpl...
This paper deals with optimal dividend payment problem in the general setup of a piecewise-determini...
In [Gerber, H.U., Shiu, E.S.W., Smith, N., 2008. Methods for estimating the optimal dividend barrier...
This project is focused on stochastic models and methods and their application in portfolio optimiza...
In applications of collective risk theory, complete information for the distribution of individual c...
A Dissertation Submitted in Partial Fulfillment of the Requirements for the Degree of Doctor of Phi...