The aim of this paper is to deal with the problem of wealth allocation. We assume that an investor can share her/his money between consumption, riskless bonds, risky assets frequently traded in the market and illiquid stocks. The financial nature of thin stocks requires the description of their dynamics via jump processes, rather than continuous processes. Therefore, a stochastic control problem in a jump diffusion context is developed. In this paper the dynamic programming approach is adopted, and the optimal investment strategies are derived in closed form
This paper addresses the problem of finding the optimal portfolio and consumption of a small agent i...
We consider stochastic control problems with jump-diffusion processes and formulate an algorith...
We consider the existence and uniqueness of investor’s wealth dynamics and optimization of investmen...
The aim of this paper is to deal with the problem of wealth allocation. We assume that an investor c...
This paper addresses the optimal consumption/investment problem in a mixed discrete/continuous time ...
This paper deals with a mean-variance optimal portfolio selection problem in presence of risky asset...
AbstractThe problem of determining optimal portfolio rules is considered. Prices are allowed to be s...
We consider a financial market with one bond and one stock. The dynamics of the stock price process ...
We study a problem of optimal investment/consumption over an infinite horizon in a market with two p...
This thesis covers miscellaneous topics in financial and insurance mathematics. The first two chapte...
Continuous stochastic control theory has found many applications in optimal investment. However, it ...
In this paper, we investigate an optimal asset allocation problem in a financial market consisting o...
We consider a portfolio/consumption choice problem in a market model with liquidity risk. The main f...
We present efficient partial differential equation methods for continuous time mean-variance portfol...
We study a problem of optimal investment/consumption over an infinite horizon in a market consisting...
This paper addresses the problem of finding the optimal portfolio and consumption of a small agent i...
We consider stochastic control problems with jump-diffusion processes and formulate an algorith...
We consider the existence and uniqueness of investor’s wealth dynamics and optimization of investmen...
The aim of this paper is to deal with the problem of wealth allocation. We assume that an investor c...
This paper addresses the optimal consumption/investment problem in a mixed discrete/continuous time ...
This paper deals with a mean-variance optimal portfolio selection problem in presence of risky asset...
AbstractThe problem of determining optimal portfolio rules is considered. Prices are allowed to be s...
We consider a financial market with one bond and one stock. The dynamics of the stock price process ...
We study a problem of optimal investment/consumption over an infinite horizon in a market with two p...
This thesis covers miscellaneous topics in financial and insurance mathematics. The first two chapte...
Continuous stochastic control theory has found many applications in optimal investment. However, it ...
In this paper, we investigate an optimal asset allocation problem in a financial market consisting o...
We consider a portfolio/consumption choice problem in a market model with liquidity risk. The main f...
We present efficient partial differential equation methods for continuous time mean-variance portfol...
We study a problem of optimal investment/consumption over an infinite horizon in a market consisting...
This paper addresses the problem of finding the optimal portfolio and consumption of a small agent i...
We consider stochastic control problems with jump-diffusion processes and formulate an algorith...
We consider the existence and uniqueness of investor’s wealth dynamics and optimization of investmen...