Many investors do not know with certainty when their portfolio will be liquidated. Should their portfolio selection be influenced by the uncertainty of exit time? In order to answer this question, we consider a suitable extension of the familiar optimal investment problem of Merton [Merton, R.C., 1971. Optimal consumption and portfolio rules in a continuous-time model. Journal of Economic Theory 3, 373-413], where we allow the conditional distribution function of an agent's time-horizon to be stochastic and correlated to returns on risky securities. In contrast to existing literature, which has focused on an independent time-horizon, we show that the portfolio decision is affected.Uncertain time-horizon Dynamic portfolio selection
The explicit consideration of certain types of uncertainty, in the analysis of investment opportunit...
We firstly consider an investor faced with the classical Merton problem of optimal investment in a l...
We study portfolio choice in a Black–Scholes world under drift uncertainty. Preferences towards risk...
I study the allocation problem of investors who hold their portfolio until a target wealth is attain...
This paper analyzes the consumption investment problem of a risk averse investor in continuous time ...
We study dynamic optimal consumption and portfolio choice for a setting in which the mean returns of...
This paper examines the effects of uncertainty about the predictability of stock returns on optimal ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Sloan School of Management, 2003.Includes bi...
In this article we investigate three related investment-consumption problems for a risk-averse inves...
The present article builds on the binomial model replication of portfolio selection under uncertaint...
I examine an investor's portfolio allocation problem across multiple risky assets in the presence of...
I examine an investor's portfolio allocation problem across multiple risky assets in the presence of...
This paper further explores the horizon effect in the optimal static and dynamic demand for risky as...
This paper further explores the horizon effect in the optimal static and dynamic demand for risky as...
Lin Q, Riedel F. Optimal consumption and portfolio choice with ambiguous interest rates and volatili...
The explicit consideration of certain types of uncertainty, in the analysis of investment opportunit...
We firstly consider an investor faced with the classical Merton problem of optimal investment in a l...
We study portfolio choice in a Black–Scholes world under drift uncertainty. Preferences towards risk...
I study the allocation problem of investors who hold their portfolio until a target wealth is attain...
This paper analyzes the consumption investment problem of a risk averse investor in continuous time ...
We study dynamic optimal consumption and portfolio choice for a setting in which the mean returns of...
This paper examines the effects of uncertainty about the predictability of stock returns on optimal ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Sloan School of Management, 2003.Includes bi...
In this article we investigate three related investment-consumption problems for a risk-averse inves...
The present article builds on the binomial model replication of portfolio selection under uncertaint...
I examine an investor's portfolio allocation problem across multiple risky assets in the presence of...
I examine an investor's portfolio allocation problem across multiple risky assets in the presence of...
This paper further explores the horizon effect in the optimal static and dynamic demand for risky as...
This paper further explores the horizon effect in the optimal static and dynamic demand for risky as...
Lin Q, Riedel F. Optimal consumption and portfolio choice with ambiguous interest rates and volatili...
The explicit consideration of certain types of uncertainty, in the analysis of investment opportunit...
We firstly consider an investor faced with the classical Merton problem of optimal investment in a l...
We study portfolio choice in a Black–Scholes world under drift uncertainty. Preferences towards risk...