If a risky asset is subject to a jump-to-default event, the investment horizon affects the optimal portfolio rule, even if the asset returns are unpredictable. The optimal rule solves a non-linear differential equation that, by not depending on the investor's pre-default value function, allows for its direct computation. Importantly for financial planners offering portfolio advice for the long term, tiny amounts of constant jump-to-default risk induce marked time variation in the optimal portfolios of long-run conservative investors. Our results are robust to the introduction of multiple non-defaultable risky assets
We analyze the consumption-portfolio selection problem of an investor facing both Brownian and jump ...
[[abstract]]The risk of a sudden large shock to security price is one of the inherent hazards of inv...
Many investors do not know with certainty when their portfolio will be liquidated. Should their port...
If a risky asset is subject to a jump-to-default event, the investment horizon affects the optimal p...
This paper provides a general framework for analyzing optimal dynamic asset allocation problems in e...
Abstract: Dynamic portfolio choice crucially depends on the predictability of re-turns. The existenc...
Abstract. This paper analyzes the optimal dynamic asset allocation problem in economies with infrequ...
The dynamic nonmyopic portfolio behavior of an investor who trades a risk-free and risky asset is de...
This article solves the portfolio choice problem in a multi-asset jump-diffusion model. We decompose...
We examine the impact of return predictability and parameter uncertainty on long-term portfolio allo...
I study the allocation problem of investors who hold their portfolio until a target wealth is attain...
I examine an investor's portfolio allocation problem across multiple risky assets in the presence of...
The present article builds on the binomial model replication of portfolio selection under uncertaint...
This paper studies the dynamic portfolio choice problem with ambiguous jump risks in a multi-dimensi...
Boudry and Gray (2003) have documented that the optimal buy-and-hold demand for Australian stocks is...
We analyze the consumption-portfolio selection problem of an investor facing both Brownian and jump ...
[[abstract]]The risk of a sudden large shock to security price is one of the inherent hazards of inv...
Many investors do not know with certainty when their portfolio will be liquidated. Should their port...
If a risky asset is subject to a jump-to-default event, the investment horizon affects the optimal p...
This paper provides a general framework for analyzing optimal dynamic asset allocation problems in e...
Abstract: Dynamic portfolio choice crucially depends on the predictability of re-turns. The existenc...
Abstract. This paper analyzes the optimal dynamic asset allocation problem in economies with infrequ...
The dynamic nonmyopic portfolio behavior of an investor who trades a risk-free and risky asset is de...
This article solves the portfolio choice problem in a multi-asset jump-diffusion model. We decompose...
We examine the impact of return predictability and parameter uncertainty on long-term portfolio allo...
I study the allocation problem of investors who hold their portfolio until a target wealth is attain...
I examine an investor's portfolio allocation problem across multiple risky assets in the presence of...
The present article builds on the binomial model replication of portfolio selection under uncertaint...
This paper studies the dynamic portfolio choice problem with ambiguous jump risks in a multi-dimensi...
Boudry and Gray (2003) have documented that the optimal buy-and-hold demand for Australian stocks is...
We analyze the consumption-portfolio selection problem of an investor facing both Brownian and jump ...
[[abstract]]The risk of a sudden large shock to security price is one of the inherent hazards of inv...
Many investors do not know with certainty when their portfolio will be liquidated. Should their port...