When the distribution of the returns of a risky asset undergoes a stochastically dominating shift, a risk-averse investor may not necessarily increase the investment in that asset. This paper provides restrictions on the investor's utility function that are necessary and sufficient for a dominating shift to bring about no decrease in the investment in the respective asset if there are two risky assets in the portfolio. These conditions are also necessary if there are n > 2 assets, and are necessary and sufficient if the utility function exhibits constant absolute risk aversion. Copyright 1990 by Economics Department of the University of Pennsylvania and the Osaka University Institute of Social and Economic Research Association.
In the standard portfolio problem, a shift in the distribution of the risky asset is 'portfolio-domi...
In this paper we formulate the portfolio choice problem as a robust control problem. Extending our p...
Optimal portfolio rules are derived under uncertainty aversion by formulating the portfolio choice p...
This paper examines changes in the optimal proportions of investment capital placed in a safe asset ...
The paper provides restrictions on the investor's utility function which are sufficient for a domina...
This paper reconsiders the conditions determining the optimal response of a decision maker in case o...
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In this paper we examine the effect of stochastic volatility on optimal portfolio choice in both par...
This note examines the effect of changes in risk aversion on the optimal portfolio choice in a comple...
We develop a model of optimal asset allocation based on a utility framework. This applies to a more ...
We evaluate how deviations from normality may affect the allocation of assets. A Taylor expansion of...
We evaluate how deviations from normality may affect the allocation of assets. A Taylor expansion of...
This paper explicitly solves a dynamic portfolio choice problem in which an investor allocates his w...
This paper considers dynamic asset allocation in a mean versus downside-risk framework. We derive cl...
We develop a model of optimal asset allocation based on a utility framework. This applies to a more ...
In the standard portfolio problem, a shift in the distribution of the risky asset is 'portfolio-domi...
In this paper we formulate the portfolio choice problem as a robust control problem. Extending our p...
Optimal portfolio rules are derived under uncertainty aversion by formulating the portfolio choice p...
This paper examines changes in the optimal proportions of investment capital placed in a safe asset ...
The paper provides restrictions on the investor's utility function which are sufficient for a domina...
This paper reconsiders the conditions determining the optimal response of a decision maker in case o...
In this paper we examine the effect of stochastic volatility on optimal portfolio choice in both par...
In this paper we examine the effect of stochastic volatility on optimal portfolio choice in both par...
This note examines the effect of changes in risk aversion on the optimal portfolio choice in a comple...
We develop a model of optimal asset allocation based on a utility framework. This applies to a more ...
We evaluate how deviations from normality may affect the allocation of assets. A Taylor expansion of...
We evaluate how deviations from normality may affect the allocation of assets. A Taylor expansion of...
This paper explicitly solves a dynamic portfolio choice problem in which an investor allocates his w...
This paper considers dynamic asset allocation in a mean versus downside-risk framework. We derive cl...
We develop a model of optimal asset allocation based on a utility framework. This applies to a more ...
In the standard portfolio problem, a shift in the distribution of the risky asset is 'portfolio-domi...
In this paper we formulate the portfolio choice problem as a robust control problem. Extending our p...
Optimal portfolio rules are derived under uncertainty aversion by formulating the portfolio choice p...