2014Systems EngineeringRequires access

Dynamic Asset Allocation with Multiple Risky Assets under the Vasicek Interest Rate Model

Chang Ha

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Abstract

Assume that there are one risk-free asset and multiple risky assets in the financial market and risk-free interest rate is a stochastic process of dynamic change,which is driven by the Vasicek model.The Legendre transform and dynamic programming principle are applied to investigate the optimal investment strategy under utility maximizing criterion and the explicit solutions for power utility and exponential utility are derived.A numerical example is given to analyze the impact of model parameters on the optimal investment strategy.

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Assume that there are one risk-free asset and multiple risky assets in the financial market and risk-free interest rate is a stochastic process of dynamic change,which is driven by the Vasicek model.The Legendre transform and dynamic programming principle are applied to investigate the optimal investment strategy under utility maximizing criterion and the explicit solutions for power utility and exponential utility are derived.A numerical example is given to analyze the impact of model parameters on the optimal investment strategy.

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Available abstract

Assume that there are one risk-free asset and multiple risky assets in the financial market and risk-free interest rate is a stochastic process of dynamic change,which is driven by the Vasicek model.The Legendre transform and dynamic programming principle are applied to investigate the optimal investment strategy under utility maximizing criterion and the explicit solutions for power utility and exponential utility are derived.A numerical example is given to analyze the impact of model parameters on the optimal investment strategy.

Key concepts: Vasicek model, Exponential utility, Interest rate, Legendre transformation, Dynamic programming, Expected utility hypothesis, Asset (computer security), Cox–Ingersoll–Ross model

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