Mean-variance Portfolio Selection Problem with Vasicek Stochastic Interest Rates
Abstract
This paper studies a continuous-time mean-variance portfolio selection problem with Vasicek stochastic interest rates. Compared with the mean-variance model with deterministic interest rate, a verification theorem without the classical Lipschitz and growth conditions is required to solve our portfolio selection problem. By using the stochastic dynamic programming principle and Hamilton-Jacobi-Bellman equation approach, the optimal investment strategy, the value function and the efficient frontier are derived in closed-form.
Keywords
mean-variance portfolio selection; Vasicek stochastic interest rate; efficient frontier; stochastic control
DOI
10.12783/dtem/icssed2018/20310
10.12783/dtem/icssed2018/20310
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