本文研究考慮資產流動性與交易成本的最適資產配置問題:給定由高流動性、低報酬與低流動性、高報酬兩種資產組成並存在資產互轉交易成本之市場,資產有下界且保費收入滿足雙態Poisson隨機過程之條件下,藉由數值求解相伴的Hamilton-Jacobi-Bellman(HJB)方程式獲得不同保費收入與各資產規模水平之最適分紅與提存規則。
We investigate the optimal asset allocation problem under the consideration of liquidity and transaction costs. Given the portfolio endowed with a liquid asset, an illquid one, and an exdogenous income process which obeys the two-state Poisson distribution, the optimal consumption and deposit rule is obtained by imposing the transcation cost mechanism and the asset value constraints and solving the corresponding HJB equation numerically.