Portfolio selection of a closed-end mutual fund
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  • 作者:Yan Li (1) liyan@ynnu.edu.cn
    Baimin Yu (2) bmyu@uibe.edu.cn
  • 关键词:Closed ; end mutual fund &#8211 ; Regulation &#8211 ; Welfare of the manager &#8211 ; Portfolio selection &#8211 ; Expected utility
  • 刊名:Mathematical Methods of Operations Research (ZOR)
  • 出版年:2012
  • 出版时间:June 2012
  • 年:2012
  • 卷:75
  • 期:3
  • 页码:245-272
  • 全文大小:299.3 KB
  • 参考文献:1. Carpenter J (2000) Does option compensation increase managerial risk appetite?. J Financ 55: 2311–2331
    2. Chang HL (2010) Continuous-time principal-agent problems with behavioral preferences, Ph.D thesis, University of Oxford
    3. Cox JC, Huang CF (1989) Optimal consumption and portfolio policies when asset prices follow a diffusion process. J Econ Theory 49: 33–83
    4. Cuoco D, Kaniel R (2011) Equilibrium prices in the presence of delegated portfolio management. J Financ Econ 101: 264–296
    5. Cvitanic J, Wan X, Zhang J (2006) Optimal contracts in continuous-time models. Appl Math Stoch Anal 2006: 1–27
    6. Grinblatt M, Titman S (1989) Mutual fund performance: an analysis of quarterly portfolio holdings. J Business
    7. He H, Pearson ND (1991) Consumption and portfolio policies with incomplete markets and short-sale constraints: the infinite-dimensional case. J Econ Theory 54: 259–304
    8. Hugonnier J, Kaniel R (2010) Mutual fund portfolio choice in the presence of dynamic flows. Math Financ 20: 187–227
    9. Jin H, Xu ZQ, Xun Yu Zhou (2008) A convex stochastic optimization problem arising from portfolio selection. Math Financ 18: 171–183
    10. Karatzas I, Lehoczky JP, Shreve SE (1987) Optimal portfolio and consumption decisions for a small investor on a finite horizon. SIAM J Control Optim 25: 1557–1586
    11. Karatzas I, Lehoczky JP, Shreve SE, Xu GL (1991) Martingale and duality methods for utility maximization in incomplete markets. SIAM J Control Optim 29: 702–730
    12. Karatzas I, Shreve SE (1998) Methods of mathematical finance. Springer, New York
    13. Ou-Yang H (2003) Performance incentive fees: an agency theoretic approach performance incentive fees: an agency theoretic approach. Rev Financ Stud 16: 173–208
    14. Pardoux E, Peng S (1990) Adapted solution of a backward stochastic differential equation. Syst Control Lett 14: 55–61
    15. Pliska SR (1986) A stochastic calculus model of continuous trading: optimal portfolio. Math Oper Res 11: 371–382
    16. Revuz D, Yor M (1991) Continuous Martingales and Brownian motion. Springer, Berlin
    17. Rogers LCG, Williams D (2000) Diffusions, Markov Processes, and Martingales, vol 2: It么 Calculus, 2nd edn. Cambridge University Press, Cambridge
    18. Shreve SE (2004) Stochastic calculus for finance II: continuous-time models. Springer, New York
    19. Starks LT (1987) Performance incentive fees: an agency theoretic approach. J Financ Quant Anal 22: 17–32
    20. Sung J (2005) Optimal contracts under adverse selection and moral hazard: a continuous-time approach. Rev Financ Stud 18: 1021–1073
  • 作者单位:1. School of Mathematics, Yunnan Normal University, No. 298, Yi-Er-Yi Street, Kunming, People鈥檚 Republic of China2. School of International Trade and Economics, University of International Business and Economics, No.10, Huixin Dongjie, 100029 Beijing, China
  • 刊物类别:Mathematics and Statistics
  • 刊物主题:Mathematics
    Calculus of Variations and Optimal Control
    Operation Research and Decision Theory
    Business
  • 出版者:Physica Verlag, An Imprint of Springer-Verlag GmbH
  • ISSN:1432-5217
文摘
A well-known regulation on the management of a closed-end mutual fund is that the managers’ account cannot invest in risky assets. This paper studies the impact of this regulation under a given management fee structure such that the cumulative management fee rate is described by a fixed RCLL deterministic increasing function. We conclude that the manager’s welfare is approximately the same whether the regulation exists or not. In the expected utility maximization framework, we explicitly find the optimal investment-consumption plan when it exists, and get a sequence of asymptotic near-optimal investment-consumption plans when an optimal one does not exist.

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