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Performance of Different Risk Indicators in a Multi-Period Polynomial Portfolio Selection Problem Based on the
Jian Zhou1, Jie Shen1, Ziheng Zhao2
1School of Management, Shanghai University, Shanghai 200444, China.
Entropy (Basel, Switzerland)
|December 3, 2020
Summary
This study introduces a multi-period portfolio selection model using polynomial goal programming (PGP) to manage investment risks like variance and entropy. The PGP approach helps investors select appropriate models based on their risk preferences.
Area of Science:
- Quantitative Finance
- Investment Management
- Operations Research
Background:
- Selecting appropriate portfolio selection models is crucial for non-professional investors.
- Traditional models may not adequately address multi-period investment horizons and diverse risk indicators.
- Transaction costs are a significant factor in multi-period investment strategies.
Purpose of the Study:
- To formulate a multi-period portfolio selection model incorporating transaction costs.
- To integrate multiple risk indicators (variance, semi-variance, entropy, semi-entropy) using a credibility measure.
- To provide a framework for investors to choose models aligned with their risk preferences.
Main Methods:
- Formulation of a multi-period polynomial portfolio selection model based on credibility measures.
- Application of the polynomial goal programming (PGP) approach to combine risk indicators.
- Design of an adjusted genetic algorithm with a penalty function for optimization.
Main Results:
- The PGP method effectively integrates various risk indicators for portfolio selection.
- The developed model successfully handles multi-period investment scenarios with transaction costs.
- The adjusted genetic algorithm efficiently finds optimal solutions for the complex model.
Conclusions:
- The PGP approach is suitable for investors in selecting appropriate portfolio models.
- The study provides a flexible framework for investors with varying risk appetites.
- The model aids in making informed investment decisions in multi-period contexts.
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