2012Unpublished venueRequires access

The Optimal Portfolio Model Based on Mean-CvaR with Linear Weighted Sum Method

Xing Yu, Yuling Tan, Liang Liu, Wenfeng Huang

Open publisher page 7 citations

Abstract

This paper proposed the optimal portfolio model maximizing returns and minimizing the risk expressed as CvaR under the assumption that the portfolio return subjects to heavy tail. With linear weighted sum method, we solved the multi-objectives model, and compared the model results to the case under the assumption of normal distribution portfolio return, which is based on the portfolio VAR. In an empirical research, it shows that the return in our model is approximate to that of M-V model, but risk is higher than M-V model. It is illustrated that when risk is described as CvaR, it will predict the potential risk of the portfolio, which is helpful for investors to raise awareness of risk.

About this research paper

What this paper is about

This paper proposed the optimal portfolio model maximizing returns and minimizing the risk expressed as CvaR under the assumption that the portfolio return subjects to heavy tail. With linear weighted sum method, we solved the multi-objectives model, and compared the model results to the case under the assumption of normal distribution portfolio return, which is based on the portfolio VAR. In an empirical research, it shows that the return in our model is approximate to that of M-V model, but risk is higher than M-V model. It is illustrated that when risk is described as CvaR, it will predict the potential risk of the portfolio, which is helpful for investors to raise awareness of risk.

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OpenAlex reports 7 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

This paper proposed the optimal portfolio model maximizing returns and minimizing the risk expressed as CvaR under the assumption that the portfolio return subjects to heavy tail. With linear weighted sum method, we solved the multi-objectives model, and compared the model results to the case under the assumption of normal distribution portfolio return, which is based on the portfolio VAR. In an empirical research, it shows that the return in our model is approximate to that of M-V model, but risk is higher than M-V model. It is illustrated that when risk is described as CvaR, it will predict the potential risk of the portfolio, which is helpful for investors to raise awareness of risk.

Key concepts: CVAR, Portfolio, Portfolio optimization, Rate of return on a portfolio, Modern portfolio theory, Econometrics, Mathematical optimization, Expected shortfall

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