Time-varying beta: a boundedly rational equilibrium approach

被引:5
|
作者
Chiarella, Carl [1 ]
Dieci, Roberto [2 ]
He, Xue-Zhong [1 ]
机构
[1] Univ Technol Sydney, UTS Business Sch, POB 123 Broadway, Sydney, NSW 2007, Australia
[2] Univ Bologna, Dept Math Econ & Social Sci, I-40126 Bologna, Italy
关键词
Equilibrium asset prices; CAPM; Time-varying betas; Heterogeneous expectations; Fundamentalism; Momentum traders; HETEROGENEOUS BELIEFS; CROSS-SECTION; CONDITIONING INFORMATION; MARKET VOLATILITY; BUSINESS-CYCLE; AGENCY COSTS; ASSET; RISK; MOMENTUM; PREFERENCES;
D O I
10.1007/s00191-011-0233-5
中图分类号
F [经济];
学科分类号
02 ;
摘要
The conditional CAPM with time-varying betas has been widely used to explain the cross-section of asset returns. However, most of the literature on time-varying beta is motivated by econometric estimation using various latent risk factors rather than explicit modelling of the stochastic behaviour of betas through agents' behaviour, such as momentum trading. Misspecification of beta risk and the lack of any theoretical guidance on how to specify risk factors based on the representative agent economy appear empirically challenging. In this paper, we set up a dynamic equilibrium model of a financial market with boundedly rational and heterogeneous agents within the mean-variance framework of repeated one-period optimisation and develop an explicit dynamic behaviour CAPM relation between the expected equilibrium returns and time-varying betas. By incorporating the two most commonly used types of investors, fundamentalists and chartists, into the model, we show that there is a systematic change in the market portfolio, risk-return relationships, and time varying betas when investors change their behaviour, such as the chartists acting as momentum traders. In particular, we demonstrate the stochastic nature of time-varying betas. We also show that the commonly used rolling window estimates of time-varying betas may not be consistent with the ex-ante betas implied by the equilibrium model. The results provide a number of insights into an understanding of time-varying beta.
引用
收藏
页码:609 / 639
页数:31
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