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Risk Premium and Convexity Premium in the Stock Return

机译:股票收益中的风险溢价和凸性溢价

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摘要

We model and estimate equity premium in a general equilibrium setting. It is done by reframing the Merton's model (1974) in the context of general equilibrium models such as Ahn and Thompson (1988) and Bates (1991). Our approach is novel in its attempt to derive equity premium by evaluating the equity returns dynamics in equilibrium and to thereby estimate non-risk convexity premium for equity as well as its risk premium. While risk premium is generally due to systematic risk, convexity premium is due to the option-like feature of equity, and exists under returns discontinuity and risk neutrality. We model equity premium such that the convexity premium pays for the liquidity and information costs of equity. We calibrate our equity premium model and report that the convexity premium counts for about one third of our predicted equity premium. We find relevance for our non-risk convexity premium in relation to the premium puzzle and anomalies in the stock market.
机译:我们在一般均衡背景下对股票溢价进行建模和估计。它是通过在一般均衡模型(例如Ahn和Thompson(1988)和Bates(1991))的背景下重新定义Merton模型(1974)来完成的。我们的方法是新颖的,它试图通过评估均衡中的股本收益动态来得出股本溢价,从而估算股本的非风险凸性溢价及其风险溢价。风险溢价通常是系统性风险造成的,而凸性溢价则是由于股权的期权性质,并存在于收益不连续和风险中性的情况下。我们对股票溢价建模,以使凸溢价支付股票的流动性和信息成本。我们校准了股权溢价模型,并报告说凸性溢价占我们预测股权溢价的约三分之一。我们发现与我们的非风险凸性溢价有关的溢价之谜和股市异常。

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