贴现因子随机期限结构下股权价值的确定

Pengguo Wang
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引用次数: 0

摘要

本文在折现因子的随机期限结构框架下,讨论了以每股为基础的股票估值。股权的价值已经明确地表达在非增长成分和增长成分中,前者由下一时期的资本化收益或公开账面价值代表,后者将账面价值的短期表现与经市场系统风险调整的盈利表现的增长率联系起来。与资产定价理论一致,贴现风险调整后的未来现金流基于短期利率而不是风险调整后的资本成本。成长性是留存率和留存收益持续性与市场风险的函数。恒定股息增长模型和Ohlson和Juettner(2000)是假设利率不变,未来投资机会与现有业务具有相同风险的特殊情况。在盈利增长不变的情况下,只有当净资产收益率大于风险调整后的收益率时,企业才会提高留存率,隐含风险溢价与系统市场风险呈非线性正相关。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Determinations of Equity Value with Stochastic Term Structure of Discount Factors
This paper discusses equity valuation on a per share basis and in a stochastic term structure of discount factors framework. The value of equity has been explicitly expressed in a no-growth component, which is proxied by either capitalised next period earnings or open book value, and growth components, which links short term performance of book value and growth rates of earnings performance adjusted by market systematic risk. Consistent with asset pricing theory discounting risk-adjusted future cash stream bases on short term interest rate rather than risk-adjusted cost of capital. The growth value is shown to be a function of retention rate and persistence of returns on earnings retained and the market risk. The constant dividend growth model and Ohlson and Juettner (2000) are special cases if one assumes that the interest rate is constant and the future investment opportunities have the same risk as the existing business. In a constant earnings growth setting, it is shown that only when return on equity is greater than a risk adjusted rate of return should the firm increase the retention rate, and the implied risk premium is positively linked to the systematic market risk in a nonlinear fashion.
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