Asset pricing and systematic liquidity risk: an empirical investigation of the Spanish stock market
By M. Martínez, Belén Nieto, Gonzalo Rubio, Mikel Tapia. 2005
189 citations recorded by the source corpus.
It seems reasonable to expect systematic liquidity shocks to affect the optimal behavior of agents in financial markets. Indeed, fluctuations in various measures of liquidity are significantly correlated across common stocks(Chordia, Roll and Subrahmanyam (2000)). Thus, this paper empirically analyzes whether Spanish expected returns during the nineties are associated cross-sectionally to betas estimated relative to two competing liquidity risk factors. On one hand, we propose a new market-wide liquidity factor which is defined as the difference between returns of stocks highly sensitive to changes in the relative bid-ask spread less returns from stocks with low sensitivities to those changes. We argue that stocks with positive covariability between returns and this factor are assets whose returns tend to go down when aggregate liquidity is low, and hence do not hedge a potential liquidity crisis. Consequently, investors will require a premium to hold these assets. Similarly, note that in the case of assets that covary negatively with the liquidity factor, investors may be willing to pay a premium rather than to require an additional compensation. On the other hand, Pastor and Stambaugh (2002) suggest that a reasonable liquidity risk factor should be associated with the strength of volume-related return reversals since order flow induces greater return reversals when liquidity is lower. Our empirical results show that neither of these proxies for systematic liquidity risk carries a premium in the Spanish stock market.
Subfields: Accounting, Finance
View Paper: https://www.semanticscholar.org/paper/06f13288bbbb434e0f13be2f5e896d062f185071
Citations in the corpus
- Liquidity and Asset Prices (2005, unknown): “the positive coefficient of (ψ/P )2 is inconsistent with the Amihud– Mendelson concavity prediction – instead, it suggests a convex illiquidity effect. When these finer measures of liquidity are used, both the bid–ask spread and the firm size become insignificant. In conclusion, Brennan and Subrahma”