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The Market Price of Aggregate Risk and the Wealth Distribution

Hanno Lustig ()

Finance from EconWPA

Abstract: Bankruptcy brings the asset pricing implications of Lucas's (1978) endowment economy in line with the data. I introduce bankruptcy into a complete markets model with a continuum of ex ante identical agents who have CRRA utility. Shares in a Lucas tree serve as collateral. The model yields a large equity premium, a low risk-free rate and a time-varying market price of risk for reasonable risk aversion gamma. Bankruptcy gives rise to a second risk factor in addition to aggregate consumption growth risk. This liquidity risk is created by binding solvency constraints. The risk is measured by the growth rate of a particular moment of the Pareto-Negishi weight distribution, which multiplies the standard Breeden-Lucas stochastic discount factor. The economy is said to experience a negative liquidity shock when this growth rate is high and a large fraction of agents faces severely binding solvency constraints. These shocks occur in recessions. The average investor wants a high excess return on stocks to compensate for the extra liquidity risk, because of low stock returns in recessions. In that sense stocks are ``bad collateral''. The adjustment to the Breeden-Lucas stochastic discount factor raises the unconditional risk premium and induces time variation in conditional risk premia. This explains why stock returns are highly predictable over longer holding periods.

Keywords: Asset Pricing; Wealth Heterogeneity; Limited Commitment (search for similar items in EconPapers)
JEL-codes: L11 C81 F49 R38 (search for similar items in EconPapers)
New Economics Papers: this item is included in nep-dge
Date: 2001-11-16, Revised 2001-11-16
Note: Type of Document - pdf; prepared on IBM PC ; to print on HP/PostScript/Franciscan monk; pages: 71; figures: figures in document
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Related works:
Working Paper: The Market Price of Aggregate Risk and the Wealth Distribution (2005) Downloads
Working Paper: The Market Price of Aggregate Risk and the Wealth Distribution (2004) Downloads
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