We use a novel pricing model to filter times series of diffusive volatility and jump intensity from S&P 500 index options. These two measures capture the ex-ante risk assessed by investors. We find that both components of risk vary substantially over time, are quite persistent, and correlate with each other and with the stock index. Using a simple general equilibrium model with a representative investor, we translate the filtered measures of ex-ante risk into an ex-ante risk premium. We find that the average premium that compensates the investor for the risks implicit in option prices, 10.1 percent, is about twice the premium required to compensate the same investor for the realized volatility, 5.8 percent. Moreover, the ex-ante equity ...
We study jump variance risk by jointly examining both stock and option markets. We develop a GARCH o...
In standard options pricing models that include jump components to capture large price changes, the ...
We analyze the risk premia embedded in the S&P 500 spot index and option markets. We use a long time...
We use a novel pricing model to filter times series of diffusive volatility and jump intensity from ...
We use a novel pricing model to imply time series of diffusive volatility and jump intensity from S&...
Abstract—We use a novel pricing model to imply time series of diffusive volatility and jump intensit...
We build a new class of discrete-time models that are relatively easy to estimate using returns and/...
This paper examines the joint time series of the S&P 500 index and near-the-money short-dated op...
This paper examines model specification issues and estimates diffusive and jump risk premia using S&...
We examine the importance of volatility and jump risk in the time-series prediction of S&P 500 index...
We study the dynamic relation between aggregate stock market risks and risk premia via an ex-plorati...
It is well-documented that stock returns have different sensitivities to changes in aggregate volati...
Jump-diffusions are a class of models that is used to model the price dynamics of assets whose value...
Both volatility and the tail of the stock return distribution are impacted by discontinuities ( larg...
We study the dynamic relation between aggregate stock market risks and risk premia via an ex-plorati...
We study jump variance risk by jointly examining both stock and option markets. We develop a GARCH o...
In standard options pricing models that include jump components to capture large price changes, the ...
We analyze the risk premia embedded in the S&P 500 spot index and option markets. We use a long time...
We use a novel pricing model to filter times series of diffusive volatility and jump intensity from ...
We use a novel pricing model to imply time series of diffusive volatility and jump intensity from S&...
Abstract—We use a novel pricing model to imply time series of diffusive volatility and jump intensit...
We build a new class of discrete-time models that are relatively easy to estimate using returns and/...
This paper examines the joint time series of the S&P 500 index and near-the-money short-dated op...
This paper examines model specification issues and estimates diffusive and jump risk premia using S&...
We examine the importance of volatility and jump risk in the time-series prediction of S&P 500 index...
We study the dynamic relation between aggregate stock market risks and risk premia via an ex-plorati...
It is well-documented that stock returns have different sensitivities to changes in aggregate volati...
Jump-diffusions are a class of models that is used to model the price dynamics of assets whose value...
Both volatility and the tail of the stock return distribution are impacted by discontinuities ( larg...
We study the dynamic relation between aggregate stock market risks and risk premia via an ex-plorati...
We study jump variance risk by jointly examining both stock and option markets. We develop a GARCH o...
In standard options pricing models that include jump components to capture large price changes, the ...
We analyze the risk premia embedded in the S&P 500 spot index and option markets. We use a long time...