Thesis: S.M. in Management Research, Massachusetts Institute of Technology, Sloan School of Management, 2018.Cataloged from PDF version of thesis.Includes bibliographical references (pages 31-35).Evaluation of linear factor models in asset pricing requires estimation of two unknown quantities: the factor loadings and the factor risk premia. Using relative entropy minimization, this paper estimates factor risk premia with only no-arbitrage economic assumptions and without needing to estimate the factor loadings. The method proposed here is particularly useful when the factor model suffers from omitted variable bias, rendering classic Fama-MacBeth/GMM estimation infeasible. Asymptotics are derived and simulation exercises show that the accura...
Accounting for the non-normality of asset returns remains challenging in robust portfolio optimizati...
Accounting for the non-normality of asset returns remains one of the main challenges in portfolio op...
In an earlier study, we showed that Tsallis relative entropy (TRE), which is the generalization of K...
Entropy based ideas find wide-ranging applications in finance for calibrating models of portfolio ri...
In this thesis, we investigate the properties of entropy as an alternative measure of risk. Entropy ...
We examine theoretical and econometric issues in the estimation of risk premia in a linear factor mo...
Recognizing the problems of estimation error in computing risk premia via arbitrage pricing, this p...
The paper establishes entropy as a measure of risk in asset pricing models by comparing its explanat...
This paper examines the implications of pricing errors and factors that are not strong for the Fama-...
We consider asset pricing models in which the SDF can be factorized into an observable component and...
In this paper we are concerned with the role of factor strength and pricing errors in asset pricing ...
Mimicking portfolios of economic (non-traded) factors are commonly constructed by projecting the fac...
We develop a methodology for improving the estimate of the risk premia calculated jointly with the ...
The arbitrage pricing theory (APT) attributes differences in expected returns to exposure to systema...
We show that statistical inference on the risk premia in linear factor models that is based on the F...
Accounting for the non-normality of asset returns remains challenging in robust portfolio optimizati...
Accounting for the non-normality of asset returns remains one of the main challenges in portfolio op...
In an earlier study, we showed that Tsallis relative entropy (TRE), which is the generalization of K...
Entropy based ideas find wide-ranging applications in finance for calibrating models of portfolio ri...
In this thesis, we investigate the properties of entropy as an alternative measure of risk. Entropy ...
We examine theoretical and econometric issues in the estimation of risk premia in a linear factor mo...
Recognizing the problems of estimation error in computing risk premia via arbitrage pricing, this p...
The paper establishes entropy as a measure of risk in asset pricing models by comparing its explanat...
This paper examines the implications of pricing errors and factors that are not strong for the Fama-...
We consider asset pricing models in which the SDF can be factorized into an observable component and...
In this paper we are concerned with the role of factor strength and pricing errors in asset pricing ...
Mimicking portfolios of economic (non-traded) factors are commonly constructed by projecting the fac...
We develop a methodology for improving the estimate of the risk premia calculated jointly with the ...
The arbitrage pricing theory (APT) attributes differences in expected returns to exposure to systema...
We show that statistical inference on the risk premia in linear factor models that is based on the F...
Accounting for the non-normality of asset returns remains challenging in robust portfolio optimizati...
Accounting for the non-normality of asset returns remains one of the main challenges in portfolio op...
In an earlier study, we showed that Tsallis relative entropy (TRE), which is the generalization of K...