We propose a multiperiod model in which competitive arbitrageurs exploit discrepancies between the prices of two identical risky assets traded in segmented markets. Arbitrageurs need to collateralize separately their positions in each asset, and this implies a financial constraint limiting positions as a function of wealth. In our model, arbitrage activity benefits all investors because arbitrageurs supply liquidity to the market. However, arbitrageurs might fail to take a socially optimal level of risk, in the sense that a change in their positions can make all investors better off. We characterize conditions under which arbitrageurs take too much or too little risk
∗We are grateful to seminar participants at McGill University and the University of Wisconsin-Madiso...
This paper is studies the general equilibrium implications of arbitrage trades by strategic players ...
In theory, an investor can make infinite profits by taking unlimited positions in an arbitrage. In r...
We propose a multiperiod model in which competitive arbitrageurs exploit discrepancies between the p...
We propose a continuous time infinite horizon equilibrium model of financial markets in which arbitr...
This paper develops an equilibrium model of strategic arbitrage under wealth constraints. Arbitrageu...
We develop a model of financially constrained arbitrage, and use it to study the dynamics of arbitra...
We develop a model in which financially constrained arbitrageurs exploit price discrepancies across ...
We analyze the pricing of risky income streams in a world with competitive security markets where in...
This thesis develops general equilibrium with arbitrage opportunities and considers its asset pricin...
We survey theoretical developments in the literature on the limits of arbitrage. This literature inv...
We analyse an equilibrium model with restricted investor participation in which strategic arbitrageu...
Abstract There is an extensive literature claiming that it is often difficult to make use of arbitra...
In this thesis, we investigate the existence of relative arbitrage opportunities in a Markovian mode...
We present a model where arbitrageurs operate on an asset market that can be hit by information shoc...
∗We are grateful to seminar participants at McGill University and the University of Wisconsin-Madiso...
This paper is studies the general equilibrium implications of arbitrage trades by strategic players ...
In theory, an investor can make infinite profits by taking unlimited positions in an arbitrage. In r...
We propose a multiperiod model in which competitive arbitrageurs exploit discrepancies between the p...
We propose a continuous time infinite horizon equilibrium model of financial markets in which arbitr...
This paper develops an equilibrium model of strategic arbitrage under wealth constraints. Arbitrageu...
We develop a model of financially constrained arbitrage, and use it to study the dynamics of arbitra...
We develop a model in which financially constrained arbitrageurs exploit price discrepancies across ...
We analyze the pricing of risky income streams in a world with competitive security markets where in...
This thesis develops general equilibrium with arbitrage opportunities and considers its asset pricin...
We survey theoretical developments in the literature on the limits of arbitrage. This literature inv...
We analyse an equilibrium model with restricted investor participation in which strategic arbitrageu...
Abstract There is an extensive literature claiming that it is often difficult to make use of arbitra...
In this thesis, we investigate the existence of relative arbitrage opportunities in a Markovian mode...
We present a model where arbitrageurs operate on an asset market that can be hit by information shoc...
∗We are grateful to seminar participants at McGill University and the University of Wisconsin-Madiso...
This paper is studies the general equilibrium implications of arbitrage trades by strategic players ...
In theory, an investor can make infinite profits by taking unlimited positions in an arbitrage. In r...