In a continuous-time model with multiple assets described by càdlàg processes, this paper characterizes superhedging prices, absence of arbitrage, and utility maximizing strategies, under general frictions that make execution prices arbitrarily unfavorable for high trading intensity. Such frictions induce a duality between feasible trading strategies and shadow execution prices with a martingale measure. Utility maximizing strategies exist even if arbitrage is present, because it is not scalable at will
We construct and study market models admitting optimal arbitrage. We say that a model admits optimal...
We consider a nondominated model of a discrete-time financial market where stocks are traded dynamic...
We study a continuous-time financial market with continuous price processes under model uncertainty,...
In a continuous-time model with multiple assets described by càdlàg processes, this paper characteri...
In a continuous-time model with multiple assets described by càdlàg processes, this paper characteri...
We provide a fundamental theorem of asset pricing and a superhedging theorem for a model indepen- de...
We prove the superhedging duality for a discrete-time financial market with proportional transaction...
We consider a continuous time multivariate financial market with proportional transaction costs and ...
We pursue robust approach to pricing and hedging in mathematical finance. We consider a continuous t...
We provide a model-free pricing–hedging duality in continuous time. For a frictionless market consis...
We derive a formula for the minimal initial wealth needed to hedge an arbitrary contingent laim in a...
We consider a multi-asset discrete-time model of a financial market with proportional transaction co...
In a nancial market with a continuous price process and proportional transaction costs we investigat...
We consider a nondominated model of a discrete-time financial mar-ket where stocks are traded dynami...
We study a continuous-time financial market with continuous price processes under model uncertainty,...
We construct and study market models admitting optimal arbitrage. We say that a model admits optimal...
We consider a nondominated model of a discrete-time financial market where stocks are traded dynamic...
We study a continuous-time financial market with continuous price processes under model uncertainty,...
In a continuous-time model with multiple assets described by càdlàg processes, this paper characteri...
In a continuous-time model with multiple assets described by càdlàg processes, this paper characteri...
We provide a fundamental theorem of asset pricing and a superhedging theorem for a model indepen- de...
We prove the superhedging duality for a discrete-time financial market with proportional transaction...
We consider a continuous time multivariate financial market with proportional transaction costs and ...
We pursue robust approach to pricing and hedging in mathematical finance. We consider a continuous t...
We provide a model-free pricing–hedging duality in continuous time. For a frictionless market consis...
We derive a formula for the minimal initial wealth needed to hedge an arbitrary contingent laim in a...
We consider a multi-asset discrete-time model of a financial market with proportional transaction co...
In a nancial market with a continuous price process and proportional transaction costs we investigat...
We consider a nondominated model of a discrete-time financial mar-ket where stocks are traded dynami...
We study a continuous-time financial market with continuous price processes under model uncertainty,...
We construct and study market models admitting optimal arbitrage. We say that a model admits optimal...
We consider a nondominated model of a discrete-time financial market where stocks are traded dynamic...
We study a continuous-time financial market with continuous price processes under model uncertainty,...