We consider the martingale optimal transport duality for càdlàg processes with given initial and terminal laws. Strong duality and existence of dual optimizers (robust semi-static superhedging strategies) are proved for a class of payoffs that includes American, Asian, Bermudan, and European options with intermediate maturity. We exhibit an optimal superhedging strategy for which the static part solves an auxiliary problem and the dynamic part is given explicitly in terms of the static part
We investigate the pricing–hedging duality for American options in discrete time financial models wh...
We provide a model-free pricing–hedging duality in continuous time. For a frictionless market consis...
We provide a model-free pricing–hedging duality in continuous time. For a frictionless market consis...
The duality between the robust (or equivalently, model independent) hedging of path dependent Europe...
We pursue robust approach to pricing and hedging in mathematical finance. We consider a continuous t...
The duality between the robust (or equivalently, model independent) hedging of path dependent Europe...
The robust approach has been a prominent area of research within modern mathematical finance since t...
In this thesis, we pursue a robust approach to pricing and hedging problems in mathematical finance....
In this thesis, we pursue a robust approach to pricing and hedging problems in mathematical finance....
International audienceThe problem of robust hedging requires to solve the problem of superhedging un...
International audienceThe problem of robust hedging requires to solve the problem of superhedging un...
A duality for robust hedging with proportional transaction costs of path-dependent European options ...
The problem of robust hedging requires to solve the problem of superhedging under a nondominated fam...
The problem of robust hedging requires to solve the problem of superhedging under a nondominated fam...
We investigate the pricing–hedging duality for American options in discrete time financial models wh...
We investigate the pricing–hedging duality for American options in discrete time financial models wh...
We provide a model-free pricing–hedging duality in continuous time. For a frictionless market consis...
We provide a model-free pricing–hedging duality in continuous time. For a frictionless market consis...
The duality between the robust (or equivalently, model independent) hedging of path dependent Europe...
We pursue robust approach to pricing and hedging in mathematical finance. We consider a continuous t...
The duality between the robust (or equivalently, model independent) hedging of path dependent Europe...
The robust approach has been a prominent area of research within modern mathematical finance since t...
In this thesis, we pursue a robust approach to pricing and hedging problems in mathematical finance....
In this thesis, we pursue a robust approach to pricing and hedging problems in mathematical finance....
International audienceThe problem of robust hedging requires to solve the problem of superhedging un...
International audienceThe problem of robust hedging requires to solve the problem of superhedging un...
A duality for robust hedging with proportional transaction costs of path-dependent European options ...
The problem of robust hedging requires to solve the problem of superhedging under a nondominated fam...
The problem of robust hedging requires to solve the problem of superhedging under a nondominated fam...
We investigate the pricing–hedging duality for American options in discrete time financial models wh...
We investigate the pricing–hedging duality for American options in discrete time financial models wh...
We provide a model-free pricing–hedging duality in continuous time. For a frictionless market consis...
We provide a model-free pricing–hedging duality in continuous time. For a frictionless market consis...