E Bayraktar, Y Dolinsky, J Guo - Mathematics and Financial Economics, 2020 - Springer
In this paper we find tight sufficient conditions for the continuity of the value of the utility maximization problem from terminal wealth with respect to the convergence in distribution of …
We introduce a new class of Backward Stochastic Differential Equations with weak reflections whose solution (Y, Z) satisfies the weak constraint E [Ψ (θ, Yθ)]≥ m, for all …
AP Perkkiö, E Treviño-Aguilar - Positivity, 2023 - Springer
Partial hedging of American options is an interesting minimax problem and in this paper we establish its dual problem that concerns only maximization. The case of a continuous price …
Rigorous mathematical finance relies strongly on two additional fields: optimal stopping and stochastic analysis. This book is the first one which presents not only main results in the …
P Lindberg - Mathematical Methods of Operations Research, 2012 - Springer
As a main contribution we present a new approach for studying the problem of optimal partial hedging of an American contingent claim in a finite and complete discrete-time …
Y Dolinsky - Mathematical Finance, 2014 - Wiley Online Library
We study shortfall risk minimization for American options with path‐dependent payoffs under proportional transaction costs in the Black–Scholes (BS) model. We show that for this case …
Y Dolinsky - Modern Stochastics: Theory and Applications, 2020 - vmsta.org
In this paper we study the existence of an optimal hedging strategy for the shortfall risk measure in the game options setup. We consider the continuous time Black–Scholes (BS) …
Y Dolinsky, Y Kifer - arXiv preprint arXiv:1408.3774, 2014 - Citeseer
We study partial hedging for game options in markets with transaction costs bounded from below. More precisely, we assume that the investor's transaction costs for each trade are the …