American options give us the possibility to exercise them at any moment of time up to maturity. An optimal stopping domain for American type options is a domain that, if the underlying price process enters we should exercise the option. A knock out option is a American barrier option of knock out type, but with more general shape structure of the knock out domain. An algorithm for generating the optimal stopping domain for American type knock out options is constructed. Monte Carlo simulation is used to determine the structure of the optimal stopping domain. Results of the structural, and stability of studies are presented for different models of payoff functions and knock out domains
This paper is a sequel to our previous paper 'A New Paradigm in Asset Pricing' in which we construct...
Solving optimal stopping problems driven by Lévy processes has been a challenging task and has foun...
This thesis is concerned with the pricing of American-type contingent claims. First, the explicit so...
This paper concerns the pricing of American options with stochastic stopping time constraints expres...
This thesis consists of an introduction and five articles devoted to optimal stopping problems of Am...
Traditional methods of option pricing are based on models of pricing processes, which are various mo...
This thesis considers several optimal stopping problems motivated by mathematical fi- nance, using t...
Abstract. This paper studies an optimal stopping time problem for pricing perpetual American put opt...
This paper is concerned with the solution of the optimal stopping problem associated to the valuatio...
We show that the optimal stopping boundary for the American knock-out put option with finite horizon...
We present closed-form solutions to the problems of pricing of the perpetual American double lookbac...
We present a new model of stopping times and American options. In so doing, we solve the free-bounda...
Optimal stopping and mathematical finance are intimately connected since the value of an American op...
We derive explicit solutions to the perpetual American cancellable standard put and call options in ...
We study perpetual American option pricing problems in an extension of the Black-Merton-Scholes mode...
This paper is a sequel to our previous paper 'A New Paradigm in Asset Pricing' in which we construct...
Solving optimal stopping problems driven by Lévy processes has been a challenging task and has foun...
This thesis is concerned with the pricing of American-type contingent claims. First, the explicit so...
This paper concerns the pricing of American options with stochastic stopping time constraints expres...
This thesis consists of an introduction and five articles devoted to optimal stopping problems of Am...
Traditional methods of option pricing are based on models of pricing processes, which are various mo...
This thesis considers several optimal stopping problems motivated by mathematical fi- nance, using t...
Abstract. This paper studies an optimal stopping time problem for pricing perpetual American put opt...
This paper is concerned with the solution of the optimal stopping problem associated to the valuatio...
We show that the optimal stopping boundary for the American knock-out put option with finite horizon...
We present closed-form solutions to the problems of pricing of the perpetual American double lookbac...
We present a new model of stopping times and American options. In so doing, we solve the free-bounda...
Optimal stopping and mathematical finance are intimately connected since the value of an American op...
We derive explicit solutions to the perpetual American cancellable standard put and call options in ...
We study perpetual American option pricing problems in an extension of the Black-Merton-Scholes mode...
This paper is a sequel to our previous paper 'A New Paradigm in Asset Pricing' in which we construct...
Solving optimal stopping problems driven by Lévy processes has been a challenging task and has foun...
This thesis is concerned with the pricing of American-type contingent claims. First, the explicit so...