AbstractThis paper deals with the numerical analysis and simulation of nonlinear Black–Scholes equations modeling illiquid markets where the implementation of a dynamic hedging strategy affects the price process of the underlying asset. A monotone difference scheme ensuring nonnegative numerical solutions and avoiding unsuitable oscillations is proposed. Stability properties and consistency of the scheme are studied and numerical simulations involving changes in the market liquidity parameter are included
[EN] This paper deals with the numerical analysis and computing of a nonlinear model of option prici...
We consider an option pricing model proposed by Mancino and Ogawa, where the implementation of dynam...
The purpose of this thesis is to study the option pricing and hedging in an illiquid market. In orde...
AbstractThis paper deals with the numerical analysis and simulation of nonlinear Black–Scholes equat...
Markets liquidity is an issue of very high concern in financial risk management. In a perfect liquid...
In this paper we study the hedging of derivatives in illiquid markets. More specifically we consider...
AbstractThis paper deals with the numerical solution of Black–Scholes option pricing partial differe...
In this paper we study the hedging of derivatives in illiquid markets. More specifically we conside...
AbstractThis paper deals with the Barles–Soner model arising in the hedging of portfolios for option...
Nonlinear option pricing models have been increasingly concerning in financial industries since they...
AbstractThis paper deals with the numerical analysis and computing of a nonlinear model of option pr...
Market illiquidity, feedback effects, presence of transaction costs, risk from unprotected portfolio...
We consider the option pricing model proposed by Mancino and Ogawa, where the implementation of dyna...
AbstractNonlinear Black–Scholes equations have been increasingly attracting interest over the last t...
Nonlinear Black–Scholes equations have been increasingly attracting interest over the last two decad...
[EN] This paper deals with the numerical analysis and computing of a nonlinear model of option prici...
We consider an option pricing model proposed by Mancino and Ogawa, where the implementation of dynam...
The purpose of this thesis is to study the option pricing and hedging in an illiquid market. In orde...
AbstractThis paper deals with the numerical analysis and simulation of nonlinear Black–Scholes equat...
Markets liquidity is an issue of very high concern in financial risk management. In a perfect liquid...
In this paper we study the hedging of derivatives in illiquid markets. More specifically we consider...
AbstractThis paper deals with the numerical solution of Black–Scholes option pricing partial differe...
In this paper we study the hedging of derivatives in illiquid markets. More specifically we conside...
AbstractThis paper deals with the Barles–Soner model arising in the hedging of portfolios for option...
Nonlinear option pricing models have been increasingly concerning in financial industries since they...
AbstractThis paper deals with the numerical analysis and computing of a nonlinear model of option pr...
Market illiquidity, feedback effects, presence of transaction costs, risk from unprotected portfolio...
We consider the option pricing model proposed by Mancino and Ogawa, where the implementation of dyna...
AbstractNonlinear Black–Scholes equations have been increasingly attracting interest over the last t...
Nonlinear Black–Scholes equations have been increasingly attracting interest over the last two decad...
[EN] This paper deals with the numerical analysis and computing of a nonlinear model of option prici...
We consider an option pricing model proposed by Mancino and Ogawa, where the implementation of dynam...
The purpose of this thesis is to study the option pricing and hedging in an illiquid market. In orde...