We present globally convergent multigrid methods for the nonsymmetric obstacle problems as arising from the discretization of Black—Scholes models of American options with local volatilities and discrete data. No tuning or regularization parameters occur. Our approach relies on symmetrization by transformation and data recovery by superconvergence
In this work we improve the algorithm of Han and Wu (SIAM J. Numer. Anal. 41 (2003), 2081-2095) for ...
We extend the viscosity solution characterization proved in [5] for call/put American option prices ...
We consider the problem of pricing perpetual American options written on dividend-paying assets whos...
Summary. We present globally convergent multigrid methods for the nonsymmet-ric obstacle problems as...
Due to transaction costs, illiquid markets, large investors or risks from an unprotected portfolio t...
Due to transaction costs, illiquid markets, large investors or risks from an unprotected portfolio ...
We study the pricing of multi-asset American derivatives in an Uncertain Volatility model for genera...
We derive high-order compact finite difference schemes for option pricing in stochastic volatility m...
Partial differential operators in finance often originate in bounded linear stochastic processes. As...
AbstractIn this paper we present a numerical method for a generalized Black–Scholes equation, which ...
In this work we are concerned with the analysis and numerical solution of Black-Scholes type equatio...
In this work we are concerned with the analysis and numerical solution of Black-Scholes type equatio...
AbstractWe develop adaptive θ-methods for solving the Black–Scholes PDE for American options. By add...
AbstractThis paper deals with the numerical solution of Black–Scholes option pricing partial differe...
Since financial engineering problems are of great importance in the academic community, effective me...
In this work we improve the algorithm of Han and Wu (SIAM J. Numer. Anal. 41 (2003), 2081-2095) for ...
We extend the viscosity solution characterization proved in [5] for call/put American option prices ...
We consider the problem of pricing perpetual American options written on dividend-paying assets whos...
Summary. We present globally convergent multigrid methods for the nonsymmet-ric obstacle problems as...
Due to transaction costs, illiquid markets, large investors or risks from an unprotected portfolio t...
Due to transaction costs, illiquid markets, large investors or risks from an unprotected portfolio ...
We study the pricing of multi-asset American derivatives in an Uncertain Volatility model for genera...
We derive high-order compact finite difference schemes for option pricing in stochastic volatility m...
Partial differential operators in finance often originate in bounded linear stochastic processes. As...
AbstractIn this paper we present a numerical method for a generalized Black–Scholes equation, which ...
In this work we are concerned with the analysis and numerical solution of Black-Scholes type equatio...
In this work we are concerned with the analysis and numerical solution of Black-Scholes type equatio...
AbstractWe develop adaptive θ-methods for solving the Black–Scholes PDE for American options. By add...
AbstractThis paper deals with the numerical solution of Black–Scholes option pricing partial differe...
Since financial engineering problems are of great importance in the academic community, effective me...
In this work we improve the algorithm of Han and Wu (SIAM J. Numer. Anal. 41 (2003), 2081-2095) for ...
We extend the viscosity solution characterization proved in [5] for call/put American option prices ...
We consider the problem of pricing perpetual American options written on dividend-paying assets whos...