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A front-fixing method for American option pricing on zero-coupon bond under the Hull and White model

Abstract: A new efficient numerical method is proposed for valuation of American option on zero-coupon bond using Hull and White model. By applying the front-fixing transformation suggested by Holmes and Yang, the original free boundary problem is transformed into a new fixed boundary partial differential equation (PDE) problem, where the optimal stopping boundary is one of the unknowns of the problem. The numerical finite difference scheme for the transformed problem is constructed. Stability and convergence rate is studied empirically. Numerical simulation of the computation of both the option price and the optimal stopping boundary are illustrated with examples and the comparison with the Hull and White tree method.

 Autoría: Company R., Egorova V.N., Jódar L., Peris J.,

 Fuente: Mathematical Methods in the Applied Sciences, 2022, 45(6), 3334-3344

Editorial: John Wiley & Sons

 Fecha de publicación: 01/04/2022

Nº de páginas: 11

Tipo de publicación: Artículo de Revista

 DOI: 10.1002/mma.7505

ISSN: 0170-4214,1099-1476

 Proyecto español: MTM2017-89664-P

Url de la publicación: https://doi.org/10.1002/mma.7505

Autoría

COMPANY ROSSI, RAFAEL

JÓDAR SÁNCHEZ, LUCAS ANTONIO

PERIS CANO, JORGE