We develop an efficient Fourier-based numerical method for pricing Bermudan and discretely monitored barrier options under the Heston stochastic volatility model. The two-dimensional pricing problem is dealt with by a combination of a Fourier cosine series expansion, as in [F. Fang and C.W. Oosterlee, SIAM J. Sci. Comput., 31 (2008), pp. 826–848, F. Fang and C. W. Oosterlee, Numer. Math., 114 (2009), pp. 27–62], and high-order quadrature rules in the other dimension. Error analysis and experiments confirm a fast error convergence.Delft Institute of Applied MathematicsElectrical Engineering, Mathematics and Computer Scienc
Abstract: This paper presents a Hilbert transform method for pricing Bermudan options in Lévy mod-e...
A fast and accurate method for pricing early exercise and certain exotic options in computational fi...
Various valuation adjustments, or XVAs, can be written in terms of non-linear PIDEs equivalent to FB...
We develop an efficient Fourier-based numerical method for pricing Bermudan and discretely monitored...
The COS method for pricing European and Bermudan options with one underlying asset was developed in ...
We present a pricing method based on Fourier-cosine expansions for early-exercise and discretely-mon...
We present a pricing method based on Fourier-cosine expansions for early-exercise and discretely-mon...
Includes bibliographical references.We focus on the pricing of Bermudan and barrier options under th...
A numerical method is developed that can price options, including exotic options that can be priced ...
We consider a defaultable asset whose risk-neutral pricing dynamics are described by an exponential ...
We present a pricing method based on Fourier-cosine expansions for early-exercise and discretely-mon...
This thesis develops a generic framework based on the Fourier transform for pricing and hedging of v...
We introduce a new numerical method called the complex Fourier series (CFS) method proposed by Chan ...
This thesis is about pricing Bermudan options with the SWIFT method (Shannon Wavelets Inverse Fourie...
Black and Scholes have proposed a model for pricing European options where the underlying asset foll...
Abstract: This paper presents a Hilbert transform method for pricing Bermudan options in Lévy mod-e...
A fast and accurate method for pricing early exercise and certain exotic options in computational fi...
Various valuation adjustments, or XVAs, can be written in terms of non-linear PIDEs equivalent to FB...
We develop an efficient Fourier-based numerical method for pricing Bermudan and discretely monitored...
The COS method for pricing European and Bermudan options with one underlying asset was developed in ...
We present a pricing method based on Fourier-cosine expansions for early-exercise and discretely-mon...
We present a pricing method based on Fourier-cosine expansions for early-exercise and discretely-mon...
Includes bibliographical references.We focus on the pricing of Bermudan and barrier options under th...
A numerical method is developed that can price options, including exotic options that can be priced ...
We consider a defaultable asset whose risk-neutral pricing dynamics are described by an exponential ...
We present a pricing method based on Fourier-cosine expansions for early-exercise and discretely-mon...
This thesis develops a generic framework based on the Fourier transform for pricing and hedging of v...
We introduce a new numerical method called the complex Fourier series (CFS) method proposed by Chan ...
This thesis is about pricing Bermudan options with the SWIFT method (Shannon Wavelets Inverse Fourie...
Black and Scholes have proposed a model for pricing European options where the underlying asset foll...
Abstract: This paper presents a Hilbert transform method for pricing Bermudan options in Lévy mod-e...
A fast and accurate method for pricing early exercise and certain exotic options in computational fi...
Various valuation adjustments, or XVAs, can be written in terms of non-linear PIDEs equivalent to FB...