activity
20152024
most citedEfficient numerical valuation of European options under the two-asset Kou jump-diffusion model

2 citations · 2 across the 3 of their papers we have counts for

collaborators

7 papers

math.NA2024

A note on the numerical approximation of Greeks for American-style options

Karel J. in 't Hout

In this note we consider the approximation of the Greeks Delta and Gamma of American-style options through the numerical solution of time-dependent partial differential complementa…

math.NA2022★ 2 cited

Efficient numerical valuation of European options under the two-asset Kou jump-diffusion model

Karel in 't Hout, Pieter Lamotte

This paper concerns the numerical solution of the two-dimensional time-dependent partial integro-differential equation (PIDE) that holds for the values of European-style options un…

math.NA2019

Operator splitting schemes for the two-asset Merton jump-diffusion model

Lynn Boen, Karel J. in 't Hout

This paper deals with the numerical solution of the two-dimensional time-dependent Merton partial integro-differential equation (PIDE) for the values of rainbow options under the t…

math.NA2017

On Multistep Stabilizing Correction Splitting Methods with Applications to the Heston Model

Willem Hundsdorfer, Karel in 't Hout

In this note we consider splitting methods based on linear multistep methods and stabilizing corrections. To enhance the stability of the methods, we employ an idea of Bruno & Cubi…

q-fin.CP2016

Numerical study of splitting methods for American option valuation

Karel in 't Hout, Radoslav Valkov

This paper deals with the numerical approximation of American-style option values governed by partial differential complementarity problems. For a variety of one- and two-asset Ame…

math.NA2016

An adjoint method for the exact calibration of Stochastic Local Volatility models

Maarten Wyns, Karel in 't Hout

This paper deals with the exact calibration of semidiscretized stochastic local volatility (SLV) models to their underlying semidiscretized local volatility (LV) models. Under an S…