In this paper we demonstrate one of the most recent methods in financial engineering called Cubature on Wiener space developed by Lyons and Victoir and its applications for Heston model. This model is theoretically a contender to classical models that relies on Monte Carlo simulation method, and has accuracy up to degree 5 of iterated Stratonovich integrals of Wiener process. Contribution of this paper could be seen in the solving of ODEs in finance in order to get the price of contingent claim
We deal with discretization schemes for the simulation of the Heston stochastic volatility model. Th...
We propose a simulation algorithm for the Schobel-Zhu model and its extension to include stochastic ...
We consider the problem of pricing European exotic path-dependent derivatives on an underlying descr...
In this paper we demonstrate one of the most recent methods in financial engineering called Cubature...
This thesis established the cubature method developed by Gyurkó & Lyons (2010) and Lyons & V...
Before the financial crisis started in 2007, there were no significant spreads between the forward r...
In the collocating volatility (CLV) model, the stochastic collocation technique is used as a conveni...
In this thesis we revisit numerical methods for the simulation of the Heston model’sEuropean call. S...
Includes bibliographical references.We focus on the pricing of Bermudan and barrier options under th...
In this paper, we introduce the cubature formula for Stochastic Volterra Integral Equations. We firs...
We develop a completely new and straightforward method for simulating the joint law of the position ...
© 2012 Dr. Jiun Hong ChanThis thesis presents new Monte-Carlo techniques for the pricing and Greeks ...
Abstract—A new discretization scheme ES-QE by combining the exact simulation (ES) and quadratic expo...
We consider the problem of pricing European exotic path-dependent derivatives on an underlying descr...
We discuss and deliberate upon the properties such as stability analysis, Solutional behaviour and A...
We deal with discretization schemes for the simulation of the Heston stochastic volatility model. Th...
We propose a simulation algorithm for the Schobel-Zhu model and its extension to include stochastic ...
We consider the problem of pricing European exotic path-dependent derivatives on an underlying descr...
In this paper we demonstrate one of the most recent methods in financial engineering called Cubature...
This thesis established the cubature method developed by Gyurkó & Lyons (2010) and Lyons & V...
Before the financial crisis started in 2007, there were no significant spreads between the forward r...
In the collocating volatility (CLV) model, the stochastic collocation technique is used as a conveni...
In this thesis we revisit numerical methods for the simulation of the Heston model’sEuropean call. S...
Includes bibliographical references.We focus on the pricing of Bermudan and barrier options under th...
In this paper, we introduce the cubature formula for Stochastic Volterra Integral Equations. We firs...
We develop a completely new and straightforward method for simulating the joint law of the position ...
© 2012 Dr. Jiun Hong ChanThis thesis presents new Monte-Carlo techniques for the pricing and Greeks ...
Abstract—A new discretization scheme ES-QE by combining the exact simulation (ES) and quadratic expo...
We consider the problem of pricing European exotic path-dependent derivatives on an underlying descr...
We discuss and deliberate upon the properties such as stability analysis, Solutional behaviour and A...
We deal with discretization schemes for the simulation of the Heston stochastic volatility model. Th...
We propose a simulation algorithm for the Schobel-Zhu model and its extension to include stochastic ...
We consider the problem of pricing European exotic path-dependent derivatives on an underlying descr...