Accuracy, Robustness, and Efficiency of the Linear Boundary Condition for the Black‐Scholes Equations
D Jeong, S Seo, H Hwang, D Lee… - Discrete Dynamics in …, 2015 - Wiley Online Library
We briefly review and investigate the performance of various boundary conditions such as
Dirichlet, Neumann, linear, and partial differential equation boundary conditions for the …
Dirichlet, Neumann, linear, and partial differential equation boundary conditions for the …
Equilibrium Asset and Option Pricing under Jump‐Diffusion Model with Stochastic Volatility
We study the equity premium and option pricing under jump‐diffusion model with stochastic
volatility based on the model in Zhang et al. 2012. We obtain the pricing kernel which acts …
volatility based on the model in Zhang et al. 2012. We obtain the pricing kernel which acts …
Pricing of American put option under a jump diffusion process with stochastic volatility in an incomplete market
S Li, Y Zhou, X Ruan… - Abstract and applied …, 2014 - Wiley Online Library
We study the pricing of American options in an incomplete market in which the dynamics of
the underlying risky asset is driven by a jump diffusion process with stochastic volatility. By …
the underlying risky asset is driven by a jump diffusion process with stochastic volatility. By …
[PDF][PDF] Pricing American Options on Non-Tradable Assets with Stochastic Volatility: an Incomplete Market Framework
A Tavakkolnia - researchgate.net
American options have been traded in financial markets for many years. However, there is
still no exact solution for option pricing problem, considering real-world conditions. In this …
still no exact solution for option pricing problem, considering real-world conditions. In this …
[PDF][PDF] Research Article Pricing of American Put Option under a Jump Diffusion Process with Stochastic Volatility in an Incomplete Market
S Li, Y Zhou, X Ruan, B Wiwatanapataphee - academia.edu
We study the pricing of American options in an incomplete market in which the dynamics of
the underlying risky asset is driven by a jump diffusion process with stochastic volatility. By …
the underlying risky asset is driven by a jump diffusion process with stochastic volatility. By …
Continuous‐Time Portfolio Selection and Option Pricing under Risk‐Minimization Criterion in an Incomplete Market
We study option pricing with risk‐minimization criterion in an incomplete market where the
dynamics of the risky underlying asset are governed by a jump diffusion equation. We obtain …
dynamics of the risky underlying asset are governed by a jump diffusion equation. We obtain …
[引用][C] Comparison of the boundary conditions for the Black–Scholes equations
D Jeonga, S Seob, H Hwangc, D Leea, Y Choia…