A hybrid Monte Carlo and finite difference method for option pricing
Year of publication: |
2019
|
---|---|
Authors: | Jeong, Darae ; Yoo, Minhyun ; Yoo, Changwoo ; Kim, Junseok |
Published in: |
Computational economics. - Dordrecht [u.a.] : Springer, ISSN 0927-7099, ZDB-ID 1142021-2. - Vol. 53.2019, 1, p. 111-124
|
Subject: | Black-Scholes equation | Boundary condition | Finite difference method | Monte Carlo simulation | Option pricing | Optionspreistheorie | Option pricing theory | Monte-Carlo-Simulation | Black-Scholes-Modell | Black-Scholes model | Derivat | Derivative |
-
Evaluation of options using the Black-Scholes methodology
Brătian, Vasile, (2019)
-
A second-order discretization with Malliavin weight and Quasi-Monte Carlo method for option pricing
Yamada, Toshihiro, (2020)
-
Exotic options pricing under special Lévy process models : a biased control variate method approach
Jia, Jiayi, (2020)
- More ...
-
A practical finite difference method for the three-dimensional Black-Scholes equation
Kim, Junseok, (2016)
-
Finite difference method for the black-scholes equation without boundary conditions
Jeong, Darae, (2018)
-
A fourth-order spatial accurate and practically stable compact scheme for the Cahn–Hilliard equation
Lee, Chaeyoung, (2014)
- More ...