Pricing Asian options in a semimartingale model
By Jan Vecer, Mingxin Xu. 2004
103 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance
View Paper: https://www.semanticscholar.org/paper/8973f4771d8a920f956a0b3998b98497e2e14997
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Antonis Papapantoleon
- Jean-Pierre Fouque 3
- Ernst Eberlein
- Chuan-Hsiang Han
- Sebastian Raible
- Rüdiger Kiesel
- N. H. Bingham
- E. A. V. Hammerstein
In Finance
- Antonis Papapantoleon
- Chuan-Hsiang Han
- Jean-Pierre Fouque 3
- Ernst Eberlein
- Sebastian Raible
- Ole E. Barndorff-Nielsen
- Rüdiger Kiesel
- N. H. Bingham
Citations in the corpus
- Variance reduction for Monte Carlo methods to evaluate option prices under multi-factor stochastic volatility models (2004, methodology): “Using Monte Carlo simulations to evaluate Asian option prices has been an important approach in parallel to PDE approaches [4, 5, 14].”
- Equivalence of floating and fixed strike Asian and lookback options (2005, methodology): “In-progress Asian options can be re-written in terms of standard Asian options, see Večeř (2002), but floating strike options become a mixture of floating and fixed strike Asian options, because of the additional term that corresponds to the averaging up to time t.”
- Analysis of variance based instruments for Ornstein–Uhlenbeck type models: swap and price index (2017, unknown): “The following theorem can be considered as a Večeřtype theorem (see Shreve 2004; Večeř 2002; Večeř and Xu 2004) for the variance swap.”
- Pricing Asian options with stochastic volatility (2003, methodology): “Notice that our argument can be extended to the discretely sampled Asian options for cases considered in [20] and [21].”
- Efficient Asian option pricing under regime switching jump diffusions and stochastic volatility models (2020, unknown): “Research in this area includes (d’Halluin et al. 2005), where a semi-Lagrangian method is proposed to solve the partial integro-differential equation (PIDE) directly, and Vecer and Xu (2004), where a representation for Asian options under semi-martingale models is developed via analysis of the PIDE.”