2010 International Conference on Field Programmable Logic and Applications 2010
DOI: 10.1109/fpl.2010.46
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Reconfigurable Control Variate Monte-Carlo Designs for Pricing Exotic Options

Abstract: Abstract-Exotic options are financial derivatives which have complex features including path-dependency. These complex features make them difficult to price, as only computationally intensive Monte-Carlo methods can provide accurate prices. This paper proposes an FPGA-accelerated control variate MonteCarlo (CVMC) framework for pricing exotic options. An optimised implementation of arithmetic Asian option pricing under this framework in a Virtex-5 xc5vlx330t FPGA at 200MHz is 24 times faster than a multi-thread… Show more

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Cited by 14 publications
(7 citation statements)
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“…Therefore, apart from simulating the payoff of the Asian option, the payoff of a correlated European option is also simulated at the same time using the control variate MonteCarlo (CVMC) algorithm [12], [13].…”
Section: A Asian Option Pricing Using Control Variate Methodsmentioning
confidence: 99%
“…Therefore, apart from simulating the payoff of the Asian option, the payoff of a correlated European option is also simulated at the same time using the control variate MonteCarlo (CVMC) algorithm [12], [13].…”
Section: A Asian Option Pricing Using Control Variate Methodsmentioning
confidence: 99%
“…Note that we do not show the comparison with the results reported in [9] as there is no well-defined benchmark to relate the performance and accuracy for Asian options, although other options have been compared in [10].…”
Section: Implementation and Evaluationmentioning
confidence: 95%
“…Many types of options, such as the widely-traded American options, have no analytical solutions and are priced using numerical methods. For instance, when the contract has complicated exotic features or there are multiple sources of uncertainty in modelling the asset price, Monte Carlo methods are often used [9]- [12]. These methods have the main disadvantage of being slow compared to other numerical models for American-style options [13], while also early exercise features are either difficult or impossible to implement using Monte Carlo methods [14].…”
Section: Background a The Binomial-tree Option Pricing Modelmentioning
confidence: 99%