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Parallel implementation of option pricing methods on multiple GPUs

机译:在多个GPU上并行实施期权定价方法

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The Heston stochastic volatility model is one of the most popular models for the evolution of stocks and futures prices, which includes a stochastic process for the volatility. In practice it is usually enhanced by adding a Poisson jump process, which improves the overall correspondence with the observed behaviour of prices in the marketplace. The pricing of financial options by means of Monte Carlo or quasi-Monte Carlo methods can greatly benefit from the use of GPU computing due to the inherent parallelism of the computations. In this work we describe efficient parallel implementations of several popular option pricing schemes by using CUDA-enabled graphic cards. Our quasi-Monte Carlo algorithms make use of modifications of the Sobol and Halton sequences. The numerical and timing results demonstrate the excellent efficiency of our approach on the target computational platforms.
机译:Heston随机波动率模型是最受欢迎的股票和期货价格演变模型之一,其中包括波动率的随机过程。实际上,通常通过添加泊松跳跃过程来增强它,从而改善与市场上观察到的价格行为的整体对应性。由于计算的内在并行性,通过蒙特卡洛或准蒙特卡洛方法进行的金融期权定价可以极大地受益于GPU计算的使用。在这项工作中,我们通过使用支持CUDA的图形卡描述几种流行的期权定价方案的有效并行实现。我们的准蒙特卡罗算法利用了Sobol和Halton序列的修改。数值和时间结果证明了我们的方法在目标计算平台上的出色效率。

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