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Pricing multi-asset American-style options by memory reduction Monte Carlo methods

机译:通过减少内存的蒙特卡洛方法对多资产美式期权定价

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When pricing American-style options on d assets by Monte Carlo methods, one usually stores the simulated asset prices at all time steps on all paths in order to determine when to exercise the options. If N time steps and M paths are used, then the storage requirement is d (.) M (.) N. In this paper, we give a simulation method to price multi-asset American-style options, where the storage requirement only grows like (d + 1)M + N. The only additional computational cost is that we have to generate each random number twice instead of once. For machines with limited memory, we can now use larger values of M and N to improve the accuracy in pricing the options. (c) 2005 Elsevier Inc. All rights reserved.
机译:当通过蒙特卡洛方法对d资产的美式期权定价时,通常会在所有路径的所有时间步上存储模拟资产价格,以便确定何时行使期权。如果使用N个时间步长和M条路径,则存储需求为d(。)M(。)N。在本文中,我们给出了一种模拟多资产美式期权价格的方法,其中存储需求只会增长像(d + 1)M +N。唯一的额外计算成本是我们必须将每个随机数生成两次,而不是一次。对于内存有限的机器,我们现在可以使用较大的M和N值来提高选件定价的准确性。 (c)2005 Elsevier Inc.保留所有权利。

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