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Numerical analysis for Spread option pricing model in illiquid underlying asset market: full feedback model

机译:非流动性扩散期权定价模型的数值分析   标的资产市场:全反馈模型

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摘要

This paper performs the numerical analysis and the computation of a Spreadoption in a market with imperfect liquidity. The number of shares traded in thestock market has a direct impact on the stock's price. Thus, we consider afull-feedback model in which price impact is fully incorporated into the model.The price of a Spread option is characterize by a nonlinear partialdifferential equation. This is reduced to linear equations by asymptoticexpansions. The Peaceman-Rachford scheme as an alternating direction implicitmethod is employed to solve the linear equations numerically. We discuss thestability and the convergence of the numerical scheme. Illustrative examplesare included to demonstrate the validity and applicability of the presentedmethod. Finally we provide a numerical analysis of the illiquidity effect inreplicating an European Spread option; compared to the Black-Scholes case, atrader generally buys more stock to replicate this option.
机译:本文对流动性不完善的市场中的价差期权进行了数值分析和计算。股票市场上交易的股票数量直接影响股票的价格。因此,我们考虑将价格影响完全纳入模型的完全反馈模型。价差期权的价格由非线性偏微分方程表征。通过渐近展开将其简化为线性方程。采用Peaceman-Rachford方案作为交替方向隐式方法来数值求解线性方程。我们讨论了数值方案的稳定性和收敛性。包括说明性示例以证明所提出方法的有效性和适用性。最后,我们对流动性效应的数值分析进行了分析,该效应重复了欧洲点差期权。与Black-Scholes案相比,atrader通常会购买更多股票来复制此期权。

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