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Analytical Solutions of a Continuous Arithmetic Asian Model for Option Pricing using Projected Differential Transform Method

机译:使用投影微分变换方法的连续算术亚洲模型的分析解

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In financial mathematics, the procedure forfinding the solutions of the Black-Scholes model defined interms of Arithmetic Asian Option (AAO) is one of the mosttasking issues when considering its corresponding analyticalsolutions. In this paper, such analytical solution of a continuousarithmetic Asian option is obtained through the application of aproposed semi-analytical approach known as ProjectedDifferential transform Method (PDTM). The Asian optionmodel in continuous arithmetic form witnesses the applicationof PDTM for the first time in literature (to the authors’ best ofknowledge). The PDTM entails less computational work, evenwithout neglecting the high level of accuracy. The obtainedsolution is in agreement with those in literature via othersolution methods. In terms of recommendation, the proposedsolution method will be of great interest for related versions orforms of Asian option pricing models (geometric) likewise otherfinancial nonlinear differential models.
机译:在金融数学中,Forfinding Black-Scholes模型的解决方案的程序定义了算术亚洲选项(AAO)的液晶(AAO)是在考虑其相应的分析次算法时最常见的问题之一。 在本文中,通过应用称为ProjectDifferential变换方法(PDTM)的Aproped半分析方法来获得连续算法亚洲选项的这种分析解决方案。 亚洲申请表中的连续算术形式见证了PDTM的第一次在文献中的适用(对作者最好的知识)。 PDTM需要更少的计算工作,连续忽略高度的准确性。 通过别人解决方法,获得的旨在与文学中的那些协定。 在推荐方面,ProposeSolution方法对亚洲期权定价模型(几何)的相关版本orforms的令人兴趣,同样是其他财务非线性差分模型。

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