Symmetry Methods for the Quadratic Gaussian Libor Model (Slides)

P. Mccloud
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Abstract

This article describes the expectation and measure groups of the quadratic Gaussian algebra, and consider their application in the pricing of interest rate and cross asset derivatives. The discussion is motivated by the desire to construct consistent, arbitrage-free, term structure pricing models, that incorporate multi-factor decorrelation and credible smile dynamics in a robust and easy to implement framework. The article concludes with the application of symmetry techniques in the construction of the quadratic Gaussian Libor model.
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二次高斯Libor模型的对称方法(幻灯片)
本文描述了二次高斯代数的期望组和测度组,并考虑了它们在利率和交叉资产衍生品定价中的应用。讨论的动机是希望构建一致的,无套利的,期限结构定价模型,该模型将多因素去相关和可信的微笑动态纳入稳健且易于实现的框架中。文章最后介绍了对称技术在二次高斯Libor模型构建中的应用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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