诺贝尔奖Black Scholes模型:关键特征及其在期权估值中的应用——长期资本管理基金的最终崩溃

Michal Rajkowski
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引用次数: 0

摘要

本文的目的是提出关于布莱克-斯科尔斯模型的不同观点。布莱克-斯科尔斯方程是金融数学中最重要的方程之一。它通常用于确定期权的价格。然而,它的应用和修改远远超出了这个市场:它被用于外汇市场、IRS市场、掉期市场等。因此,罗伯特·默顿(Robert Merton)和迈伦·斯科尔斯(Myron Scholes)因模型的发明而获得1997年诺贝尔奖也就不足为奇了。本研究提出了该模型的关键要素,以及支持和反对其遵守实际市场条件的论据。长期资本管理基金的历史表明,即使是合适的模型,如果使用不当,也会给国际金融市场带来巨大的损失和破坏。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The Nobel-Awarded Black Scholes Model: Key Characteristics and Its Applications to Option Valuation - Ultimate Collapse of LTCM Fund
The aim of this paper is to present different views on Black-Scholes model. The Black-Scholes equation is one of the most significant equations in financial mathematics. It is commonly used to determine price of options. However its applications as well as modifications go far beyond this market: it is utilized in fx currency market, IRS market, swaptions market and other. Therefore it is not surprising that Robert Merton and Myron Scholes were awarded Noble Prize for an invention of the model in 1997. This study presents key elements of the model as well as arguments for and against its adherence to real market conditions. The history of LTCM fund indicates that even appropriate model, when used inadequately, can bring heavy losses and disruption on the international financial market.
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