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Titlebook: Interest-Rate Management; Rudi Zagst Book 2002 Springer-Verlag Berlin Heidelberg 2002 Finance.Hedging.Martingale.Portfolio.Portfolio Manag

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书目名称Interest-Rate Management
编辑Rudi Zagst
视频video
概述Includes supplementary material:
丛书名称Springer Finance
图书封面Titlebook: Interest-Rate Management;  Rudi Zagst Book 2002 Springer-Verlag Berlin Heidelberg 2002 Finance.Hedging.Martingale.Portfolio.Portfolio Manag
描述Who gains all his ends did set the level too low. Although the history of trading on financial markets started a long and possibly not exactly definable time ago, most financial analysts agree that the core of mathematical finance dates back to the year 1973. Not only did the world‘s first option exchange open its doors in Chicago in that year but Black and Scholes published their pioneering paper [BS73] on the pricing and hedging of contingent claims. Since then their explicit pricing formula has become the market standard for pricing European stock op­ tions and related financial derivatives. In contrast to the equity market, no comparable model is accepted as standard for the interest-rate market as a whole. One of the reasons is that interest-rate derivatives usually depend on the change of a complete yield curve rather than only one single interest rate. This complicates the pricing of these products as well as the process of managing their market risk in an essential way. Consequently, a large number of interest-rate models have appeared in the literature using one or more factors to explain the potential changes of the yield curve. Beside the Black ([Bla76]) and the Heath-Ja
出版日期Book 2002
关键词Finance; Hedging; Martingale; Portfolio; Portfolio Management; Stochastic Processes; Stochastic calculus; m
版次1
doihttps://doi.org/10.1007/978-3-662-12106-1
isbn_softcover978-3-642-08708-0
isbn_ebook978-3-662-12106-1Series ISSN 1616-0533 Series E-ISSN 2195-0687
issn_series 1616-0533
copyrightSpringer-Verlag Berlin Heidelberg 2002
The information of publication is updating

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Financial Marketsy starting with a general model of the basic financial instruments, called the primary traded assets, in Section 3.1. Their prices are described by stochastic processes or, to be more precise, by a corresponding stochastic differential equation. Trading with these financial instruments requires some
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Interest-Rate Derivativesth respect to future points in time. This chapter is dedicated to describing and evaluating some of these products, from both a mathematical and practical point of view. It will also be shown how the different pricing models and techniques of the previous sections can be applied to the pricing of in
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f communication—namely Sender, Message, Channel and Receiver—and examines the different factors that affect each one. Tandoc’s research reveals that an increasing number of people get their news from social media instead of local news websites, which leads to various consequences on all four compone
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