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Titlebook: Derivatives and Internal Models; Hans-Peter Deutsch Book 2002Latest edition Hans-Peter Deutsch 2002 management.organization.risk managemen

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發(fā)表于 2025-3-21 18:21:15 | 只看該作者 |倒序瀏覽 |閱讀模式
書目名稱Derivatives and Internal Models
編輯Hans-Peter Deutsch
視頻videohttp://file.papertrans.cn/269/268140/268140.mp4
叢書名稱Finance and Capital Markets Series
圖書封面Titlebook: Derivatives and Internal Models;  Hans-Peter Deutsch Book 2002Latest edition Hans-Peter Deutsch 2002 management.organization.risk managemen
描述The successful first edition provided an introduction to the valuation and risk management of modern financial instruments, formulated in a precise mathematical expression and comprehensively covering all relevant topics using consistent and exact notation. In this new edition, Deutsch continues with this philosophy covering new and more advanced topics including terms structure models, second-order value at risk, time series analysis, GARCH models, differential equations, finite difference schemes, Martingales and Numeraires.
出版日期Book 2002Latest edition
關(guān)鍵詞management; organization; risk management
版次2
doihttps://doi.org/10.1057/9780230502109
isbn_softcover978-1-349-42999-8
isbn_ebook978-0-230-50210-9Series ISSN 2946-2010 Series E-ISSN 2946-2029
issn_series 2946-2010
copyrightHans-Peter Deutsch 2002
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Financial Instruments: A System of Derivatives and Underlyings return for the receipt of a specified payment or at least the expectation of such a payment at same future time from the counterparty. ., also called ., are instruments which make such a . or . possible. The purpose of this section is to present a classification of such instruments in a system of u
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Overview of the Assumptionsels. A complete list of all model assumptions made in this book are summarized here in order to provide an overview of the numerous conditions and assumptions arising in the various methods. For each pricing and risk management method discussed in the following chapters, we will specify which of the
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The Black-Scholes Differential Equationc.), we now demonstrate how such arbitrage arguments, with the help of results from stochastic analysis, namely Ito’s formula 3.19, can be used to derive the famous Black-Scholes equation. Along with the Assumptions 1, 2, 3, 4 and 5 from Section 5, the additional assumption that continuous trading i
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Integral Forms and Analytic Solutions in the Black-Scholes Worldour model by assuming that the parameters involved (interest rates, dividend yields, volatility) are constant (Assumptions 9, 11 and thus 7 from Section 5) despite the fact that these assumptions are quite unrealistic. These were the assumptions for which Fischer Black and Myron Scholes first found
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Numerical Solutions Using Finite Differencesematical finance. Finite difference methods are very powerful and flexible as well. They can be applied to a wide variety of different derivatives with either European or American payoff modes. In this section, we will provide a very detailed discussion of these important methods in a generality far
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