Applications of Fourier Transform to Smile Modeling Applications of Fourier Transform to Smile Modeling
Springer Finance

Applications of Fourier Transform to Smile Modeling

Theory and Implementation

    • £104.99
    • £104.99

Publisher Description

The sound modeling of the smile effect is an important issue in quantitative finance as, for more than a decade, the Fourier transform has established itself as the most efficient tool for deriving closed-form option pricing formulas in various model classes. This book describes the applications of the Fourier transform to the modeling of volatility smile,  followed by a comprehensive treatment of option valuation in a unified framework, covering stochastic volatilities and interest rates, Poisson and Levy jumps, including various asset classes such as equity, FX and interest rates, as well as various numberical examples and prototype programming codes. Readers will benefit from this book not only by gaining an overview of the advanced theory and the vast range of literature on these topics, but also by receiving first-hand feedback on the practical applications and implementations of the theory. The book is aimed at financial engineers, risk managers, graduate students and researchers.

GENRE
Business & Personal Finance
RELEASED
2009
3 October
LANGUAGE
EN
English
LENGTH
345
Pages
PUBLISHER
Springer Berlin Heidelberg
SIZE
11.4
MB
Derivative Security Pricing Derivative Security Pricing
2015
Pricing of Derivatives on Mean-Reverting Assets Pricing of Derivatives on Mean-Reverting Assets
2009
A Time Series Approach to Option Pricing A Time Series Approach to Option Pricing
2014
Statistics of Financial Markets Statistics of Financial Markets
2008
Handbook of Computational Finance Handbook of Computational Finance
2011
Pricing of Bond Options Pricing of Bond Options
2008
Risk and Asset Allocation Risk and Asset Allocation
2007
Modelling, Pricing, and Hedging Counterparty Credit Exposure Modelling, Pricing, and Hedging Counterparty Credit Exposure
2009
Term-Structure Models Term-Structure Models
2009
Mathematics of Financial Markets Mathematics of Financial Markets
2006
Mathematical Methods for Financial Markets Mathematical Methods for Financial Markets
2009
Mathematical Models of Financial Derivatives Mathematical Models of Financial Derivatives
2008