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result(s) for
"Options (Finance) Mathematical models."
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Forecasting volatility in the financial markets
by
Knight, John L.
,
Satchell, S. (Stephen)
in
Capital market
,
Financial economics
,
Kapitalmarkttheorie
2007
A collection of cutting-edge volatility forecasting techniques.
The Heston model and its extensions in Matlab and C#
by
Heston, Steven L.
,
Rouah, Fabrice
in
C# (Computer program language)
,
Finance -- Mathematical models
,
MATLAB
2013
Tap into the power of the most popular stochastic volatility model for pricing equity derivatives
Since its introduction in 1993, the Heston model has become a popular model for pricing equity derivatives, and the most popular stochastic volatility model in financial engineering. This vital resource provides a thorough derivation of the original model, and includes the most important extensions and refinements that have allowed the model to produce option prices that are more accurate and volatility surfaces that better reflect market conditions. The book's material is drawn from research papers and many of the models covered and the computer codes are unavailable from other sources.
The book is light on theory and instead highlights the implementation of the models. All of the models found here have been coded in Matlab and C#. This reliable resource offers an understanding of how the original model was derived from Ricatti equations, and shows how to implement implied and local volatility, Fourier methods applied to the model, numerical integration schemes, parameter estimation, simulation schemes, American options, the Heston model with time-dependent parameters, finite difference methods for the Heston PDE, the Greeks, and the double Heston model.
* A groundbreaking book dedicated to the exploration of the Heston model—a popular model for pricing equity derivatives
* Includes a companion website, which explores the Heston model and its extensions all coded in Matlab and C#
* Written by Fabrice Douglas Rouah a quantitative analyst who specializes in financial modeling for derivatives for pricing and risk management
Engaging and informative, this is the first book to deal exclusively with the Heston Model and includes code in Matlab and C# for pricing under the model, as well as code for parameter estimation, simulation, finite difference methods, American options, and more.
Fourier transform methods in finance
by
Cherubini, Umberto
,
Rossi, Pietro
,
Mulinacci, Sabrina
in
BUSINESS & ECONOMICS
,
Finance
,
Finance--Mathematical models
2010
This is the first book written on the application of Fourier transform to finance. Written by an academic and practitioner team, it is an accessible and practical guide to the subject providing an introduction to the mathematics and applications of Fourier transform.
Financial modelling in practice
2010,2009,2008
Financial Modelling in Practice: A Concise Guide for Intermediate and Advanced Level is a practical, comprehensive and in-depth guide to financial modelling designed to cover the modelling issues that are relevant to facilitate the construction of robust and readily understandable models.
Robust Static Super-Replication of Barrier Options
by
Maruhn, Jan H
in
Barrier Options
,
Barrier options -- Volatilität -- Hedging -- Optimierung
,
Finanzmathematik
2009
Static hedge portfolios for barrier options are very sensitive with respect to changes of the volatility surface. To prevent potentially significant hedging losses this book develops a static super-replication strategy with market-typical robustness against volatility, skew and liquidity risk as well as model errors. Empirical results and various numerical examples confirm that the static superhedge successfully eliminates the risk of a changing volatility surface. Combined with associated sub-replication strategies this leads to robust price bounds for barrier options which are also relevant in the context of dynamic hedging. The mathematical techniques used to prove appropriate existence, duality and convergence results range from financial mathematics, stochastic and semi-infinite optimization, convex analysis and partial differential equations to semidefinite programming.