Interest Rate Models-Theory and Practice With Smile, Inflation and Credit 2nd Edition - Couverture rigide

Livre 27 sur 53: Springer Finance

Brigo, Damiano

 
9783540221494: Interest Rate Models-Theory and Practice With Smile, Inflation and Credit 2nd Edition

Synopsis

When implementing mathematical models for pricing interest rate derivatives one must address a number of practical issues such as the choice of a satisfactory model, the calibration to market data, the implementation of efficient routines, and so on. This book explains how models work and how to implement them for concrete pricing.

The 2nd edition of this successful book has several new features. The calibration discussion of the basic LIBOR market model has been enriched considerably, a discussion of historical estimation of the instantaneous correlation matrix and of rank reduction has been added, and a LIBOR-model consistent swaption-volatility interpolation technique has been introduced.

The old sections devoted to the smile issue in the LIBOR market model have been enlarged into a new chapter. New sections on local-volatility dynamics, and on stochastic volatility models have been added, with a thorough treatment of the recently developed uncertain-volatility approach.

The fast-growing interest for hybrid products has led to a new chapter, with a special focus devoted to the pricing of convertible bonds and inflation-linked derivatives.

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Présentation de l'éditeur

In implementing mathematical models for pricing interest rate derivatives one has to address a number of practical issues such as the choice of a satisfactory model, the calibration to market data, the implementation of efficient routines, and so on. This book aims both at explaining rigorously how models work in theory and at suggesting how to implement them for concrete pricing. This is an area that is rarely covered by books on mathematical finance. The book is meant both to help quantitative analysts and advanced traders price and hedge with a sound theoretical apparatus, and to encourage academics to develop a feeling for the practical problems in the interest rate market that can be solved with the use of relatively advanced tools of mathematics and stochastic calculus in particular. Advanced undergraduate students, graduate students and researchers should benefit from seeing how mathematics can be used in concrete financial problems.

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