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Kategorie szczegółowe BISAC

Asymptotic Chaos Expansions in Finance: Theory and Practice

ISBN-13: 9781447165057 / Angielski / Miękka / 2014 / 491 str.

David Nicolay
Asymptotic Chaos Expansions in Finance: Theory and Practice Nicolay, David 9781447165057 Springer - książkaWidoczna okładka, to zdjęcie poglądowe, a rzeczywista szata graficzna może różnić się od prezentowanej.

Asymptotic Chaos Expansions in Finance: Theory and Practice

ISBN-13: 9781447165057 / Angielski / Miękka / 2014 / 491 str.

David Nicolay
cena 201,24
(netto: 191,66 VAT:  5%)

Najniższa cena z 30 dni: 192,74
Termin realizacji zamówienia:
ok. 22 dni roboczych
Dostawa w 2026 r.

Darmowa dostawa!

Stochastic instantaneous volatility models such as Heston, SABR or SV-LMM have mostly been developed to control the shape and joint dynamics of the implied volatility surface. In principle, they are well suited for pricing and hedging vanilla and exotic options, for relative value strategies or for risk management. In practice however, most SV models lack a closed form valuation for European options. This book presents the recently developed Asymptotic Chaos Expansions methodology (ACE) which addresses that issue. Indeed its generic algorithm provides, for any regular SV model, the pure asymptotes at any order for both the static and dynamic maps of the implied volatility surface. Furthermore, ACE is programmable and can complement other approximation methods. Hence it allows a systematic approach to designing, parameterising, calibrating and exploiting SV models, typically for Vega hedging or American Monte-Carlo.Asymptotic Chaos Expansions in Finance illustrates the ACE approach for single underlyings (such as a stock price or FX rate), baskets (indexes, spreads) and term structure models (especially SV-HJM and SV-LMM). It also establishes fundamental links between the Wiener chaos of the instantaneous volatility and the small-time asymptotic structure of the stochastic implied volatility framework. It is addressed primarily to financial mathematics researchers and graduate students, interested in stochastic volatility, asymptotics or market models. Moreover, as it contains many self-contained approximation results, it will be useful to practitioners modelling the shape of the smile and its evolution.

Kategorie:
Nauka, Ekonomia i biznes
Kategorie BISAC:
Mathematics > Matematyka stosowana
Business & Economics > Statystyka gospodarcza
Business & Economics > Ekonometria
Wydawca:
Springer
Seria wydawnicza:
Springer Finance
Język:
Angielski
ISBN-13:
9781447165057
Rok wydania:
2014
Wydanie:
2014
Numer serii:
000039655
Ilość stron:
491
Waga:
0.72 kg
Wymiary:
23.11 x 15.49 x 3.05
Oprawa:
Miękka
Wolumenów:
01

Introduction.- Volatility dynamics for a single underlying: foundations.- Volatility dynamics for a single underlying: advanced methods.- Practical applications and testing.- Volatility dynamics in a term structure.- Implied Dynamics in the SV-HJM framework.- Implied Dynamics in the SV-LMM framework.- Conclusion.

David Nicolay received his Ph.D. degree in financial mathematics from Ecole Polytechnique, France. Currently he is a front office quantitative researcher for a financial institution in London. His research interests include the modelling of interest rates and hybrid derivatives, Monte-Carlo methods and asymptotic approaches.

Stochastic instantaneous volatility models such as Heston, SABR or SV-LMM have mostly been developed to control the shape and joint dynamics of the implied volatility surface. In principle, they are well suited for pricing and hedging vanilla and exotic options, for relative value strategies or for risk management. In practice however, most SV models lack a closed form valuation for European options. This book presents the recently developed Asymptotic Chaos Expansions methodology (ACE) which addresses that issue. Indeed its generic algorithm provides, for any regular SV model, the pure asymptotes at any order for both the static and dynamic maps of the implied volatility surface. Furthermore, ACE is programmable and can complement other approximation methods. Hence it allows a systematic approach to designing, parameterising, calibrating and exploiting SV models, typically for Vega hedging or American Monte-Carlo.

Asymptotic Chaos Expansions in Finance illustrates the ACE approach for single underlyings (such as a stock price or FX rate), baskets (indexes, spreads) and term structure models (especially SV-HJM and SV-LMM). It also establishes fundamental links between the Wiener chaos of the instantaneous volatility and the small-time asymptotic structure of the stochastic implied volatility framework. It is addressed primarily to financial mathematics researchers and graduate students, interested in stochastic volatility, asymptotics or market models. Moreover, as it contains many self-contained approximation results, it will be useful to practitioners modelling the shape of the smile and its evolution.



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