
Beschreibung Smile Pricing Explained (Financial Engineering Explained) (English Edition). Smile Pricing Explained provides a clear and thorough explanation of the concepts of smile modelling that are at the forefront of modern derivatives pricing. The key models used in practice are covered, together with numerical techniques and calibration.
Smile Pricing Explained / P. Austing / Palgrave Macmillan ~ 'Smile Pricing Explained takes the reader on a sophisticated journey starting with the elements of arbitrage pricing theory and ending right at the frontier of quant practice with impressively succinct explanations of local stochastic volatility and local correlation models. Students and experienced practitioners alike will find this concise but self-contained book both a pleasure to read and an invaluable reference.' - Jim Gatheral, Presidential Professor, Baruch College, CUNY and author of .
Smile Pricing Explained / SpringerLink ~ Part of the Financial Engineering Explained book series (FEX) Log in to check access. Buy eBook. USD 19.99 Instant download . Smile Pricing Explained provides a clear and thorough explanation of the concepts of smile modelling that are at the forefront of modern derivatives pricing. The key models used in practice are covered, together with numerical techniques and calibration. Keywords .
Smile Pricing Explained (Financial Engineering Explained ~ Smile Pricing Explained provides a much-needed guide to the concepts and complexities of smile modelling. Written in particularly accessible style, topics are presented succinctly, and unnecessary complexity is carefully avoided. Intuition is provided before mathematics so that readers may enjoy the book without necessarily following every technical detail. This book will prove a popular resource for both new and established quantitative practitioners as well as graduate students who wish to .
Smile Pricing Explained (Financial Engineering Explained ~ Smile Pricing Explained provides a clear and thorough explanation of the concepts of smile modelling that are at the forefront of modern derivatives pricing. Download Smile Pricing Explained (Financial Engineering Explained) (English Edition) pdf books The key models used in practice are covered, together with numerical techniques and calibration.
Smile pricing explained (Book, 2014) [WorldCat] ~ Financial engineering explained. Edition/Format: Print book: EnglishView all editions and formats: Summary: In modern derivatives trading, Black-Scholes theory is only a starting point. Asset volatilities are not constant, but change with market conditions. Large price moves are associated with periods of market turbulence and this leads to a smile shaped curve of the volatility implied from .
Smile Pricing Explained (Financial Engineering Explained ~ 'Smile Pricing Explained takes the reader on a sophisticated journey starting with the elements of arbitrage pricing theory and ending right at the frontier of quant practice with impressively succinct explanations of local stochastic volatility and local correlation models. Students and experienced practitioners alike will find this concise but self-contained book both a pleasure to read and an invaluable reference.'
Smile Pricing Explained by P. Austing / Waterstones ~ 'A gem of a book, 'Smile Pricing Explained' oozes with the enthusiasm that its author Dr Austing, a seasoned practitioner and expert on multi-asset smile modelling, has for the subject. The book takes us on a concise but very exciting journey from the carefully yet succinctly explained basics of arbitrage pricing to the cutting edge of correlation smile, a journey that is fuelled by generous .
CiNii 図書 - Smile pricing explained ~ Smile pricing explained Peter Austing (Financial engineering explained) Palgrave Macmillan, 2014 : pbk.
Smile Models / SpringerLink ~ Part of the Financial Engineering Explained book series (FEX) Abstract. Vanilla option prices are almost never quoted in a particular currency like pounds sterling or US dollars. Rather, prices are quoted in volatility terms. For this to work, both counterparties have first to agree on the values of the inputs to the Black—Scholes equation, namely the forward and interest rate. Then if the .
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