Risk-Neutral Valuation: Pricing and Hedging of Financial Derivatives / Edition 2

Risk-Neutral Valuation: Pricing and Hedging of Financial Derivatives / Edition 2

ISBN-10:
184996873X
ISBN-13:
9781849968737
Pub. Date:
12/01/2010
Publisher:
Springer London
ISBN-10:
184996873X
ISBN-13:
9781849968737
Pub. Date:
12/01/2010
Publisher:
Springer London
Risk-Neutral Valuation: Pricing and Hedging of Financial Derivatives / Edition 2

Risk-Neutral Valuation: Pricing and Hedging of Financial Derivatives / Edition 2

$69.99
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Overview

Since its introduction in the early 1980s, the risk-neutral valuation principle has proved to be an important tool in the pricing and hedging of financial derivatives. Following the success of the first edition of ‘Risk-Neutral Valuation’, the authors have thoroughly revised the entire book, taking into account recent developments in the field, and changes in their own thinking and teaching. In particular, the chapters on Incomplete Markets and Interest Rate Theory have been updated and extended, there is a new chapter on the important and growing area of Credit Risk and, in recognition of the increasing popularity of Lévy finance, there is considerable new material on: · Infinite divisibility and Lévy processes · Lévy-based models in incomplete markets Further material such as exercises, solutions to exercises and lecture slides are also available via the web to provide additional support for lecturers.

Product Details

ISBN-13: 9781849968737
Publisher: Springer London
Publication date: 12/01/2010
Series: Springer Finance
Edition description: Softcover reprint of the original 2nd ed. 2004
Pages: 438
Product dimensions: 6.10(w) x 9.25(h) x 0.04(d)

Table of Contents

1. Derivative Background.- 2. Probability Background.- 3. Shastic Processes in Discrete Time.- 4. Mathematical Finance in Discrete Time.- 5. Shastic Processes in Continuous Time.- 6. Mathematical Finance in Continuous Time.- 7. Incomplete Markets.- 8. Interest Rate Theory.- 9. Credit Risk.- A. Hilbert Space.- B. Projections and Conditional Expectations.- C. The Separating Hyperplane Theorem.
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