Alòs / Merino | Introduction to Financial Derivatives with Python | Buch | 978-1-041-16622-1 | www.sack.de

Buch, Englisch, 384 Seiten, Format (B × H): 156 mm x 234 mm, Gewicht: 526 g

Reihe: Chapman and Hall/CRC Financial Mathematics Series

Alòs / Merino

Introduction to Financial Derivatives with Python


2. Auflage 2027
ISBN: 978-1-041-16622-1
Verlag: Taylor & Francis Ltd

Buch, Englisch, 384 Seiten, Format (B × H): 156 mm x 234 mm, Gewicht: 526 g

Reihe: Chapman and Hall/CRC Financial Mathematics Series

ISBN: 978-1-041-16622-1
Verlag: Taylor & Francis Ltd


Introduction to Financial Derivatives with Python, Second Editon continues to provide an accessible introduction to derivatives and quantitative finance. Starting from first principles, the book develops the foundations of derivative pricing before progressing to numerical methods and advanced volatility models. Mathematical concepts are introduced progressively, allowing the reader to develop the necessary tools alongside their financial applications. Financial intuition, mathematical foundations, and Python implementation are integrated throughout the book.

The book covers the essential topics in derivative pricing and introduces numerical methods widely used in quantitative finance. It also develops advanced volatility models, including CEV, local volatility, Heston, and SABR.

Features

- Suitable for undergraduate and graduate students, as well as practitioners and anyone seeking an accessible introduction to quantitative finance

- Covers derivative pricing from fundamental principles to advanced volatility models

- Introduces numerical pricing techniques, including binomial trees and Monte Carlo simulation

- Provides chapter summaries, exercises, and examination material

- Accompanied by a GitHub repository containing the Python code used throughout the book

- No prior programming experience is required; introductions to Python and coding are provided.

New to the Second Edition

- Fresh material on the Bachelier model and normal implied volatility

- A new chapter on local volatility covers the motivation for local volatility modelling, the CEV model, and Dupire's formula

- A new chapter on stochastic volatility develops the Heston and SABR models

- Python implementations to help the reader understand the concepts presented

- A new appendix including sample exams. This allows readers to practice the concepts learned throughout the book.

Alòs / Merino Introduction to Financial Derivatives with Python jetzt bestellen!

Zielgruppe


Postgraduate and Undergraduate Advanced


Autoren/Hrsg.


Weitere Infos & Material


1. Introduction 2. Futures and Forwards 3. Options 4. Exotic Options 5. The Binomial Model 6. A Continuous-time Pricing Model 7. Monte Carlo Methods 8. The Volatility 9. Replicating Portfolios 10. Getting Local 11. Beyond Local: Stochastic Volatility Dynamics Appendix A: Introduction to Python  Appendix B: Introduction to Coding in Python Appendix C: Examinations


Elisa Alòs is Associate Professor in the Department of Economics and Business at Universitat Pompeu Fabra (UPF) and a BSE Affiliated Professor. She completed her PhD in Mathematics in 1998 at the University of Barcelona, with a dissertation based on Malliavin Calculus techniques applied to the study of stochastic integral equations. Her research relies on the applications of stochastic analysis in mathematical finance. In particular, it is focused on the application of Malliavin calculus techniques and the use of fractional noises in market modeling.

Raúl Merino has worked in quantitative finance since 2008 and is currently Director of Quantitative Risk Modelling at VidaCaixa. He is also an Adjunct Professor at UPF Barcelona School of Management and previously taught Financial Derivatives and Risk Management at Universitat Pompeu Fabra for more than five years. He holds a Ph.D. in Mathematics from the Universitat de Barcelona. His research interests include stochastic analysis and applied mathematics, with a particular focus on mathematical finance and volatility modelling.



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