Derivatives: Mathematical Foundations for Finance Students
Autor Declan Frenchen Limba Engleză Paperback – 4 iun 2026
This text will enable the reader to:
• understand models of asset price behaviour and apply stochastic calculus
• use stochastic simulations in R to investigate processes and price options
• price options with the binomial model
• derive solutions to the Black-Scholes equation using risk-neutral pricing
• price interest-rate derivatives using Black's model, short-rate models and the Heath–Jarrow–Morton (HJM) framework
• tackle quantitative finance exam questions.
It incorporates a range of learning features to aid student understanding, including boxed examples, end-of-chapter summaries, selected questions from Society of Actuaries (US) Quantitative Finance examinations and further reading suggestions. The book is also supported by a suite of digital learning resources, including PowerPoint slides, multiple choice questions, instructor manual/advice document for lecturers, and a test bank.
Derivatives: Mathematical Foundations for Finance Students will appeal to both undergraduate and postgraduate students who wish to understand the principles of stochastic calculus and option pricing.
| Toate formatele și edițiile | Preț | Express |
|---|---|---|
| Paperback (1) | 369.97 lei Precomandă | |
| Taylor & Francis – 4 iun 2026 | 369.97 lei Precomandă | |
| Hardback (1) | 762.28 lei Precomandă | |
| Taylor & Francis – 4 iun 2026 | 762.28 lei Precomandă |
Preț: 369.97 lei
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Specificații
ISBN-13: 9781032762180
ISBN-10: 1032762187
Pagini: 356
Ilustrații: 144
Dimensiuni: 156 x 234 mm
Ediția:1
Editura: Taylor & Francis
Colecția Routledge
Locul publicării:Oxford, United Kingdom
ISBN-10: 1032762187
Pagini: 356
Ilustrații: 144
Dimensiuni: 156 x 234 mm
Ediția:1
Editura: Taylor & Francis
Colecția Routledge
Locul publicării:Oxford, United Kingdom
Public țintă
Postgraduate and Undergraduate AdvancedCuprins
Notation. Preface. Part I: Background 1. Calculus background 2. Statistical background 3. Introduction to derivative securities Part II: Stochastic Calculus 4. Standard Brownian motion 5. Itô formula 6. Stochastic integrals Part III: Pricing Derivatives 7. Geometric Brownian Motion 8. The binomial model 9. Black-Scholes equation 10. Option pricing in continuous time 11. Option Greeks Part IV: Interest Rate Derivatives 12. Fixed-income instruments 13. Black’s model 14. Short-rate models 15. Heath–Jarrow–Morton model. Bibliography
Recenzii
“Declan French has produced an exceptional text, combining rigour and practical relevance. Using examples and simulations, the book moves with remarkable accessibility from core calculus and probability to stochastic calculus, Itô’s formula, and risk-neutral pricing. French’s ability to connect theory with real-world applications makes this an invaluable resource for finance and actuarial students.”
John O.S. Wilson, Professor, University of St Andrews, UK
“This excellent textbook makes quantitative finance simple and intuitive. Its mathematical content is succinct, engaging, and focused on key concepts, making it ideal for new undergraduates studying option pricing or derivatives modules who want a solid grounding in mathematics, statistics, and probability to support their understanding.”
Danny McGowan, Professor of Business, Durham University, UK
John O.S. Wilson, Professor, University of St Andrews, UK
“This excellent textbook makes quantitative finance simple and intuitive. Its mathematical content is succinct, engaging, and focused on key concepts, making it ideal for new undergraduates studying option pricing or derivatives modules who want a solid grounding in mathematics, statistics, and probability to support their understanding.”
Danny McGowan, Professor of Business, Durham University, UK
Notă biografică
Declan French is Professor of Finance in Queen's Business School, Queen's University Belfast, United Kingdom.
Descriere
Derivatives: Mathematical Foundations for Finance Students is written for students of finance and actuarial science who want to understand derivatives not just as formulas but as ideas that make sense. The goal is to build the mathematical foundations up step by step.