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The Mathematics of Financial Derivatives: A Student Introduction
Finance is one of the fastest growing areas in the modern banking and corporate world. This, together with the sophistication of modern financial products, provides a rapidly growing impetus for new mathematical models and modern mathematical methods. Indeed, the area is an expanding source for novel and relevant "real-world" mathematics. In this book, the authors describe the modeling of financial derivative products from an applied mathematician's viewpoint, from modeling to analysis to elementary computation. The authors present a unified approach to modeling derivative products as partial differential equations, using numerical solutions where appropriate. The authors assume some mathematical background, but provide clear explanations for material beyond elementary calculus, probability, and algebra. This volume will become the standard introduction for advanced undergraduate students to this exciting new field. more
- From: Amazon
- Posted: Mar-18-2008
can' classify this book
This book is awkwardly written. Quite summarised, the approach used for discussing the PDEs is not familiar - see other reviews. The book as a whole doesn't fill any gab, e.g. it is not a mathematical finance book, definitely not., see Shereve or Neftcie for an example. On the other hand it is...
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- Posted: Mar-10-2008
Easy to read, very comprehensive.
I bought this book to learn about financial derivatives by myself. It is very easy to read for a first timer, no prior knowledge is required. It is also very comprehensive in its coverage of the subject. Overall it is a very good first book for the subject.
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- Posted: Oct-23-2007
Not bad... but there is much better out there
Wilmott's book was one of the first to tackle options pricing from a PDE point of view. The original book (now out of print) was a little more detailed and later superseded by this cheaper "Student Edition" overview on one hand and the "Wilmott on Quantative Finance" 3-volume set on the other...
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- Posted: Aug-29-2007
Good Buy
maps one to one with many chapters in Hull. more elaborate derivations than Hull. Fixed income area treatment is very slim though. Good Buy for the Price.
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- Posted: Apr-17-2007
Weak
This book has become something of a classic and is the most common suggestion for a "first" book in mathematical finance. The book's reputation is way overblown. The book fails on both the mathematical and practitioner fronts.On the mathematical front, the derivations are extremely unclear. In...
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- Posted: Jul-31-2006
Okay but not an introduction
If you want an introduction, read another book like Hull. If you want to learn how to apply Partial Differential Equations (PDEs) approach to finance then it is a useful book. However, it is better to read an elementary PDEs book before reading this book. At least, learn how to solve parabolic...
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- Posted: Nov-21-2005
Finite Difference pricing of options par excellence
Part one of the book deals with basic option theory. Avoiding heavy probability and measure theory, this section provides a good first order review and/or introduction to option theory.Part two (THE CORE VALUE OF THIS BOOK) develops numerical methods for pricing options via (1) Finite Difference...
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- Posted: Oct-13-2005
Introduction to partial differential equations in finance
This book treats only the partial differential equationsin Finance and how to treat them using Finite Differences and Tree. For this purpose it is very well written andunderstandable. A very good beginning for student. Evenundergraduate.Now after reading it you should understand the martingales...
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- Posted: Oct-10-2005
A good introduction to the PDE approach
Contrary to what many readers believe, this book explains the pricing of derivatives much better than Hull. Hull gives an overview of the mechanics and properties of the derivative pricing industry, along with its pricing methodologies, and this book provides an in depth method to one of the...
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- Posted: Mar-10-2005
waste of time
This book is very bad, lacks almost everything you can think of, but if you don't know any better you probably won't care. It certainly needs to be supplemented by a respectable book if you want to learn derivatives (c.f. Hull's textbook, for example), and on the other hand, the math isn't...
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