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 | | Dynamic Asset Pricing Theory, Third Edition. by Darrell Duffie ISBN-10: 9780691090221 ISBN-10: 0-691-09022-X ISBN-13: 9780691090221 ISBN-13: 978-0-691-09022-1 Hardcover 2001-11-01 Princeton University Press Find Lowest Price |
Editorials | ||
Product Description This is a thoroughly updated edition of Dynamic Asset Pricing Theory, the standard text for doctoral students and researchers on the theory of asset pricing and portfolio selection in multiperiod settings under uncertainty. The asset pricing results are based on the three increasingly restrictive assumptions: absence of arbitrage, single-agent optimality, and equilibrium. These results are unified with two key concepts, state prices and martingales. Technicalities are given relatively little emphasis, so as to draw connections between these concepts and to make plain the similarities between discrete and continuous-time models. Readers will be particularly intrigued by this latest edition's most significant new feature: a chapter on corporate securities that offers alternative approaches to the valuation of corporate debt. Also, while much of the continuous-time portion of the theory is based on Brownian motion, this third edition introduces jumps--for example, those associated with Poisson arrivals--in order to accommodate surprise events such as bond defaults. Applications include term-structure models, derivative valuation, and hedging methods. Numerical methods covered include Monte Carlo simulation and finite-difference solutions for partial differential equations. Each chapter provides extensive problem exercises and notes to the literature. A system of appendixes reviews the necessary mathematical concepts. And references have been updated throughout. With this new edition, Dynamic Asset Pricing Theory remains at the head of the field. | ||
Reviews | ||
painful and obscure The mathematics of finance is not trivial, but neither is it really all that difficult; nevertheless, Duffie works to make you think that it is. I maintain a scale of good versus bad mathematics writing in my head, against which I calibrate books I read. This scale stretches from, at one end, the faculty of Moscow University, in particular Israel Gelfand, Vladimir Arnold and Andre Kolmogorov, all of whom manage to explain to me hard things so that they seem easy, to, at the other, Darrell Duffie. | ||
Finance for economists This book provides the most elegant and coherent synthesis of finance theory, in a complete markets and frictionless settings. For the reader interested in the theoretical foundations of modern financial models, this book has three main advantages over many of its competitors: - It clearly shows the link between modern finance theory and the 40-year old Arrow-Debreu model. As this book will make clear, financial assets can be viewed as "bundles" of Arrow-Debreu contingent goods, and pricing kernels are simply extensions of Arrow-Debreu contingent state prices. - It bridges the gap between arbitrage models on one hand, and models based on consumption, optimization/dynamic programming and general equilibrium on the other hand. Absence of arbitrage guarantees the existence of a stochastic discount factor, or pricing kernel. Optimality implies that the stochastic discount factor must be equal to the investors' intertemporal marginal rate of substitution. - It provides a unified treatment of discrete-time and continuous-time models. Many finance textbooks focus on the mathematic tools and emphasize the difference between continuous-time and discrete-time tools--usually at the expense of the economics underlying both types of models. In contrast Duffie's book emphasizes the conceptual unity between continuous-time and discrete-time asset pricing. This book was written more for students and academics than for pratictioners. It is not a reference or a recipe book for traders and programmers. Several chapters are devoted to general-equilibrium models that pratictioners are not likely to find useful. However, the essentials of derivative asset pricing and the term structure are also covered. The latest edition even includes a chapter on corporate finance. Finally, this book is pretty much self-contained. All the graduate-level math results used in the proofs are presented either in the main body of the book, or in appendices. | ||
Demanding but rewarding! First of all, this book is for people with advanced mathematical preparation. Courses in functional analysis, measure theory, stochastic calculus and vector space optimization are in my opinion required for a deep understanding of the material in the book. Fortunately, the appendices are very good and provide many things that can help someone to follow the book. In the first four chapters the writer develops the discrete-time theory,in order to provide a better understanding of the underlying ideas which remain the same in the next chapters which deal with the continuous-time setting. Although the book needs a lot of effort from the reader, it is unique in that can help you see beyond the mathematics. In other words it USES the mathematics and it isn't just a layout of theorems and proofs. Of course it can't be compared with books like Hull as it isn't accessible to everyone. But someone with the mathematical preparation , who has read Hull , should buy this book and he will never regret it. | ||
best intro of finance for math guys I am taking a phd level course which uses this book. For math guys, SDE and MG theory covered in this book are fine, but it is still somekind of tricky to fill in some details of proof. As author said, the latter chapters are just repeating the first two chapters in a fancy math way. It is better to understand the first two chapters very well and then go further. For optimal portfolio and consumption part, I prefer Merton's notes and his CTF. Whatever, this book is great and very neat for integrating the whole theory. | ||
A tricky book This book, whilst being very impressive i didn't really find helpful as a learning tool. A good knowledge of the subject is required otherwise it is almost impossible to follow. I'm studying a masters in finance, and would say it goes well beyond what we need to know for such a course. Maybe maths & finance students would cover things in this. I am amazed that people actually use such a comllicated book in practice!! | ||