FINANCIAL DERIVATIVES PRICING: SELECTED WORKS OF ROBERT JARROW

FINANCIAL DERIVATIVES PRICING: SELECTED WORKS OF ROBERT JARROW book cover

FINANCIAL DERIVATIVES PRICING: SELECTED WORKS OF ROBERT JARROW

Author(s): JARROW ROBERT A (Author)

  • Publisher: World Scientific Publishing
  • Publication Date: 3 Dec. 2008
  • Language: English
  • Print length: 608 pages
  • ISBN-10: 9812819207
  • ISBN-13: 9789812819208

Book Description

This book is a collection of original papers by Robert Jarrow that contributed to significant advances in financial economics. Divided into three parts, Part I concerns option pricing theory and its foundations. The papers here deal with the famous Black-Scholes-Merton model, characterizations of the American put option, and the first applications of arbitrage pricing theory to market manipulation and liquidity risk.

Part II relates to pricing derivatives under stochastic interest rates. Included is the paper introducing the famous Heath–Jarrow–Morton (HJM) model, together with papers on topics like the characterization of the difference between forward and futures prices, the forward price martingale measure, and applications of the HJM model to foreign currencies and commodities.

Part III deals with the pricing of financial derivatives considering both stochastic interest rates and the likelihood of default. Papers cover the reduced form credit risk model, in particular the original Jarrow and Turnbull model, the Markov model for credit rating transitions, counterparty risk, and diversifiable default risk.

Editorial Reviews

Review

Among connoisseurs, Robert A Jarrow is known as a pro among pros, a mathematical finance maven, who understands real-world financial markets and translates that specified knowledge into mathematical models of that world. Relevant, rigorous, and right on the mark in problem-selection, are the constants that mark the unmistakable stamp of a Jarrow paper.The present book patiently develops the complex mathematical models at the foundation of option pricing, bond pricing, and credit pricing. The chapters reproduce articles that have become classics in the field. The chapters of this volume are rigorous and at times demanding of what the reader must do to gain the full benefits of what they offer. But whether a serious academic researcher, a seasoned quantitative professional, or a mathematically inclined novice student, the reader is in for a treat well-worth the effort: Bon appetit! –Robert C Merton Nobel Laureate, Economics 1997 Harvard Business School

Robert Jarrows selected works, with colleagues, are a tour de force of possible generalizations of the BlackScholesMerton options pricing analysis. Under some assumptions, the BlackScholes formula still holds; under others it is an approximation; under others it is not even close. Nothing about the BlackScholesMerton analysis seems to be left unexplored. And then Jarrow tells us that, although I have been studying the BlackScholesMerton model for almost 30 years, I still have not found answers to all of my questions about its structure. He then lists fascinating questions which he is currently exploring, but which are not ready for presentation in the current volume. –Harry M Markowitz Nobel Laureate, Economics 1990 UC, San Diego

This major selection of papers of Robert Jarrow, though only a fraction of his amazing output over nearly three decades, exemplifies his leadership in the world of financial mathematics and financial engineering, even before these fields were named. Always ahead of others with new methods, always relevant to real issues in financial markets, Jarrow covers all of the bases. Anyone who wants to see the path of development of these fields can find it in this great book. –Darrell Duffie Dean Witter Distinguished Professor of Finance Stanford University

Review

Robert Jarrow’s selected works, with colleagues, are a `tour de force’ of possible generalizations of the Black-Scholes-Merton options pricing analysis. Under some assumptions, the Black-Scholes formula still holds; under others it is an approximation; under others it is not even close. Nothing about the Black-Scholes-Merton analysis seems to be left unexplored. And then Jarrow tells us that, `although I have been studying the Black-Scholes-Merton model for almost 30 years, I still have not found answers to all of my questions about its structure.’ He then lists fascinating questions which he is currently exploring, but which are not ready for presentation in the current volume.

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