
Mathematical Methods for Financial Markets 2009th Edition
Author(s): Monique Jeanblanc (Author), Marc Yor (Author), Marc Chesney (Author)
- Publisher: Springer
- Publication Date: 14 Mar. 2012
- Edition: 2009th
- Language: English
- Print length: 758 pages
- ISBN-10: 144712524X
- ISBN-13: 9781447125242
Book Description
Unlike other texts available in the field, this book is written to be accessible to both mathematicians and practitioners
Rather than provide full proofs throughout, the authors give the essence of the argument and then refer readers to the literature whenever the discussion might become too technical.
Editorial Reviews
Review
“Mathematical Methods for Financial Markets succeeds to be both an excellent finance textbook and an excellent maths textbook. … the work examined here is an excellent reading, going well beyond the Hull, that should be advised to all serious students in quantitative finance, and perhaps to a few colleagues who would want to enlarge their filtration about this topic. This is a prodigious encyclopaedia designed by the best authors in the field.” (Olivier Le Courtois, Revue de l’Association Française de Finance, Vol. 31 (1), 2010)
From the Back Cover
Mathematical finance has grown into a huge area of research which requires a lot of care and a large number of sophisticated mathematical tools. The subject draws upon quite difficult results from the theory of stochastic processes, stochastic calculus and differential equations, among others, which can be daunting for the beginning researcher.
This book simultaneously introduces the financial methodology and the relevant mathematical tools in a style that is mathematically rigorous and yet accessible to practitioners and mathematicians alike. It interlaces financial concepts such as arbitrage opportunities, admissible strategies, contingent claims, option pricing and default risk with the mathematical theory of Brownian motion, diffusion processes, and Lévy processes. The authors proceed by successive generalisations with increasing complexity assuming some basic knowledge of probability theory. The first half of the book is devoted to continuous path processes whereas the second half deals with discontinuous processes.
The extensive bibliography comprises a wealth of important references and the author index enables readers quickly to locate where the reference is cited within the book, making this volume an invaluable tool both for students and for those at the forefront of research and practice.
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