Stochastic financial models / Douglas Kennedy.
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Current library | Collection | Call number | Status | Date due | Barcode |
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Mbale Centre Library | Seen During Stock-taking | 332.632042 KEN (Browse shelf(Opens below)) | Available | 2013-777 | |
UMI Main Library | Seen During Stock-taking | 332.632042 KEN (Browse shelf(Opens below)) | Available | 2013-778 | |
UMI Main Library | Seen During Stock-taking | 332.632042 KEN (Browse shelf(Opens below)) | Available | 2013-779 | |
UMI Main Library | Seen During Stock-taking | 332.632042 KEN (Browse shelf(Opens below)) | Available | 2013-780 | |
UMI Main Library | Seen During Stock-taking | 332.632042 KEN (Browse shelf(Opens below)) | Available | 2013-781 | |
UMI Main Library | Seen During Stock-taking | 332.632042 KEN (Browse shelf(Opens below)) | Available | 2013-782 | |
UMI Main Library | Seen During Stock-taking | 332.632042 KEN (Browse shelf(Opens below)) | Available | 2013-783 | |
UMI Main Library | Seen During Stock-taking | 332.632042 KEN (Browse shelf(Opens below)) | Available | 2013-784 |
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332.632042 KEN Stochastic financial models / | 332.632042 KEN Stochastic financial models / | 332.632042 KEN Stochastic financial models / | 332.632042 KEN Stochastic financial models / | 332.632042 KEN Stochastic financial models / | 332.632042 KEN Stochastic financial models / | 332.632042 KEN Stochastic financial models / |
Includes bibliographical references and index.
"Stochastic Financial Models provides a sound introduction to mathematical finance. The author takes a classical applied mathematical approach, focusing on calculations rather than seeking the greatest generality." "Developed from the esteemed author's courses at the University of Cambridge, the text begins with the classical topics of utility and the mean-variance approach to portfolio choice. The remainder of the book deals with derivative pricing. The author fully explains the binomial model since it is central to understanding the pricing of derivatives by self-financing hedging portfolios. He then discusses the general discrete-time model. Brownian motion and the Black-Scholes model. The book concludes with a look at various interest-rate models. Concepts from measure-theoretic probability and solutions to the end-of-chapter exercises are provided in the appendices." "By exploring the important and exciting application area of mathematical finance, this text encourages readers to learn more about probability, martingales and stochastic integration. It shows how mathematical concepts, such as the Black-Scholes and Gaussian random-field models, are used in financial situations."--BOOK JACKET.
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