Stochastic calculus and financial applications
Author(s)
Bibliographic Information
Stochastic calculus and financial applications
(Applications of mathematics, 45)
Springer-Verlag, c2001, 2010
- : hard
- : pbk
Related Bibliography 2 items
Available at / 84 libraries
-
Library, Research Institute for Mathematical Sciences, Kyoto University数研
: hcSTE||68||2||複本200005153793
-
No Libraries matched.
- Remove all filters.
Note
Includes bibliographical references (p. [293]-295) and index
Description and Table of Contents
- Volume
-
: hard ISBN 9780387950167
Description
Stochastic calculus has important applications to mathematical finance. This book will appeal to practitioners and students who want an elementary introduction to these areas. From the reviews: "As the preface says, 'This is a text with an attitude, and it is designed to reflect, wherever possible and appropriate, a prejudice for the concrete over the abstract'. This is also reflected in the style of writing which is unusually lively for a mathematics book." --ZENTRALBLATT MATH
Table of Contents
Random Walk and First Step Analysis * First Martingale Steps * Brownian Motion * Martingale--Next Steps * Richness of Paths * Ito Integration * Localization and Ito's Integral * Ito's Formula * Stochastic Differential Equations * Arbitrage and SDE's * The Diffusion Equation * Representation Theorems * Girsanov Theory * Arbitrage and Martingales * The Feynman-Kac Connection
- Volume
-
: pbk ISBN 9781441928627
Description
Stochastic calculus has important applications to mathematical finance. This book will appeal to practitioners and students who want an elementary introduction to these areas.
From the reviews: "As the preface says, 'This is a text with an attitude, and it is designed to reflect, wherever possible and appropriate, a prejudice for the concrete over the abstract'. This is also reflected in the style of writing which is unusually lively for a mathematics book." --ZENTRALBLATT MATH
Table of Contents
Random Walk and First Step Analysis * First Martingale Steps * Brownian Motion * Martingale--Next Steps * Richness of Paths * Ito Integration * Localization and Ito's Integral * Ito's Formula * Stochastic Differential Equations * Arbitrage and SDE's * The Diffusion Equation * Representation Theorems * Girsanov Theory * Arbitrage and Martingales * The Feynman-Kac Connection
by "Nielsen BookData"