| Author: | Yuliya Mishura | ISBN: | 9780081004883 |
| Publisher: | Elsevier Science | Publication: | February 1, 2016 |
| Imprint: | ISTE Press - Elsevier | Language: | English |
| Author: | Yuliya Mishura |
| ISBN: | 9780081004883 |
| Publisher: | Elsevier Science |
| Publication: | February 1, 2016 |
| Imprint: | ISTE Press - Elsevier |
| Language: | English |
Finance Mathematics is devoted to financial markets both with discrete and continuous time, exploring how to make the transition from discrete to continuous time in option pricing. This book features a detailed dynamic model of financial markets with discrete time, for application in real-world environments, along with Martingale measures and martingale criterion and the proven absence of arbitrage.
With a focus on portfolio optimization, fair pricing, investment risk, and self-finance, the authors provide numerical methods for solutions and practical financial models, enabling you to solve problems both from mathematical and from financial point of view.
- Calculations of Lower and upper prices, featuring practical examples
- The simplest functional limit theorem proved for transition from discrete to continuous time
- Learn how to optimize portfolio in the presence of risk factors
Finance Mathematics is devoted to financial markets both with discrete and continuous time, exploring how to make the transition from discrete to continuous time in option pricing. This book features a detailed dynamic model of financial markets with discrete time, for application in real-world environments, along with Martingale measures and martingale criterion and the proven absence of arbitrage.
With a focus on portfolio optimization, fair pricing, investment risk, and self-finance, the authors provide numerical methods for solutions and practical financial models, enabling you to solve problems both from mathematical and from financial point of view.
- Calculations of Lower and upper prices, featuring practical examples
- The simplest functional limit theorem proved for transition from discrete to continuous time
- Learn how to optimize portfolio in the presence of risk factors
