Optimal Mean Reversion Trading: Mathematical Analysis And Practical ApplicationsWorld Scientific, 26 нояб. 2015 г. - Всего страниц: 220 Optimal Mean Reversion Trading: Mathematical Analysis and Practical Applications provides a systematic study to the practical problem of optimal trading in the presence of mean-reverting price dynamics. It is self-contained and organized in its presentation, and provides rigorous mathematical analysis as well as computational methods for trading ETFs, options, futures on commodities or volatility indices, and credit risk derivatives.This book offers a unique financial engineering approach that combines novel analytical methodologies and applications to a wide array of real-world examples. It extracts the mathematical problems from various trading approaches and scenarios, but also addresses the practical aspects of trading problems, such as model estimation, risk premium, risk constraints, and transaction costs. The explanations in the book are detailed enough to capture the interest of the curious student or researcher, and complete enough to give the necessary background material for further exploration into the subject and related literature.This book will be a useful tool for anyone interested in financial engineering, particularly algorithmic trading and commodity trading, and would like to understand the mathematically optimal strategies in different market environments. |
Содержание
1 | |
2 Trading Under the OrnsteinUhlenbeck Model | 11 |
3 Trading Under the Exponential OU Model | 51 |
4 Trading Under the CIR Model | 81 |
5 Futures Trading Under Mean Reversion | 105 |
6 Optimal Liquidation of Options | 129 |
7 Trading Credit Derivatives | 163 |
201 | |
209 | |
Другие издания - Просмотреть все
Optimal Mean Reversion Trading: Mathematical Analysis and Practical Applications Tim Siu Leung,Xin Li Недоступно для просмотра - 2015 |
Часто встречающиеся слова и выражения
asset CIR model CIR process constant credit derivatives credit risk decreasing default intensity defaultable claim defined delay region delayed liquidation premium denote double stopping problem drive function dynamics entry and exit exit level Figure futures contract futures price hi(a implies inf{t investor long-run mean mark-to-market market price martingale maturity mean reversion measure Q optimal double stopping optimal exit optimal liquidation premium optimal liquidation strategy optimal stopping problem optimal switching problem optimal to sell option pairs trading parameters positive pre-default pricing measure put option risk penalty risk premium roll yield sell immediately Sell Region smallest concave majorant ſº solution solve speed of mean spot price stop-loss level strictly increasing Theorem 3.6 transaction cost twice differentiable value function variational inequality VL(a volatility Vš(a κλ