| Attributs | Valeurs |
|---|
| type
| |
| Is Part Of
| |
| Subject
| |
| Title
| - A maximum principle for controlled stochastic factor model
|
| Date
| |
| has manifestation of work
| |
| related by
| |
| Author
| |
| Abstract
| - In the present work, we consider an optimal control for a three-factor stochastic factor model. We assume that one of the factors is not observed and use classical filtering technique to transform the partial observation control problem for stochastic differential equation (SDE) to a full observation control problem for stochastic partial differential equation (SPDE). We then give a sufficient maximum principle for a system of controlled SDEs and degenerate SPDE. We also derive an equivalent stochastic maximum principle. We apply the obtained results to study a pricing and hedging problem of a commodity derivative at a given location, when the convenience yield is not observable.
|
| article type
| |
| publisher identifier
| |
| Date Copyrighted
| |
| Rights
| - © EDP Sciences, SMAI 2018
|
| Rights Holder
| |
| is part of this journal
| |
| is primary topic
of | |
