Mature offshore oil field development: Solving a real options problem using stochastic dual dynamic integer programming
Oil and gas companies are facing low output prices and are forced to focus on the development of mature fields. Relevant investment decisions for operators include lifetime-enhancing activities, such as drilling new wells or permanent shutdown. We study the problem of optimal timing of investments i...
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| Veröffentlicht in: | Computers & operations research Jg. 136; S. 105480 |
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| Format: | Journal Article |
| Sprache: | Englisch |
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01.12.2021
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| ISSN: | 0305-0548, 0305-0548 |
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| Abstract | Oil and gas companies are facing low output prices and are forced to focus on the development of mature fields. Relevant investment decisions for operators include lifetime-enhancing activities, such as drilling new wells or permanent shutdown. We study the problem of optimal timing of investments in mature oil and gas fields in the presence of price uncertainty, which is an example of a complex real options problem consisting of a portfolio of interdependent options. We formulate a multistage stochastic integer programming model that incorporates a detailed representation of the uncertain oil price, and demonstrate how such a complex real options problem can be efficiently solved using the Stochastic Dual Dynamic Integer Programming algorithm. The paper presents a numerical example based on realistic data and discusses our computational results. We find that only a small number of Markov states are required to represent the uncertain price process, while obtaining convergence of the lower and upper bounds of the objective function. The value of stochastic solution of 11% is considerable in this example. It is concluded that the shutdown decision tends to be postponed as a result of high decommissioning costs, high discount rates, high price uncertainty and low operational expenditures, while it generally is accelerated if the decommissioning costs increase over time.
•We show how to solve complex real options problems using stochastic dual dynamic integer programming.•We provide a new problem description for the development of mature offshore oil fields.•We estimate the STLT model using recent data on oil futures.•We find that the shutdown decision gets accelerated if decommissioning costs increase over time. |
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| AbstractList | Oil and gas companies are facing low output prices and are forced to focus on the development of mature fields. Relevant investment decisions for operators include lifetime-enhancing activities, such as drilling new wells or permanent shutdown. We study the problem of optimal timing of investments in mature oil and gas fields in the presence of price uncertainty, which is an example of a complex real options problem consisting of a portfolio of interdependent options. We formulate a multistage stochastic integer programming model that incorporates a detailed representation of the uncertain oil price, and demonstrate how such a complex real options problem can be efficiently solved using the Stochastic Dual Dynamic Integer Programming algorithm. The paper presents a numerical example based on realistic data and discusses our computational results. We find that only a small number of Markov states are required to represent the uncertain price process, while obtaining convergence of the lower and upper bounds of the objective function. The value of stochastic solution of 11% is considerable in this example. It is concluded that the shutdown decision tends to be postponed as a result of high decommissioning costs, high discount rates, high price uncertainty and low operational expenditures, while it generally is accelerated if the decommissioning costs increase over time. Oil and gas companies are facing low output prices and are forced to focus on the development of mature fields. Relevant investment decisions for operators include lifetime-enhancing activities, such as drilling new wells or permanent shutdown. We study the problem of optimal timing of investments in mature oil and gas fields in the presence of price uncertainty, which is an example of a complex real options problem consisting of a portfolio of interdependent options. We formulate a multistage stochastic integer programming model that incorporates a detailed representation of the uncertain oil price, and demonstrate how such a complex real options problem can be efficiently solved using the Stochastic Dual Dynamic Integer Programming algorithm. The paper presents a numerical example based on realistic data and discusses our computational results. We find that only a small number of Markov states are required to represent the uncertain price process, while obtaining convergence of the lower and upper bounds of the objective function. The value of stochastic solution of 11% is considerable in this example. It is concluded that the shutdown decision tends to be postponed as a result of high decommissioning costs, high discount rates, high price uncertainty and low operational expenditures, while it generally is accelerated if the decommissioning costs increase over time. •We show how to solve complex real options problems using stochastic dual dynamic integer programming.•We provide a new problem description for the development of mature offshore oil fields.•We estimate the STLT model using recent data on oil futures.•We find that the shutdown decision gets accelerated if decommissioning costs increase over time. |
| ArticleNumber | 105480 |
| Author | Kleiven, Andreas Bakker, Steffen J. Tomasgard, Asgeir Fleten, Stein-Erik |
| Author_xml | – sequence: 1 givenname: Steffen J. surname: Bakker fullname: Bakker, Steffen J. email: steffen.bakker@ntnu.no – sequence: 2 givenname: Andreas surname: Kleiven fullname: Kleiven, Andreas – sequence: 3 givenname: Stein-Erik surname: Fleten fullname: Fleten, Stein-Erik – sequence: 4 givenname: Asgeir surname: Tomasgard fullname: Tomasgard, Asgeir |
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| Keywords | Mature oil field development Multistage stochastic integer programming SDDiP Real options |
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| Title | Mature offshore oil field development: Solving a real options problem using stochastic dual dynamic integer programming |
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