Seismic data provide essential information for guiding reservoir development. Improvements in data quality hold the promise of improving performance even further, provided that the value of these data exceeds their cost. Previous work has demonstrated value-of-information (VOI) methods to quantify the value of seismic data. In these examples, seismic accuracy was obtained by means of expert assessment instead of being based on geophysical quantities. In addition, the modeled seismic information was not representative of any quantity that would be observed in a seismic image.Here we apply a more general VOI model that includes multiple targets, budgetary constraints, and quantitative models relating poststack seismic amplitudes and amplitude-variation-withoffset (AVO) parameters to the quantities of interest for reservoir characterization, such as porosity and reservoir thickness. Also, by including estimated changes in data accuracy based on signal-tonoise ratio, the decision model can provide objective estimates of the reliability of measurements derived from the seismic data. We demonstrate this methodology within the context of a west Texas 3D land survey. This example demonstrates that seismic information can improve reservoir economics and that improvements in seismic technology can create additional value.
Value of Seismic (VOS) Information.Consider an exploration and production (E&P) company that is designing a land-based infill-drilling program. The company has identified m infill targets but faces a budget constraint such that it can drill only b wells. Such a constraint could be the result of a limited capital budget or of rig availability. Let d=(d 1 , . . . , d m ) be an m-vector of drilling decisions, or a drilling program where d i 1ס if target i is to be drilled and 0 otherwise. Each drilled well will produce a value for the company, which is a function of the underlying reservoir properties (e.g., porosity, thickness, water saturation). Let v i represent the expected net present value (ENPV) (Brealey and Myers 1991) of Well i. We represent the reservoir properties at location i with the n-vector i , where n is the number of properties. Then ⍀(ס 1 , . . . , m ) is a matrix that describes the reservoir properties at each of the m locations. If we consider only porosity, thickness, and water saturation, then each reservoir-property vector contains three elements. At the time of the drilling decision, these properties are unknown and, hence, i is a random vector with prior probability distribution f i ( i ). The joint distribution over the reservoir properties at all locations is f(⍀).* This name is based on an analogy to a hiker that wants to fill his/her knapsack with the most-valuable items but is restricted as to how much can be carried. In our setting, we want to the most-valuable wells but can select only b of them.