Page 104 - Geothermal Energy Systems Exploration, Development, and Utilization
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80  2 Exploration Methods
                               of basin structure has an important economic application, especially in oil and
                               gas exploration, but could also be applied for geothermal reservoirs and potential
                               EGS systems. For the most part, basin fill typically has a much lower susceptibility
                               than the crystalline basement. Thus, it is commonly possible to estimate the depth
                               to basement and, under favorable circumstances, quantitatively map basement
                               structures, such as faults and horst blocks (Prieto and Morton, 2003).
                                 The magnetic method has thus expanded from its initial use solely as a tool for
                               finding iron ore to a common tool used in exploration for minerals, HCs, ground
                               water, and geothermal resources. The speed with which the measurements can be
                               made and the relatively low cost for campaigns have made the method very popular
                               during the last 30 years. Restrictions are the resolution with depth; the complexity
                               of the interpretation, which makes it most reliable only for structures with simple
                               geometric shapes; and the insensitivity to the actual presence of water. With these
                               restrictions in mind, the method is not more or less useful for EGS or conventional
                               geothermal systems. Its value is mainly the potential to determine heat at depth, a
                               characterization of the regional tectonics and the outline of a potential heat source.

                               2.4.4
                               Data Integration

                               The most important objective of applying geophysical methods is to obtain quan-
                               titative information over the subsurface model space. The transformation from
                               raw data to an estimated geophysical model is usually achieved using numerical
                               forward modeling and inversion procedures, to provide a description of the sub-
                               surface fitting to the observed data. Joint inversion of different geophysical sets is
                               used to constrain the possible subsurface models with multiple independent data
                               sources, using either a deterministic approach or a probabilistic approach such as
                               stochastic inversion methods
                                 To perform the integration of geophysical measurements with hydrogeological
                               and hydrothermal measurements, the scale problem, as well as the nonuniqueness
                               and uncertainty of the geophysical and geochemical models, and which specific
                               petrophysical relationship is most appropriate for each case study have to be consid-
                               ered. Thereafter, integration and estimation approaches that focus on defining the
                               spatial distribution and the magnitude on the geothermal system can be applied.
                                 The first step is to obtain reliable geophysical models with which to translate
                               geophysical properties into (thermo)hydraulic parameters. The second step is the
                               quantitative conversion of the geophysical and geochemical property to hydroge-
                               ological and hydrothermal properties that may be obtained (i) via direct mapping
                               using a petrophysical relationship, the so-called deterministic approach, or (ii)
                               by applying stochastic methods such as geostatistics or Bayesian techniques, the
                               so-called probabilistic approach.
                                 The most general way to integrate a priori information and data for nonlinear
                               problems is to apply stochastic inversion methods where the resulting model
                               parameters are given by a probability distribution. The probabilistic weight of each
                               element is considered in the iterative posterior inversions to improve the models.
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