Page 199 - Principles of Applied Reservoir Simulation 2E
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184  Principles of Applied  Reservoir Simulation



              Modelers must resist being drawn into the "one more run" syndrome. This
        occurs when a modeler (or member of the study team) wants to see "just one
        more run" to try an idea that has not yet been tried. In practice, a final match is
        often  declared when the time or money allotted for the study is depleted.



                           18.5 History Match Limitations

              History matching may be thought of as an inverse problem. An inverse
        problem exists when the dependent variable is the best known aspect of a system
        and the independent variable must be determined  [Oreskes,  et al,  1994]. For
        example,  the "dependent variable"  in oil and gas production  is the production
        performance  of the field. Production performance  depends  on input variables
        such as permeability distribution  and fluid properties.  The goal of the history
        match is to find a set of input variables that can reconstruct  field  performance.
              In the context of an inverse problem, the problem  is solved  by finding a
        set of reasonable  reservoir  parameters  that minimizes the difference between
        model performance and historical performance of the field. As usual, we must
        remember that we are solving a non-unique problem whose solution is often as
        much art as science.  The uniqueness problem arises from  many factors. Most
        notable  of  these  are  unreliable  or  limited  field  data  and  numerical  effects.
        Advances  in  hardware  and  software  technology  have  made  it  possible  to
        minimize the effects of numerical problems, or at least estimate their influence
        on the final history match solution. Data limitations are more difficult to resolve
        because the system is inherently underdetermined: we do not have enough data
        to be sure that our final solution is correct.


        Test of Reasonableness
              A model may be considered reasonable if it does not violate any known
        physical constraints. In many cases, a model may be acceptable if it is reason-
        able.  In other situations, not only must physical constraints be  satisfied, but
        approved processes for evaluating data must also be followed. Thus a model may
        be reasonable, but if it is based on an innovative technique that is reasonable but
        not approved, the model will be unacceptable. The modeler may use a method
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