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The formal structure, classifying states as levels and phases within levels, and associated algorithms of matrix analytic methods are introduced in the context of multi-reservoir systems.
An analytic hierarchy process (AHP) method is introduced to assign weighting factors to features to reflect their functional importance.
The analytic methods were based on enzymatic colorimetric assays [ 19].
Approximate analytic solving methods are introduced.
Consequently, the following two methods were introduced.
Matrix analytic method is used to solve the systems.
Results from the latter analytic method are reported.
The survey design, the sampling method, the survey process and analytic method are outlined below.
An analytic proof of (16) is introduced in [10] where the following theorem is introduced.
Another question by which the capacity of the analytic method can be shown is the question of realism.
To facilitate the comparison, a risk index is introduced, and weight factors are determined by an analytic hierarchy process.
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