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<br />., <br /> <br />() <br /> <br />Simulation models are also known as descriptive models. The user instructs the model <br />in how to proceed, a situation which is ide:1lly suited to playing .what if' games. Simulation <br />. models can be further classified into the following subcategories: <br /> <br />· Physically based models. These models actually represent the physical processes. <br />An example of this type of model is flow routing by directly solving the equations <br />of motion. <br /> <br />· Conceptually based models. These types of models, oiten referred to as empirical <br />models, approximate the actual physical process by simple empirical mathematical <br />relationships. The parameters of these models can usually be related to the <br />physical characteristics of the system. <br /> <br />· System theoretic models. System theoretic models are also known as .black box. <br />or input/output models. Examples of a model of this type would be a unit <br />hydro graph routing, or an ARIMA model. <br /> <br />· Other models of processes or regulations, such as water law, are not easily <br />expressed in a mathematical fonn. <br /> <br />Optimization models are also known as prescriptive models, since they present the <br />user with an action plan that will maximize or minimize some single or multiple objectives. <br />Three broad subclasses of optimization models include: <br /> <br />. <br /> <br />· Linear programming models. In this type of model constraints and objective <br />functions are linear. They are commonly solved by a simplex algorithm or one <br />of its derivatives. <br /> <br />· Non-linear programming models. Here, constraints and/or the objective function <br />are non-linear. One type of non-linear programming problem is the maximization <br />of hydropower generation. <br /> <br />· Dynamic programming models. In this type of model have an Optlmlzation <br />problem is solved by sequentially decomposing a problem into a series of <br />dependent simpler problems. Dynamic programming and its derivatives are <br />powerful tools in solving non-linear optimization problems although the size of the <br />problem may be limited. <br /> <br />Analysis models are used for evaluation of either historical data, or simulation of <br />optimization model results. There are at least three subclasses of analysis models: <br /> <br />· Statistical analysis. Given the current state of science, it is impossible to forecast <br />with accuracy most water processes. Random processes are analyzed by <br />probabilistic and statistical techniques. Therefore, statistical analysis tools must <br />be included in the CRDSS. <br /> <br />. <br /> <br />..1_ <br />