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User's guide of Proceessing Modflow 5.0

User's guide of Proceessing Modflow 5.0

User's guide of Proceessing Modflow 5.0

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270 Processing <strong>Modflow</strong><br />

Modeling Approach and Simulation Results<br />

To meet the requirement <strong>of</strong> an infinite areal extent, the modelled domain is fairly large. The<br />

aquifer is simulated by a single model layer. An increasing grid spacing expansion is used to<br />

extend the model boundaries (Fig. 6.39). The layer type is 0:confined. In the Layer Options<br />

dialog box, the flags <strong>of</strong> Transmissvity and Storage Coefficient are set to User-specified. The<br />

top and bottom elevations <strong>of</strong> the model layer are not required.<br />

The analytical drawdown values at the borehole are specified in the Boreholes and<br />

Observations dialog box. Both the analytical and calculated drawdown curves are shown in<br />

Fig. 6.40. An exact comparison is not attained because <strong>of</strong> the approximations made in the<br />

numerical model. These include: (1) use <strong>of</strong> a discrete rather than continuous spatial domain, (2)<br />

use <strong>of</strong> a discrete rather than continuous time domain, (3) use <strong>of</strong> an iterative solution with a<br />

convergence tolerance, and (4) artificial placement <strong>of</strong> boundaries.<br />

In practice, you can use this model to estimate transmissivity and confined storage<br />

coefficient by specifying the real observation time and data in the Boreholes and Observations<br />

dialog box. By defining transmissivity and storage coefficient as estimated parameters, the<br />

inverse models PEST or UCODE can estimate the parameters automatically. Click Models <<br />

PEST < Run... or Models < UCODE < Run... to see how the inverse models work. Because the<br />

analytical drawdown values were used as the observations, the results from the inverse models<br />

2<br />

must be transmissivity = 0.0023 m /s and storage coefficient = 0.00075.<br />

Fig. 6.39 Configuration <strong>of</strong> the groundwater model<br />

6.4.3 The Theis Solution - Transient Flow to a Well in a Confined Aquifer

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