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With this simple adaptation, the model generates a form of growth in which, starting from a flat membrane, the geometry close to the tip of the bulge varies in time as it distorts, but the tip rapidly takes on a form that translates without deformation as the tip moves away from the membrane (Fig. 4B).
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Figure 4 illustrates the adaptation of the model to the Berlin-Adlershof case study.
Then in Section 5 the adaptation of the model to include socio-demographic information is discussed.
Adaptation of the model may be appropriate, and is possible in a number of ways.
The adaptation of the model to current diagnostics makes the simulated MUF values significantly closer to the observed MUF.
However, adaptation of the model is necessary because of the sampling.
A further adaptation of the model to assess slabs subjected to distributed and concentrated loads is presented in this paper.
The model in this section is an adaptation of the model in Di Tella and Dubra (2013) to labor markets.
The price of BUCCOLAM included in each adaptation of the model was current at the time it was developed.
But the adoption and adaptation of the model has also transformed this conceptual construct into an international norm.
The integration of prior knowledge is realised by an adaptation of the model structure to that one of the process.
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