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We argue that our model derivation procedure is immediately applicable to other organisms with extensive sequence data available, such as Hepatitis C and Influenza A viruses.
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The case of an elastically mounted cylinder with a transverse degree-of-freedom in a uniform flow is offered as a "model problem" through which this derivation procedure is illustrated.
It is also our hope that, by providing a detailed procedure for model derivation (Appendix), interested readers of this journal can better understand general statistical principles behind QTL mapping, ultimately helping their result interpretations.
Analogous to the previous section, the same derivation procedure is employed to the nanopillar-patterned analytical model.
The derivation procedure adopted here helps in understanding not only the model's limitations but also the conceptual background based on which the model is built.
The derivation procedure however differs slightly and will be outlined hereinafter.
This is an important finding which limits the applicability of the derivation procedure.
The paper discusses the model derivation and implementation.
Universal evolutionary constraints form another basis for mechanistic model derivation.
For model derivation we randomly selected 3 out of 7 hospitals.
The general derivation procedure is as follows.
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