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The design obtained may serve as a hint for more precise nonlinear dynamic analysis.
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The bilinear and standard incidence rates are more simple to analyse in mathematics, however, the nonlinear incidence rate is more precise in describing the effect of special groups [8, 9].
The likelihood method is approximate for nonlinear problems as well but more precise and robust than the linearization method since it does not rely on linearization.
In 9 and 10, we evaluate combinations with methods posm ∼ and bocT ∼ where nonlinear approximations are used to derive more precise probability values.
To be more precise, we consider the following auxiliary problem associated with the generalized strongly nonlinear mixed variational-like inequality (2.1): given, find such that (3.1).
However, because the 25(OH D concentration mortality rate relation is nonlinear, changing rapidly for low serum 25(OH D concentrations and very little above 80 nmol/l, determining a more precise estimate would require a more careful analysis.
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