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Figure 3 provides the plots using the third order technique.
The third order technique reduces to a fourth order one when taken with (eta=1).
end{aligned} The MAEs obtained for a range of values of λ, using the second order technique with a uniform mesh are given in Table 4 and that with the fourth order technique are given in Table 6.
Further, we conducted the convergence and stability analysis of the fourth order technique applied to a model problem.
In Section 3, we discuss the convergence and stability analysis of the fourth order technique applied to a model problem.
Coupled with the reduction of order technique we will use a generalized monotone method in the presence of lower and upper solutions.
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Time-varying bispectral analysis provides information additional to what can be obtained from grand averages (first order) or power spectral (second order) techniques.
The MAEs and the root mean square errors (RMSEs) are tabulated in Tables 12 and 13 using second, and third and fourth order techniques, respectively.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com