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Exact(6)
The first term approximation is at once different and improves upon the traditional one-dimensional formula.
A special source term approximation is introduced so that the proposed methods can preserve the still water steady state exactly.
As in Eq. (15), we find the total current at the signal frequency by multiplying our "flux" approximation by the "phase" term approximation.
The key idea is the recovery of well-balanced states, a special source term approximation, and the approximation of the numerical fluxes based on a generalized hydrostatic reconstruction.
The single term approximation functions are selected by considering the nonlinear static deformations of plate, which is obtained using finite element method.
To achieve the well-balancedness, we propose to combine the numerical fluxes based on a generalized hydrostatic reconstruction, with an equilibrium state recovery technique and a novel source term approximation.
Similar(54)
The two-term approximation approach is introduced to approximate the time-varying delay.
The discrete-time fuzzy networked system is first transformed into the form of interconnection of two subsystems by applying an input output method and a two-term approximation approach, which is employed to approximate the time-varying delay.
The two-term approximation of is (3.39).
The two-term approximation leads to gyroscopically coupled equations, and the solutions differ significantly from that of the one-term approximation, whereas the three-term approximation solutions look similar to the one-term approximation solutions.
It is somewhat more restrictive than the usual n-term approximation.
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