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Even though method 5 has been designed to deal with harmonic conditions, this design increases the estimation error.
So these methods have difficulties in harmonic conditions especially when subjected to DC component which is common in fault time.
The solution methodology is to assume time harmonic conditions and employ an orthogonal polynomial series expansion of the Green function.
Two different methods for the treatment of the electrostatic interactions were considered: a smoothly shifted spherical cutoff approach under spherical harmonic conditions, and the particle mesh Ewald technique.
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It is easy to see that under harmonic condition, input's harmonics infiltrate to output in methods 3, 4 and 6.
Method 5 (Taylor-Kalman-Fourier) is appropriate to estimate dynamic phasor under harmonic condition, but this matter increases the computation time according to Fig. 19.
This paper is concerned with the question of whether a single-coated, non-elliptical inclusion can be designed in such a way as to satisfy the harmonic condition of Bjorkman and Richards (the so-called 'harmonic inclusion').
Furthermore, time-harmonic conditions are assumed to hold.
Following previous studies performed under (mostly) static or time-harmonic conditions, the TS field is here considered as a natural and computationally efficient approach for defining a defect indicator function.
For both the one-harmonic and two-harmonic conditions, the piccolo method achieved a high detection rate, especially for noisy (low R SN) data.
The number of detected time series in the two-harmonics condition is lower than that in the one-harmonic condition for R SN > 0.01.
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