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The number of possibilities of resolving the cycle ambiguity were counted, based on different phase error conditions.
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In this work, we present results of virtual experiments based on different phase-field models and apply three different anisotropy functions.
Aiming at the requirements of phase comparison without frequency normalization, a high-precision frequency measurement system is proposed based on different frequency quantization phase comparison.
Section 4 presents adaptive routing schemes based on different traffic flow phases.
Here, we develop a new methodology, based on different complementary experimental techniques (X-ray phase contrast tomography, micro-X-ray diffraction and micro-X-ray fluorescence scanning technique) coupled to new analytical tools.
For example, Ishii (1975), Ungarish (1993) and Gidaspow (1994) each presented a mix model for multi-component two-phase fluid based on different applications.
Catalyst duality may be based on different crystal faces or on solid-state phases prevailing during steady-state growth.
Figure 10 shows that the jump rate of terminal voltage phase angle is always 2.6°/ms, and the maximum jump value of terminal voltage phase angle is almost 57.1° based on different fault location and different grid strength.
For the de novo discovery phase, several programs and algorithms based on different assumptions have been developed, but none has yet proved entirely satisfactory.
The jump rate of terminal voltage phase angle is always 2.6 °/ms based on different dynamic reactive power compensation coefficient.
Therefore, a direct comparison of results obtained on different microscopes or based on different defocus steps is not possible Fig. 13 Extrapolation of the phase resolution.
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