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In all methods, the phase shift patterns are optimized to match their Fourier transforms to a target reflection spectrum.
To conclude, it is interesting to note that for these three methods, the phase information is absent as in the case of the classical denoising approach.
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In contrast to traditional NDVI threshold methods, the phase-space algorithm proposed here provided for a clear set of definitions that correspond with biophysical phenomena of the land surface, such as the offset and on-set of seasonal snow-cover.
In this method, the phase information has been not considered.
In this method, the phase change interface was determined based on the liquid fraction approach.
In the proposed method, the phase of the PN sequences at each antenna is rotated differently and transmitted to prevent a PN sequence-canceling problem.
Using the two-station method, the phase velocity between A and B′ is measured under the condition that the wave front propagates as a plane wave.
In this method, the phase differences of individual subcarriers are weighted averaged with weights proportional to the squared channel gains in the respective frequencies.
Further, by using our method the phase knowledge of response signals was well preserved in the reconstructed data and hence a more accurate estimate was obtained.
On the basis of the CALPHAD method, the phase equilibria in the ternary Sn Ag Cu (SAC) system have been reassessed including the size effect for nanomaterials.
After the application of this inverse method, the phase data, θ, showed discrete phase jumps and conventional phase unwrapping algorithms were sufficient to unwrap the phase yielding the data shown in Fig. 5(B).
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Justyna Jupowicz-Kozak
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