We have presented a novel approach to nonstationary identification of
apparent (locally observed) phase. Our approach is based on a new
attribute, local skewness. In synthetic and field-data examples, local
skewness exhibits a tendency to pick focused signals and a higher
dynamical range than the previously used local kurtosis. Its
computation involves a local similarity between the input signal and
its square. Practical applications of using local skewness for
zero-phase correction of seismic signals should be combined with
well-log analysis in order to better separate the locally-observed
phase from the propagating-wavelet phase.