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The inverse transform is (32).
(i)The transform is accretive.
(ii)The transform is accretive.
This transform is shown in Fig. 7.
This transform is invertible and nonredundant.
and hence its Fourier transform is.
The transform is given by (B3).
This transform is called the Weinstein transform.
And then a Hilbert transform is applied to these IMFs.
The angle parameter of gyrator transform is an additional key.
The Bandelet transform is then performed on the LFRs.
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