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- Complex_Mexican_hat_wavelet abstract "In applied mathematics, the complex Mexican hat wavelet is a low-oscillation, complex-valued, wavelet for the continuous wavelet transform. This wavelet is formulated in terms of its Fourier transform as the Hilbert analytic function of the conventional Mexican hat wavelet:Temporally, this wavelet can be expressed in terms of the error function,as:This wavelet has asymptotic temporal decay in ,dominated by the discontinuity of the second derivative of at .This wavelet was proposed in 2002 by Addison et al. for applications requiring high temporal precision time-frequency analysis.".
- Complex_Mexican_hat_wavelet wikiPageID "857896".
- Complex_Mexican_hat_wavelet wikiPageRevisionID "602654439".
- Complex_Mexican_hat_wavelet hasPhotoCollection Complex_Mexican_hat_wavelet.
- Complex_Mexican_hat_wavelet subject Category:Continuous_wavelets.
- Complex_Mexican_hat_wavelet comment "In applied mathematics, the complex Mexican hat wavelet is a low-oscillation, complex-valued, wavelet for the continuous wavelet transform.".
- Complex_Mexican_hat_wavelet label "Complex Mexican hat wavelet".
- Complex_Mexican_hat_wavelet sameAs m.03hv0q.
- Complex_Mexican_hat_wavelet sameAs Q5156555.
- Complex_Mexican_hat_wavelet sameAs Q5156555.
- Complex_Mexican_hat_wavelet wasDerivedFrom Complex_Mexican_hat_wavelet?oldid=602654439.
- Complex_Mexican_hat_wavelet isPrimaryTopicOf Complex_Mexican_hat_wavelet.