continuous wavelet造句
例句與造句
- Continuous wavelets can be constructed based on the beta distribution.
- Wavelet transforms are classified into discrete wavelet transforms ( DWTs ) and continuous wavelet transforms ( CWTs ).
- In fact, as in the continuous Fourier transform, there is no basis in the continuous wavelet transform.
- To recover the original signal x ( t ), the first inverse continuous wavelet transform can be exploited.
- The prefactor C _ { \ Psi } in the resolution of the identity of the continuous wavelet transform is:
- It's difficult to find continuous wavelet in a sentence. 用continuous wavelet造句挺難的
- Zweig later turned to hearing research and neurobiology, and studied the version of the continuous wavelet transform, the cochlear transform.
- More precisely, he introduced in his PhD thesis the full two-dimensional continuous wavelet transform, including the rotation parameter.
- Any continuous wavelet can be used, though the first derivative of the Gaussian distribution and the Mexican hat wavelet ( 2nd derivative of Gaussian ) are common.
- Murenzi's scientific research has focused on applications of multidimensional continuous wavelet transforms to quantum mechanics; image and video processing; and science and technology policy.
- Continuous Wavelet Transform ( CWT ) is very efficient in determining the damping ratio of oscillating signals ( e . g . identification of damping in dynamical systems ).
- Generally, a continuous wavelet transform decomposes a signal as a function of time, rather than assuming the signal is stationary ( For example, the Fourier transform ).
- Once a " mother wavelet " is chosen, the continuous wavelet transform is carried out as a continuous, square-integrable function that can be scaled and translated.
- At its essence, it is a combination of fractal dimension " box counting " methods and continuous wavelet transforms, where wavelets at various scales are used instead of boxes.
- The WTMM method uses continuous wavelet transform rather than Fourier transforms to detect singularities singularity that is discontinuities, areas in the signal that are not continuous at a particular derivative.
- For ? to be a wavelet for the continuous wavelet transform ( see there for exact statement ), the mother wavelet must satisfy an admissibility criterion ( loosely speaking, a kind of half-differentiability ) in order to get a stably invertible transform.
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