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FrFT transform order was set to enhance the 5th harmonic.
Both of the two systems need to know the optimal fractional Fourier transform order, so we discussed the method of choosing the optimal fractional Fourier transform order.
The convergence to Gaussian distribution is evident as the transform order, N, is increased.
It can solve the time-varying problem by selecting the optimal fractional Fourier transform order.
When applying the FrFT, the determination of the optimal FrFT transform order is a crucial issue.
This is the principle of choosing the optimal fractional Fourier transform order.
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The transform orders of FrFT are adaptively set for each frame using the methods proposed in Section 4. The recognition results are given in Tables 5~7.
It is an artistic given that reality is transformed, ordered and highlighted, but while Hadley is a disciplined editor of her own material, she exercises such restraint that her brilliance is ultimately muted.
An important example of this approach is balanced truncation, in which one derives transformed ordered states: the first transformed state is both the one affected the most by the inputs, and the state that affects the outputs the most.
We will transform fractional order differential inequalities to integer order differential inequalities in our proofs with this connection.
This last property is crucial in order for the q-Laplace transform of order k to be well defined.
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