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where W denotes the bandwidth of the spectrum.
And T denotes the integration time, W denotes the bandwidth of filter.
In Figure 3, Zj,0, Zj,1, Zj,2, and Zj,3 are chi-square variables with approximately a degree 2TW[8], where T denotes the integration time and W denotes the bandwidth of the filtered signals.
Using the result from[26], Equation (16 ], Equation (15) can be approximated as σ w 0 j j 2 ≈ P w 0 j w 0 j j f B, where B denotes the bandwidth of the signal.
Different from the POCS method, the sampling theory proposed in [12] recovers the sampled graph signal by employing an interpolation operator Φ=U w (P T U w )−1, where w denotes the bandwidth of bandlimited graph signal, U denotes the eigenvector matrix of graph adjacency matrix A, U w denotes the first w columns of U, and P T denotes the sampling operator.
where B n denotes the bandwidth of the nth subchannel, P m,n denotes the transmit power of the mth interrupted SU on the nth subchannel, and σ 2 denotes the noise power of the link from the mth interrupted SU to its CBS on the nth subchannel.
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Let W m and W s denote the bandwidth of the main channel and side channel, respectively.
Lemma 2 Let S index represent the size of each index packet and B I denote the bandwidth of the index channel.
Let ({W_{i}^{max }}) denote the available bandwidth of GAP i and W i denote the bandwidth of each subchannel of GAP i, the maximum number of users associated to GAP i can be calculated as (A_{i}=left lfloor frac {W_{i}^{max }}{W_{i}}right rfloor ).
For real valued signals, spectra are even functions, letting [-KF, KF] denote the bandwidth of signals v1,..., v L, we can take frequency sub-bands in the form B k = [ ( - k - 1 ) F, ( - k + 1 ) F ] ∪ [ ( k - 1 ) F, ( k + 1 ) F ]. (9).
where K denotes the kernel function, and h denotes the bandwidth (BW) parameter of the kernel.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com