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The numerical example shows that the bound of Theorem 3.2 is better than these corresponding bounds in [8 11].
For Gaussian single-antenna channels, corresponding bounds are presented in [7, 8].
It is proved that these bounds are shaper than the corresponding bounds in [21] and [22].
In other words, we obtained the corresponding bounds for the Kullback Leibler divergence (10).
The lower bounds obtained from Theorem 7 are bigger than these corresponding bounds in [4 6, 9, 10].
Example 2.1 shows that the bound in (2.6) is better than these corresponding bounds in [1, 2, 10].
Similar(30)
Arguments similar to those in the above lines provide the corresponding bound and the distribution function for which the bound is attained.
It follows that the corresponding bounded harmonic functions are in one-to-one correspondence with theL∞functions on the Bergman-Shilov boundary under Poisson integration.
An H∞ state feedback control method based on the corresponding bounded real lemma is then proposed.
The corresponding bound and channel quality feedback algorithm are derived in Section 3.2.2.
The corresponding bound (widehat {sigma }_^{k}) can be obtained using numerical optimization.
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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