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For JP, as long as the aggregated channel matrix at the CCN is well conditioned for inversion, linear ZF beamforming (BF) techniques can be used for interference control.
Some degrees of freedoms need to be used for interference mitigation, in such a way that the average sum rate is maximized.
When Neff, u= U, the null space has a single eigenvector (the first column of U 1 from the right), which can be used for interference cancelation.
The traditional MBS-FBS direct connection can be used for interference cancellation[16]; however, as the number of femtocell clusters increases, the macrocell off-loading role of the femtocells[6] is compromised by the induced traffic delay in the backhaul.
We identify the following two cases: When Neff, u= U, the null space has a single eigenvector (the first column of U 1 from the right), which can be used for interference cancelation.
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As seen in Fig. 1, two required signals are used for interference cancellation algorithms.
Then, the forwarded data were used for interference cancellation when the signal-to-interference-plus-noise ratio (SINR) at the femtocell due to the MUE interference was negligible.
As opposed to the case of U = 2, where users may simultaneously cancel interference and maximize the desired signal's SNR, when U = 3 the null space has a single eigenvector, which is used for interference cancelation, without any further optimization capabilities.
That is because when J is comparable with M, the matrix degree of freedom would be used for canceling the interference in ICIC and then the diversity gain decreases.
Thus, two or more AC schemes can be used for different applications (interference-sensitive, delay-sensitive, etc).
We show that these non-linearities are highly consistent with non-linearities stemming for the transmitter DACs, and we provide a corresponding DAC non-linearity model that can be used for digital self-interference cancellation.
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