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Interference management with realistic assumptions on the knowledge of channel state information at the transmitters

Applicant Professor Peter Schreier, Ph.D., since 4/2018
Subject Area Electronic Semiconductors, Components and Circuits, Integrated Systems, Sensor Technology, Theoretical Electrical Engineering
Term from 2017 to 2022
Project identifier Deutsche Forschungsgemeinschaft (DFG) - Project number 327962471
 
Final Report Year 2022

Final Report Abstract

Our project developed efficient transmission and reception schemes for interference-limited multiuser communication networks with realistic assumptions on the availability of channel state information at the transmitter side. With the growing number of users and the scarcity of the frequency spectrum, wireless networks have become interference-limited, and therefore interference management is now an important task. We considered various problems that are of interest in this context. We proposed a simple interference-alignment scheme to achieve the optimal degrees-of-freedom of the temporally correlated two-user Multiple-Input-Multiple-Output (MIMO) Interference Channel with delayed channel state information at the transmitters. For most antenna configurations, the proposed scheme achieves the optimal degrees-of-freedom-region of this channel by precoding (resp. decoding) over a finite number of time slots at each transmitter (resp. receiver). We also considered hardware imperfections. We derived the rate region of a MIMO system with imperfect transmitters when interference is treated as noise at the receiver side. We proposed a cooperative distributed framework to optimize a variety of rate and energy-efficiency utility functions, such as the minimum-weighted rate or the global energy efficiency, for the K-user interference channel. We introduced a regularization approach to enhance the performance of a detector for MIMO communications, based on lattice reduction and successive interference cancellation, which was shown to enable significant performance improvements. Finally, we addressed a very general hypothesis testing problem whether a covariance matrix can be expressed by an unknown linear combination of a set of known matrices or by another unknown linear combination of a set of different, but known, matrices.

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