Title :
The capacity region of the wireless ergodic fading Interference Channel with partial CSIT to within one bit
Author :
Farsani, Reza K.
Author_Institution :
Sch. of Cognitive Sci., Inst. for Res. in Fundamental Sci. (IPM), Tehran, Iran
Abstract :
Capacity limits are studied for the two-user wireless ergodic fading Interference Channel (IC) with partial Channel State Information at the Transmitters (CSIT) where each transmitter is equipped with an arbitrary deterministic function of the channel state (this model yields a full control over how much state information is available). One of the main challenges in the analysis of fading networks, specifically multi-receiver networks including fading ICs, is to obtain efficient capacity outer bounds. In this paper, a novel capacity outer bound is established for the two-user ergodic fading IC. Besides being well-described, our outer bound is efficient from several aspects. Specifically, it is optimal for the fading IC with uniformly strong interference. Also, it is sum-rate optimal for the channel with uniformly mixed interference. More importantly, it is proved that when each transmitter has access to any amount of CSIT that includes the interference to noise ratio at its non-corresponding receiver, the outer bound differs by no more than one bit from the achievable rate region given by Han-Kobayashi scheme. This result is viewed as a generalization of the Etkin-Tse-Wang “to within one bit” capacity result for the static channel to the time-varying wireless fading case.
Keywords :
fading channels; interference (signal); radio receivers; radio transmitters; channel state information; ergodic fading IC; fading networks; multireceiver networks; partial CSIT; transmitters; wireless ergodic fading interference channel; Fading; Integrated circuits; Interference channels; Receivers; Transmitters; Wireless communication;
Conference_Titel :
Information Theory Proceedings (ISIT), 2013 IEEE International Symposium on
Conference_Location :
Istanbul
DOI :
10.1109/ISIT.2013.6620328