2015
DOI: 10.1109/tvt.2014.2358942
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Analysis of the Local Quasi-Stationarity of Measured Dual-Polarized MIMO Channels

Abstract: It is common practice in wireless communications to assume strict or wide-sense stationarity of the wireless channel in time and frequency. While this approximation has some physical justification, it is only valid inside certain time-frequency regions. This paper presents an elaborate characterization of the non-stationarity of wireless dual-polarized channels in time. The evaluation is based on urban macrocell measurements performed at 2.53 GHz. In order to define local quasi-stationarity (LQS) regions, i.e.… Show more

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Cited by 21 publications
(16 citation statements)
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“…The lengths of the stationary intervals during which the mobile radio channel can be considered as widesense stationary or quasi-stationary have been investigated (e.g., in [2][3][4] and the references therein). By pushing the observation interval beyond the stationary interval, the received signal captures nonstationary effects that call for new channel modelling approaches using time-frequency analysis techniques [5].…”
Section: Introductionmentioning
confidence: 99%
“…The lengths of the stationary intervals during which the mobile radio channel can be considered as widesense stationary or quasi-stationary have been investigated (e.g., in [2][3][4] and the references therein). By pushing the observation interval beyond the stationary interval, the received signal captures nonstationary effects that call for new channel modelling approaches using time-frequency analysis techniques [5].…”
Section: Introductionmentioning
confidence: 99%
“…As was shown in [23] and [24], a non-WSSUS channel can be locally approximated by a WSSUS, or a WSS with respect to both frequency and time. This approximation holds within the RTI and RBW, i.e., the stationarity region (see Fig.…”
Section: B Second Order Statistical Characterizationmentioning
confidence: 94%
“…A modern modeling approach considers that the channel statistics remain constant within certain time-frequency intervals [14]. In such intervals, which are also regarded as WSS intervals with respect to both time-and frequency-domains, the channel is characterized as doubly underspread and is modelled locally through the so called local scattering function (LSF) [23], [24]. The concept of LSF is an extension of the scattering function (SF) accounting for WSSUS channels [25].…”
Section: Stochastic Channel Modelsmentioning
confidence: 99%
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“…The widesense stationary assumption, however, is only fulfilled during very short, so-called stationary intervals, which have been investigated, e.g., in [1]- [3]. If a multipath fading channel is observed over time periods larger than the stationary interval, then the channel develops signs of non-stationarity.…”
Section: Introductionmentioning
confidence: 99%