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Analysis of degrees of freedom of wideband random multipath fields observed over time and space windows

机译:随时间和空间窗口观察的宽带随机多径场的自由度分析

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In multipath systems, available degrees of freedom can be considered as a key performance indicator, since the channel capacity grows linearly with the available degrees of freedom. However, a fundamental question arises: given a size limitation on the observable region, what is the intrinsic number of degrees of freedom available in a wideband random multipath wavefield observed over a finite time interval? In this paper, we focus on answering this question by modelling the wavefield as a sum of orthogonal waveforms or spatial orders. We show that for each spatial order, (i) the observable wavefield is band limited within an effective bandwidth rather than the given bandwidth and (ii) the observation time varies from the given observation time. These findings show the strong coupling between space and time as well as space and bandwidth. In effect, for spatially diverse multipath wavefields, the classical degrees of freedom result of time-bandwidth product does not directly extend to time-space-bandwidth product.
机译:在多路径系统中,可用的自由度可被视为关键性能指标,因为信道容量随可用的自由度线性增长。但是,出现了一个基本问题:给定可观察区域的大小限制,在有限的时间间隔内观察到的宽带随机多径波场中可用的固有自由度是多少?在本文中,我们专注于通过将波场建模为正交波形或空间阶次之和来回答这个问题。我们表明,对于每个空间顺序,(i)可观察波场被限制在有效带宽内,而不是在给定带宽内;(ii)观察时间与给定观察时间不同。这些发现表明,空间与时间之间以及空间与带宽之间都有很强的耦合性。实际上,对于空间分集的多径波场,时间带宽积的经典自由度结果不会直接扩展到时空带宽积。

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