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首页> 外文期刊>IEEE Transactions on Signal Processing: A publication of the IEEE Signal Processing Society >Beyond Massive MIMO: The Potential of Data Transmission With Large Intelligent Surfaces
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Beyond Massive MIMO: The Potential of Data Transmission With Large Intelligent Surfaces

机译:Beyond Massive MIMO: The Potential of Data Transmission With Large Intelligent Surfaces

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In this paper, we consider the potential of data transmission in a system with a massive number of radiating and sensing elements, thought of as a contiguous surface of electromagnetically active material. We refer to this as a large intelligent surface (LIS), which is a newly proposed concept and conceptually goes beyond contemporary massive MIMO technology. First, we consider capacities of single-antenna autonomous terminals communicating to the LIS where the entire surface is used as a receiving antenna array in a perfect line-of-sight propagation environment. Under the condition that the surface area is sufficiently large, the received signal after a matched-filtering operation can be closely approximated by a sinc-function-like intersymbol interference channel. Second, we analyze a normalized capacity measured per unit surface, for a fixed transmit power per volume unit with different terminal deployments. As terminal density increases, the limit of the normalized capacity nats/s/Hz/volume-unit achieved when wavelength lambda approaches zero is equal to half of the transmit power per volume unit divided by the noise spatial power spectral density. Third, we show that the number of independent signal dimensions that can be harvested per meter deployed surface is 2/lambda for one-dimensional terminal deployment, and pi/lambda(2) per square meter for two- and three-dimensional terminal deployments. Finally, we consider implementations of the LIS in the form of a grid of conventional antenna elements, and show that the sampling lattice that minimizes the surface area and simultaneously obtains one independent signal dimension for every spent antenna is the hexagonal lattice.

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