2007
DOI: 10.1088/1751-8113/40/47/004
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Statistical mechanical analysis of the linear vector channel in digital communication

Abstract: A statistical mechanical framework to analyze linear vector channel models in digital wireless communication is proposed for a large system. The framework is a generalization of that proposed for code-division multiple-access systems in Europhys. Lett., 76 (2006) 1193 and enables the analysis of the system in which the elements of the channel transfer matrix are statistically correlated with each other. The significance of the proposed scheme is demonstrated by assessing the performance of an existing model o… Show more

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Cited by 18 publications
(29 citation statements)
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“…Later, Guo and Verdú generalized the approach to CDMA with arbitrary signaling [31]. Meanwhile, in [7] and [32] the method was applied to spatially correlated MIMO channels with binary inputs. These works were further generalized in [33] to the analysis of the sum-rate of a MIMO-MAC.…”
Section: Psfrag Replacementsmentioning
confidence: 99%
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“…Later, Guo and Verdú generalized the approach to CDMA with arbitrary signaling [31]. Meanwhile, in [7] and [32] the method was applied to spatially correlated MIMO channels with binary inputs. These works were further generalized in [33] to the analysis of the sum-rate of a MIMO-MAC.…”
Section: Psfrag Replacementsmentioning
confidence: 99%
“…Corollary 1. In the LSL, the asymptotic average sum-rate of an uncorrelated MIMO-MAC given in (4) in the presence of interference is given by (32) on the top of the page, where parameters ε s,k , ξ s,k , ε i,ℓ , ξ i,ℓ , ε i,ℓ and ξ i,ℓ satisfy the following set of fixed-point equations…”
Section: B Uncorrelated Channelsmentioning
confidence: 99%
“…For our system that we address, which is given by (2.3.10) or equivalently by (2.3.2), the Hamiltonian becomes [105,106]. That is, we use fixed states y = Ax 0 + w instead of y for the large system limit, as N, M → ∞, while maintaining N/M fixed.…”
Section: Discussionmentioning
confidence: 99%
“…where R(v) is the R-transform of the limiting eigenvalue distribution of the matrix J( see, definition 1 in [96] of R-transform or in [53] for better understanding of R-transform) and {λ a } denote the eigenvalues of L(n) as explained in [55,96,109].…”
Section: Discussionmentioning
confidence: 99%
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