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Sompolinsky, H. et al. Population coding in neuronal systems with correlated noise.
This paper deals with state estimation problem for linear uncertain systems with correlated noises and incomplete measurements.
In this paper, some of the previously proposed conditions for the study of the DIC of certain systems are extended to treat systems with correlated and independent uncertainty.
The aim of this study is to introduce the point estimate method for optimization of dynamical systems with correlated random variables.
In this paper, a new design method for space-time trellis codes in MB-OFDM systems with correlated Rayleigh fading channels is introduced.
In the paper, robust joint optimization of the source/relays precoders and destination equalizer is proposed for non-regenerative dual-hop multiple-input multiple-output (MIMO) amplify-and-forward (AF) multiple-relay systems with correlated channel uncertainties.
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The wall's external stability under static conditions is addressed and modeled as a series system with correlated failure modes.
Willett et al. [8], for example, derive the optimal sensor rule for a two-sensor system with correlated noise.
The MSE of the estimated impulse density in a multi-node system with correlated information is presented in this section.
Therefore, the instantaneous SNR γ (t) at the combiner output in an L-branch EGC diversity system with correlated diversity branches can be expressed as [1, 4, 38] γ ( t ) = P s L N 0 ∑ l = 1 L λ l ζ l ( t ) 2 = γ s L Ψ ( t ) (7).
In MRC, the combiner computes y ( t ) = h ^ H ( t ) x ( t ), and hence, the instantaneous SNR γ(t) at the combiner output in an MRC diversity system with correlated diversity branches can be expressed as [1, 22] γ ( t ) = P s N 0 h ^ H ( t ) h ^ ( t ) = P s N 0 ∑ l = 1 L λ l ζ l 2 ( t ) = γ s Ξ ( t ) (3).
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