2000
DOI: 10.1109/25.892585
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New method of performance analysis for diversity reception with correlated Rayleigh-fading signals

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Cited by 37 publications
(10 citation statements)
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“…$$ Substituting boldRNR$$ {\mathbf{R}}_{N_R} $$ from (7) into (3), the equivalent correlated channel model is given as truetrueboldHj=boldZHboldBboldZ0.3emboldHj,$$ {\overline{\overline{\mathbf{H}}}}_j=\sqrt{{\mathbf{Z}}^H\mathbf{BZ}}\kern0.3em {\mathbf{H}}_j, $$ =boldBtrueboldZ^j0.3emboldHj,$$ =\sqrt{\mathbf{B}}{\hat{\mathbf{Z}}}_j\kern0.3em {\mathbf{H}}_j, $$ where βi,iboldB$$ {\beta}_{i,i}\in \mathbf{B} $$, trueboldZ^j=boldZHboldZ$$ {\hat{\mathbf{Z}}}_j=\sqrt{{\mathbf{Z}}^H\mathbf{Z}} $$ and contains orthogonal entries. Based on the decorrelation transformation technique in Reference 11, it has been proved that the product false(trueboldZ^jboldHjfalse)$$ \left({\hat{\mathbf{Z}}}_j{\mathbf{H}}_j\right) $$ has i.i.d entries with the distribution double-struckCNfalse(0,1false)$$ \mathbb{C}N\left(0,1\right) $$. As a result of the transformation approach, the correlated channel can be analyzed as eigenvalue‐scaled versions of i.i.d branches.…”
Section: System Modelmentioning
confidence: 99%
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“…$$ Substituting boldRNR$$ {\mathbf{R}}_{N_R} $$ from (7) into (3), the equivalent correlated channel model is given as truetrueboldHj=boldZHboldBboldZ0.3emboldHj,$$ {\overline{\overline{\mathbf{H}}}}_j=\sqrt{{\mathbf{Z}}^H\mathbf{BZ}}\kern0.3em {\mathbf{H}}_j, $$ =boldBtrueboldZ^j0.3emboldHj,$$ =\sqrt{\mathbf{B}}{\hat{\mathbf{Z}}}_j\kern0.3em {\mathbf{H}}_j, $$ where βi,iboldB$$ {\beta}_{i,i}\in \mathbf{B} $$, trueboldZ^j=boldZHboldZ$$ {\hat{\mathbf{Z}}}_j=\sqrt{{\mathbf{Z}}^H\mathbf{Z}} $$ and contains orthogonal entries. Based on the decorrelation transformation technique in Reference 11, it has been proved that the product false(trueboldZ^jboldHjfalse)$$ \left({\hat{\mathbf{Z}}}_j{\mathbf{H}}_j\right) $$ has i.i.d entries with the distribution double-struckCNfalse(0,1false)$$ \mathbb{C}N\left(0,1\right) $$. As a result of the transformation approach, the correlated channel can be analyzed as eigenvalue‐scaled versions of i.i.d branches.…”
Section: System Modelmentioning
confidence: 99%
“…The transformation of correlated channels based on eigenfilter decorrelation gives i.i.d channels. For i.i.d signals, the PDF in Nakagami-m fading channels has been expressed in (11) and the MGF can be defined as 3…”
Section: Error Performance Analysismentioning
confidence: 99%
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