2017
DOI: 10.1007/s11277-017-4719-9
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A New Closed-Form Expressions of Channel Capacity with MRC, EGC and SC Over Lognormal Fading Channel

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Cited by 20 publications
(14 citation statements)
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“…16,42 Thus, the ORA capacity is deduced by averaging the AWGN channel capacity C awgn = log 2 (1 + ) over a fading SNR, ie, [42, Eq. In this case, the rate of transmission is adjusted to the channel conditions, while Tx power held constant.…”
Section: Optimum Rate Adaptationmentioning
confidence: 99%
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“…16,42 Thus, the ORA capacity is deduced by averaging the AWGN channel capacity C awgn = log 2 (1 + ) over a fading SNR, ie, [42, Eq. In this case, the rate of transmission is adjusted to the channel conditions, while Tx power held constant.…”
Section: Optimum Rate Adaptationmentioning
confidence: 99%
“…16,42 The analytical expression for the CIFR channel capacity is defined as follows [42,Eq. As a result, the Tx and Rx assume fading channel as the time-invariant AWGN channel.…”
Section: Channel Inversion With Fixed Ratementioning
confidence: 99%
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“…These assumptions allow the Tx to adopt its power and rate according to the actual channel state. The channel capacity under this policy is defined as Copra=Btrueγ0log2()γγ0fYfalse(γfalse)dγ, where B is the channel bandwidth and γ 0 is the optimal cut‐off SNR below which transmission is suspended. The optimal cut‐off SNR must satisfy the relation p ( γ 0 )=0, with p (.)…”
Section: Performance Analysismentioning
confidence: 99%
“…The ergodic capacity is derived by averaging the AWGN capacity over the instantaneous fading SNR, eq. (11) Cora=Btrue0log2false(1+γfalse)fYfalse(γfalse)dγ. …”
Section: Performance Analysismentioning
confidence: 99%