2021
DOI: 10.1109/access.2020.3048130
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New Accurate Approximation for Average Error Probability

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Cited by 5 publications
(4 citation statements)
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“…where ω κ , ̺ κ and τ κ are summarized in Table II. (26), that the SINR is upper bounded by ωκ ̺κ . On the other hand, for ideal RF front e2e, namely (i) ideal RHI (i.e., κ κ = 0), and (ii) ideal IQI (i.e., G κ,1 = 1, G κ,2 = 0), the aforesaid parameters can be simplified to ω κ = 1, ̺ κ = 0, and τ κ = 1.…”
Section: ) Tx Impaired By Both Iqi and Rhimentioning
confidence: 99%
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“…where ω κ , ̺ κ and τ κ are summarized in Table II. (26), that the SINR is upper bounded by ωκ ̺κ . On the other hand, for ideal RF front e2e, namely (i) ideal RHI (i.e., κ κ = 0), and (ii) ideal IQI (i.e., G κ,1 = 1, G κ,2 = 0), the aforesaid parameters can be simplified to ω κ = 1, ̺ κ = 0, and τ κ = 1.…”
Section: ) Tx Impaired By Both Iqi and Rhimentioning
confidence: 99%
“…In this section, a tight approximate expression for the ASEP of various modulation schemes is derived. We start first by obtaining a simple exponential-based approximate expression for the SEP using the Trapezoidal integration rule [26].…”
Section: Average Symbol Error Probabilitymentioning
confidence: 99%
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