Özet
This paper considers a more general additive noise distribution, termed either as generalized Laplacian (GL) or McLeish distribution whose non-Gaussianity nature is parameterized to fit different impulsive noise environments, and analyzes the bit-error rate of binary phase shift keying modulation over additive white GL noise (AWGLN) channels in flat fading environments. Specifically, a closed-form expression is offered for the extended generalized-K fading environments, and accordingly, its simplifications for some special fading distributions and special additive noise models are presented. Finally, the mathematical formalism is illustrated by numerical examples, and verified by computer based simulations.
| Orijinal dil | İngilizce |
|---|---|
| Ana bilgisayar yayını başlığı | 26th IEEE Signal Processing and Communications Applications Conference, SIU 2018 |
| Yayınlayan | Institute of Electrical and Electronics Engineers Inc. |
| Sayfalar | 1-4 |
| Sayfa sayısı | 4 |
| ISBN (Elektronik) | 9781538615010 |
| DOI'lar | |
| Yayın durumu | Yayınlandı - 5 Tem 2018 |
| Harici olarak yayınlandı | Evet |
| Etkinlik | 26th IEEE Signal Processing and Communications Applications Conference, SIU 2018 - Izmir, Turkey Süre: 2 May 2018 → 5 May 2018 |
Yayın serisi
| Adı | 26th IEEE Signal Processing and Communications Applications Conference, SIU 2018 |
|---|
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| ???event.eventtypes.event.conference??? | 26th IEEE Signal Processing and Communications Applications Conference, SIU 2018 |
|---|---|
| Ülke/Bölge | Turkey |
| Şehir | Izmir |
| Periyot | 2/05/18 → 5/05/18 |
Bibliyografik not
Publisher Copyright:© 2018 IEEE.
Finansman
This work was supported partially by Yildiz Technical University (YTÜ) and partially by King Abdullah University of Science and Technology (KAUST).
| Finansörler |
|---|
| YTÜ |
| King Abdullah University of Science and Technology |
| Yildiz Teknik Üniversitesi |
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On the bit-error rate of binary phase shift keying over additive white generalized laplacian noise (AWGLN) channels' araştırma başlıklarına git. Birlikte benzersiz bir parmak izi oluştururlar.Alıntı Yap
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