Bit Error Probability of an Interleaved Convolutional Coded BPSK Signal Over a Correlated Fading Channel
Mabrouk, G., Fahmy, A., El-Agooz, S. (1999). Bit Error Probability of an Interleaved Convolutional Coded BPSK Signal Over a Correlated Fading Channel. EKB Journal Management System, 2(2nd International Conference on Electrical Engineering ICEENG 1999), 11-16. doi: 10.21608/iceeng.1999.62268
Gamal Mabrouk; Alaa M. Fahmy; Salah El-Agooz. "Bit Error Probability of an Interleaved Convolutional Coded BPSK Signal Over a Correlated Fading Channel". EKB Journal Management System, 2, 2nd International Conference on Electrical Engineering ICEENG 1999, 1999, 11-16. doi: 10.21608/iceeng.1999.62268
Mabrouk, G., Fahmy, A., El-Agooz, S. (1999). 'Bit Error Probability of an Interleaved Convolutional Coded BPSK Signal Over a Correlated Fading Channel', EKB Journal Management System, 2(2nd International Conference on Electrical Engineering ICEENG 1999), pp. 11-16. doi: 10.21608/iceeng.1999.62268
Mabrouk, G., Fahmy, A., El-Agooz, S. Bit Error Probability of an Interleaved Convolutional Coded BPSK Signal Over a Correlated Fading Channel. EKB Journal Management System, 1999; 2(2nd International Conference on Electrical Engineering ICEENG 1999): 11-16. doi: 10.21608/iceeng.1999.62268

Bit Error Probability of an Interleaved Convolutional Coded BPSK Signal Over a Correlated Fading Channel

The International Conference on Electrical Engineering
Article 2, Volume 2, 2nd International Conference on Electrical Engineering ICEENG 1999, November 1999, Page 11-16  XML PDF (1.1 MB)
Document Type: Original Article
DOI: 10.21608/iceeng.1999.62268
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Authors
Gamal Mabrouk; Alaa M. Fahmy; Salah El-Agooz
Egyptian Armed Forces.
Abstract
This paper analyzes the performance of an interleaved convolutional coded BPSK with perfect channel state information and coherent detection, assuming perfect synchronization. Analytical results for the pairwise error event probability using the characteristic function technique is derived. An approximate bit error probability is obtained by summing the probabilities of the dominant error events.
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