On the error probability of linearly modulated signals on Rayleigh frequency-flat fading channels
Consideration is given to optimal detection of linearly modulated signals subject to multiplicative Rayleigh-distributed distortion and additive white Gaussian noise. For coherent detection, regenerated amplitude and phase references are employed at the receiver to compensate for amplitude and phase...
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Published in | IEEE transactions on communications Vol. 38; no. 11; pp. 1966 - 1970 |
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Main Authors | , |
Format | Journal Article |
Language | English |
Published |
New York, NY
IEEE
01.11.1990
Institute of Electrical and Electronics Engineers |
Subjects | |
Online Access | Get full text |
ISSN | 0090-6778 |
DOI | 10.1109/26.61478 |
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Abstract | Consideration is given to optimal detection of linearly modulated signals subject to multiplicative Rayleigh-distributed distortion and additive white Gaussian noise. For coherent detection, regenerated amplitude and phase references are employed at the receiver to compensate for amplitude and phase deviations from the correct values. A system model is formulated under the assumption of perfect symbol timing and in the absence of intersymbol interference, producing a final additive noise term, applied just before the detection, which contains the effects of the original additive and multiplicative distortions and of the errors in the phase and amplitude references. By determining the probability density function of this final noise term for arbitrary types of linear modulation, it is possible to perform exact calculations of error probabilities.< > |
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AbstractList | Consideration is given to optimal detection of linearly modulated signals subject to multiplicative Rayleigh-distributed distortion and additive white Gaussian noise. For coherent detection, regenerated amplitude and phase references are employed at the receiver to compensate for amplitude and phase deviations from the correct values. A system model is formulated under the assumption of perfect symbol timing and in the absence of intersymbol interference, producing a final additive noise term, applied just before the detection, which contains the effects of the original additive and multiplicative distortions and of the errors in the phase and amplitude references. By determining the probability density function of this final noise term for arbitrary types of linear modulation, it is possible to perform exact calculations of error probabilities Consideration is given to optimal detection of linearly modulated signals subject to multiplicative Rayleigh-distributed distortion and additive white Gaussian noise. For coherent detection, regenerated amplitude and phase references are employed at the receiver to compensate for amplitude and phase deviations from the correct values. A system model is formulated under the assumption of perfect symbol timing and in the absence of intersymbol interference, producing a final additive noise term, applied just before the detection, which contains the effects of the original additive and multiplicative distortions and of the errors in the phase and amplitude references. By determining the probability density function of this final noise term for arbitrary types of linear modulation, it is possible to perform exact calculations of error probabilities.< > |
Author | Aghamohammadi, A. Meyr, H. |
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Cites_doi | 10.1109/VETEC.1989.40139 10.1109/26.68273 10.1109/VETEC.1988.195404 |
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Keywords | Phase Gaussian noise Modulation Modulated signal White noise Theoretical study Probability Error detection Receiver Performance Signal distortion |
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References | ref2 papoulis (ref5) 1984 ref1 proakis (ref4) 1983 ref3 |
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StartPage | 1966 |
SubjectTerms | Additive noise Applied sciences Baseband Chirp modulation Distortion Error probability Exact sciences and technology Fading Intersymbol interference Matched filters Phase detection Systems, networks and services of telecommunications Telecommunications Telecommunications and information theory Timing |
Title | On the error probability of linearly modulated signals on Rayleigh frequency-flat fading channels |
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