Results 131 to 140 of about 534 (174)
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Intersymbol interference with flat fading: Channel capacity

2008 IEEE International Symposium on Information Theory, 2008
This paper finds the capacity of a linear time-invariant system with a given transfer function, observed in additive Gaussian noise through a memoryless fading channel. A coherent model is assumed where the fading coefficients are known at the receiver (but not the transmitter).
Antonia M. Tulino   +3 more
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Sharp error bounds for intersymbol interference

IEEE Transactions on Information Theory, 1973
Sharp upper and lower bounds of the Chebyshev type are established for the probability of error due to intersymbol interference and additive Gaussian noise in a digital communication system. The results are in relatively closed form, and the only statistical knowledge assumed about the interference is the peak eye opening and the variance.
openaire   +1 more source

Removal of Intersymbol Interference

2018
To remove the intersymbol interference I(k) defined in ( 1.42), we may not impose any constraint on the symbol sequence a(k), because the system design should hold for any sequence given by the user at the transmitter. Therefore we can only touch upon the impulse response h(k).
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Intersymbol Interference and the P/AR Meter

Bell System Technical Journal, 1970
P/AR stands for peak-to-average ratio. The instrumentation to measure this ratio has been assembled and obtains a single number evaluation to the dispersion in a transmission medium by measuring the peak and the full wave rectified average of a pulse stream.1 ...
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A transmit diversity scheme for channels with intersymbol interference

2000 IEEE International Conference on Communications. ICC 2000. Global Convergence Through Communications. Conference Record, 2002
Alamouti (see Journal of Selective Communications, vol.16, no.8, p.1451-58, 1998) proposes a two branch transmit diversity scheme for channels without intersymbol interference. With two transmit antennas and one receive antenna the scheme provides second order diversity. In this paper we derive a new method which handles the corresponding case when the
Erik Lindskog, Arogyaswami Paulraj
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On the Intersymbol Interference Problem for the Gaussian Channel

Bell System Technical Journal, 1971
In this paper we are concerned with the Holsinger–Gallager model for the continuous-time Gaussian channel. Gallager1 proved a coding theorem for this channel, and Cordaro and Wagner2 showed that the theorem remains valid when the effect of intersymbol interference from previous channel uses is taken into account.
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A random riemann zeta function and intersymbol interference

Information Sciences, 1978
The probability density function (PDF) of z = Σann−α with n = 1,2,…∞ is considered where {an} are independent, identically distributed, zero mean random variables with equally likely values of ± 1. For 12 < α ⩽ 1 the series diverges; for 1 < α∞ the series converges.
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Joint equalization and coding for intersymbol interference channels

IEEE Transactions on Information Theory, 1997
Summary: We present a novel scheme that combines decision feedback equalization (DFE) with high-rate error-detection coding in an efficient manner. The proposed scheme is shown to considerably outperform the conventional practice on channels with high SNR, such as those encountered in twisted-pair telephonia systems. In order to analyze the performance
Daniel M. Yellin   +2 more
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A parallel blind demodulator in the presence of intersymbol interference

ICC 2001. IEEE International Conference on Communications. Conference Record (Cat. No.01CH37240), 2002
This paper proposes a demodulator employing data detectors which do not need a known sequence for its startup, i.e., a parallel blind demodulator, in the presence of intersymbol interference (ISI). This demodulator operates as follows: (1) it includes multiple adaptive maximum-likelihood sequence estimations with per-survivor processing (PSP-MLSEs ...
Hiroshi Kubo   +4 more
openaire   +1 more source

Calculating Error Probabilities for Intersymbol and Cochannel Interference

IRE Transactions on Communications Systems, 1986
The probability of error in a binary symmetric channel with intersymbol interference and additive noise is efficiently calculated by numerical quadrature of a Laplace inversion integral along a contour in the complex plane passing through a saddlepoint of the integrand.
exaly   +2 more sources

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