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- W55201324 abstract "This chapter investigates a binary detector with hysteresis-type nonlinearity and derives closed-form expressions in the Laplace transform domain for probability density functions that are necessary to compute bit error rates and probability of error. Naturally, in a typical communication system there are several other important issues related to system performance, such as jitter and clock recovery. In this discussion the system is considered to have perfect synchronization between the detector and the noisy input data. Therefore, it is assumed that there is no performance degradation in the receiver because of errors in the timing of bit intervals. The machinery of the “exit problem” and the associated techniques presented in the chapter may be very useful in determining jitter error, hence, overall system performance. Hysteresis is present in many engineering and scientific problems. Therefore, it is expected that the mathematical framework presented in this work may form the basis for several future directions of research and not simply be limited to the application of bit-rate transparent detection in optical-network links." @default.
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- W55201324 date "2006-01-01" @default.
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- W55201324 title "Binary Detection and Rectangular Hysteresis Operators" @default.
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- W55201324 doi "https://doi.org/10.1016/b978-012480874-4/50010-5" @default.
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