Using a linear exponential upper bound for the cumulative normal distribution originally published by McGee, a tight upper bound for the average BEP of a coherent BPSK system operating in the presence of N interfering sinewave signals is derived. The bound is expressible in a simple closed form involving exponential,cumulative normal, and modified Bessel functions and a simple application is shown. Extensions to coherent M-QAM and higher order PSK systems are indicated, and an application to a 16-QAM system is given.
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