Abstract
We propose two families of complex sequences with components on the unit circle (PSK sequences). Each sequence of a family has the perfect auto-correlation, i.e., all "out-of-phase" correlation coefficients are equal to zero. Magnitudes of all cross-correlation coefficients of any couple of sequences in a family are equal to the square root of a sequence length n. Thus both families are asymptotically Optimal with respect to the Sidelnikov-Welch's lower bound.

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