“…Let Z be a sequence set with M sequences of period P. Then, Z can be represented as Z={Z. 1OsmsM-1} z.=(.6m),.iM),...,.Sm),...,,Sm-),) (1) where Zm and zSM) represent a sequence and a sequence element, respectively. Let Rzm,,zm, (T) be the periodic correlation function between Zm, and Zm,• For the sake of simplicity, the modulo operator is ,represented as %, i.e., x%p d=ef x mod p (2) 488 Then, Rz.,,z., (T) is defined as P-1 Rz.,,zm, (T) d=ef 2 zSMo)zEpMpt;%p (3) p=o where the symbol * denotes complex conjugation.…”