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This paper considers three kinds of length sequences of the complete genome.Detrended fluctuation analysis, spectral analysis, and the mean distancespanned within time $L$ are used to discuss the correlation property of thesesequences. The values of the exponents from these methods of these three kindsof length sequences of bacteria indicate that the long-range correlations existin most of these sequences. The correlation have a rich variety of behavioursincluding the presence of anti-correlations. Further more, using the exponent$\gamma$, it is found that these correlations are all linear ($\gamma=1.0\pm0.03$). It is also found that these sequences exhibit $1/f$ noise in someinterval of frequency ($f>1$). The length of this interval of frequency dependson the length of the sequence. The shape of the periodogram in $f>1$ exhibitssome periodicity. The period seems to depend on the length and the complexityof the length sequence.Comment: RevTex, 9 pages with 5 figures and 3 tables. Phys. Rev. E Jan. 1,2001  (to appear

Correlation property of length sequences based on global structure of the complete genome