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However, we analyzed the period distribution of the sequences generated by the Chebyshev polynomials over finite fields [21].
In this paper, we further analyze in detail the period distribution of the sequences generated by Chebyshev polynomials over the integer ring ZN when N is composite.
A weaker bias also exists with regards to the distribution of the sequences as sorted by the second nucleotide of the dinucleotide tags.
The analysis provides not only an overview of the distribution of the sequences but also their classification based on common sequence patterns.
In summary, our observations have shown that the 2D plots of intra-purine versus intra-pyrimidine differences in conserved gene sequences exhibit an apparent pattern in base distribution of the sequences that mimic the behaviour essentially of a polynomial of degree 2, and in some cases of degree 3.
The distribution of the sequences of the three species is not homogenous.
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The length distribution of the sequencing reads of the plasmid samples generated by both sequencers is shown in black in Figure 2.
Also, the existence of the stationary distribution of the sequence {X n } defined by the above model is investigated.
Figure 2A compares the distribution of the sequence length before and after the sequence assembly.
The length distribution of the sequencing reads for all LDW samples was shown in Figure 3.
First, the spatial distribution of the sequencing reads over the sample can be seen, adding an important level of information.
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