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This process takes a composite length N=N1N2 signal, performs an length N1 point DFT N2 times, and then an N2 point DFT N1 times, and repeats the process for the N1 and N2 length signals.
The final composite length was found to be 540 μm.
In Section 6, we present an approach to design canonic REFFT for any composite length.
We also discuss the design of canonic REFFT for any composite length.
Later, a more efficient input-output pruning method for composite length DFTs was developed in [24].
The algorithm for generating canonic RFFT computation for any composite length has been presented in [23].
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The full set of m-sequences may have very high cross-correlations, particularly for composite lengths [5].
We have developed a new technique that carries out an efficient computation of the DFTs of composite lengths of the input and/or output data sequences smaller than the dimension N of the full DFT/FFT.
In this paper, we propose an alternative unified approach with automatic commutations between three computational modalities aimed at efficient computations of the pruned DFTs adapted for variable composite lengths of the non-sparse input-output data.
The optics has a composite focal length of 63.3 mm and an f-number of 16.
Importantly, the composite reads' length can easily be adjusted by modifying dSPRI selection conditions (Figure 1), and reach >200 bp.
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