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Novel algorithms for generating the flow graphs of canonic RFFTs with even/odd symmetric inputs are proposed.
Figure 16(a) provides a simplified flow graph of the transmission process in CoopMAC. Figure 16 Simplified flow graphs of transmission and reception processes in CoopMAC.
Then, after the compilation and installation of this toolbox, corresponding flow graphs of the transceiver chains are created by properly connecting these modular blocks.
With large-volume traffic flow records collected through proprietary line-speed hardware-based monitors, we construct flow graphs of these different application types.
A graph tree data structure with a topology similar to common trees is introduced to transform the control flow graphs of target programs.
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Figure 2 The flow graph of scheme.
Figure 4 shows a flow graph of the algorithm.
Figure 15 Flow graph of the network optimization algorithm.
Figure 4 displays the flow graph of the RT.
Figure 12 shows a flow graph of the full algorithm.
Fig. 35 Flow graph of a canonic 6-point RFFT, where P=2,Q=3 Fig. 36 Flow graph of a canonic 6-point REFFT, where P=2,Q=3.
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