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We present the findings of analysis of elementary cellular automata (ECA) boundary conditions. Fixed and variable boundaries are attempted. The outputs of linear feedback shift registers (LFSRs) act …
We present the findings of analysis of elementary cellular automata (ECA) boundary conditions. Fixed and variable boundaries are attempted. The outputs of linear feedback shift registers (LFSRs) act as continuous inputs to the two boundaries of a onedimensional (1D) Elementary Cellular Automata (ECA) are analyzed and compared. The results show superior randomness features and the output string has passed the Diehard statistical battery of tests. The design has strong correlation immunity and it is inherently amenable for VLSI implementation. Therefore it can be considered to be a good and viable candidate for parallel pseudo random number generation
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