Abstract:The main contribution of this article is to investigate the application suitability of Cellular Automata based pseudo-random noise generator in Code Division Multiple Access Communications. New dynamics in group Cellular Automata were explored. Extensive analysis for two classes of group Cellular Automata (maximum length Cellular Automata and equal length Cellular Automata) were carried out. The analysis and comparison results for these classes of group Cellular Automata demonstrate the advantages of equal length Cellular Automata over maximum length Cellular Automata in view of code division multiple access applications. Keywords: Pseudo-Random Noise Generator, Linear Feed Back Shift Register, Coupled Map Lattice, Cellular Automata, Code Division Multiple Access.example, the discretized CMLs consisting of skew tent maps were defined as [12],where the number of sites is L, z 1, n ∈(0,1) present the state variable (real valued) for the site i at time n (=0,1,...), coupling constant is ε∈(0,1) with skew tent map is as [42],where parameter p ∈(0,1) .Stream cipher generation using CMLs along with computation of largest linear correlations between consecutive key streams, which is below the safe bounds, were introduced in [42]. Equal length tent maps (ELTM) (with analogy to ELCAs) and binary tent maps (BTM) based BIST applications were presented in [34]. The BTM was defined as [34],Stability issues and enhanced pattern formation in CMLs using fuzzy nodes towards information security were put forward in [30]. CfMLs are efficient in processing of uncertainty in information. Necessary conditions for periodicity, conditions for the minimal number of iterations in simulations of CfMLs, and validation of results (for both of CMLs and CfMLs) were discussed in [21]. Chaos-based PRNGs were introduced in many papers, e.g., [8,29]. The drawback for this class of PRNGs is the requirement for digitization for the uses in digital systems.Many PRNGs for BISTs use LFSRs. Multiplepolynomial LFSRs (MP-LFSRs) based PRNGs for BISTs were established in [12]. LFSR-PRNGs aiming reduced circuitry in BISTs were demonstrated in [17]. In an another design, LFSR-PRNGs with self reseeding capacity were shown to produce longer pseudo-random sequences with minimal logic [9]. An example of LFSR-based low-cost BIST architecture with low silicon area overhead was described in [20].CAs (specifically group CAs) were suggested as PRNGs in data security and BISTs applications. [5, 7, 8,13,18,27,37]. A large number of research papers study the chaos dynamics in ECAs [2,15,22,28,39]. PRNG characteristics for the Maximum Length Group CAs (MaxCAs) were explored in details [5, 7, 8] and MaxCAs were suggested as PRNGs in BISTs [5,13,18] and data security applications [5,27].On the other hand, a novel fCA and fCA based PRNGs were recommended in [35] [3] and argued "a strong connection between them by focusing on two properties: density conservation and additivity" [3]. This is one of the reasons why we restricted the study in Section 3-5 to CAs on...