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Explicit constructions of linear-sized superconcentrators. (English) Zbl 0487.05045

MSC:
05C40 Connectivity
94C15 Applications of graph theory to circuits and networks
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[1] Aho, A.V.; Hopcroft, J.E.; Ullman, J.D., The design and analysis of computer algorithms, (1974), Addison-Wesley Reading, Mass · Zbl 0286.68029
[2] Angluin, D., A note on a construction of margulis, Inform. process. lett., 8, 17-19, (1979) · Zbl 0398.94041
[3] Chung, F.R.K., On concentrators, superconcentrators, generalized, and nonblocking networks, Bell. sys. tech. J., 58, 1765-1777, (1978) · Zbl 0415.94021
[4] Gabber, O.; Galil, Z., Explicit constructions of linear size superconcentrators, (), 364-370
[5] Margulus, G.A., Explicit construction of concentrators, Problemy peredači informacii, 9, No. 4, 71-80, (1973), (English translation in Problems Inform. Transmission (1975))
[6] Pinsker, M.S., On the complexity of a concentrator, (), 318/1-318/4
[7] Pippenger, N., Superconcentrators, SIAM J. comput., 6, 298-304, (1972) · Zbl 0361.05035
[8] Schmidt, K., Asymptotically invariant sequences and an action of SL (2, Z), (1979), Math. Inst., University of Warwick Coventry, manuscript
[9] Valiant, L.G., On nonlinear lower bounds in computational complexity, (), 45-53 · Zbl 0489.68036
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