Reviews in Computational Chemistry

254 Cellular Automata Models of Aqueous Solution Systems

86.V. K. Vanag, J. Phys. Chem., 100, 11336 (1996). Probability Cellular Automaton-Aided Modeling of the Stirring Effect in the Autocatalytic Step of the Belousov–Zhabotinsky Reaction.

87.B. Chopard and M. Droz, Cellular Automata Modeling of Physical Systems, Cambridge University Press, Cambridge, UK, 1998.

88.B. Chopard and M. Droz, Europhysics Lett., 15, 459 (1991). Microscopic Study of the Properties of the Reaction Front in an A þ B ! C Reaction-Diffusion System.

89.S. Cornell, M. Droz, and B. Chopard, Phys. Rev. A, 44, 4826 (1991). Role of Fluctuations for Inhomogeneous Reaction-Diffusion Phenomena.

90.S. Cornell, M. Droz, and B. Chopard, Physica A, 188, 322 (1992). Some Properties of the Diffusion-Limited Reaction nA þ mB ! C with Homogeneous and Inhomogeneous Initial Conditions.

91.H. S. Berryman and D. R. Franceschetti, Phys. Lett. A, 136, 348 (1989). Simulation of Diffusion Controlled Reaction Kinetics Using Cellular Automata.

92.J. P. Moore, P. G. Seybold, L. B. Kier, and C.-K. Cheng, to be published. Second Order Reactions Simulated by Cellular Automata.

93.L. B. Kier, C.-K. Cheng, and B. Testa, J. Mol. Graphics, 14, 227 (1996). A Cellular Automata Model of Enzyme Kinetics.

94.L. B. Kier and C.-K. Cheng, J. Mol. Graphics Modelling, 18, 29 (2000). A Cellular Automata Model of an Anticipatory System.

95.L. B. Kier, C.-K. Cheng, and T. Karnes, J. Biol. Chromatogr., 14, 530 (2000). A Cellular Automata Model of Chromatographic Separation.

96.L. B. Kier, C.-K. Cheng, and P. G. Seybold, SAR QSAR Environ. Res., 11, 79 (2000). Cellular Automata Models of Chemical Systems.

97.S. A. Levin, B. Grenfell, A. Hastings, and A. S. Perelson, Science, 275, 335 (1997). Mathematical and Computational Challenges in Popululation Biology and Ecosystem Science.

98.J. H. Holland. Emergence, Perseus Books, Reading, MA, 1998.