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• W1982367726 abstract "We look for similarity transformations which yield mappings between different one-dimensional reaction-diffusion processes. In this way results obtained for special systems can be generalized to equivalent reaction-diffusion models. The coagulation (A + A -> A) or the annihilation (A + A -> 0) models can be mapped onto systems in which both processes are allowed. With the help of the coagulation-decoagulation model results for some death-decoagulation and annihilation-creation systems are given. We also find a reaction-diffusion system which is equivalent to the two species annihilation model (A + B ->0). Besides we present numerical results of Monte Carlo simulations. An accurate description of the effects of the reaction rates on the concentration in one-species diffusion-annihilation model is made. The asymptotic behavior of the concentration in the two species annihilation system (A + B -> 0) with symmetric initial conditions is studied." @default.
• W1982367726 created "2016-06-24" @default.
• W1982367726 creator A5062869936 @default.
• W1982367726 date "1995-12-07" @default.
• W1982367726 modified "2023-09-25" @default.
• W1982367726 title "Concentration for one and two-species one-dimensional reaction-diffusion systems" @default.
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• W1982367726 doi "https://doi.org/10.1088/0305-4470/28/23/013" @default.
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