Survival probabilities in the double trapping reaction A +B -> B, B + C -> C
arXiv:cond-mat/0511628 · doi:10.1088/0305-4470/39/8/001
Abstract
We consider the double trapping reaction A + B -> B, B + C -> C in one dimension. The survival probability of a given A particle is calculated under various conditions on the diffusion constants of the reactants, and on the ratio of initial B and C particle densities. The results are of more general form than those obtained in previous work on the problem.
arXiv comment5 pages
References in corpus (7)
- Exact Asymptotics for One-Dimensional Diffusion with Mobile Traps
- Pascal Principle for Diffusion-Controlled Trapping Reactions
- Survival probability of a diffusing particle in the presence of Poisson-distributed mobile traps
- Lattice theory of trapping reactions with mobile species
- Formal Solution of a Class of Reaction-Diffusion Models: Reduction to a Single-Particle Problem
- Persistence in the One-Dimensional A+B -> 0 Reaction-Diffusion Model
- Approach to Asymptotic Behaviour in the Dynamics of the Trapping Reaction