CONVERGENCE PROPERTIES OF A STOCHASTIC MODEL FOR COAGULATION-FRAGMENTATION PROCESSES WITH DIFFUSION
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Publication:2746368
DOI10.1081/SAP-100001188zbMath1015.60094MaRDI QIDQ2746368
Publication date: 8 July 2003
Published in: Stochastic Analysis and Applications (Search for Journal in Brave)
Related Items
Gelation of stochastic diffusion-coagulation systems ⋮ Global existence for the discrete diffusive coagulation-fragmentation equations in \(L^1\). ⋮ Direct simulation of the infinitesimal dynamics of semi-discrete approximations for convection-diffusion-reaction problems ⋮ Subcritical, critical and supercritical size distributions in random coagulation-fragmentation processes ⋮ Improving the stochastic direct simulation method with applications to evolution partial differential equations ⋮ Properties of the solutions of delocalised coagulation and inception problems with outflow boundaries ⋮ Regularity and mass conservation for discrete coagulation-fragmentation equations with diffusion ⋮ A stochastic approach for simulating spatially inhomogeneous coagulation dynamics in the gelation regime ⋮ Stochastic Modeling and Deterministic Limit of Catalytic Surface Processes ⋮ Fast Reaction Limit of the Discrete Diffusive Coagulation–Fragmentation Equation ⋮ A Rigorous Derivation of Smoluchowski's Equation in the Moderate Limit ⋮ Random multiple-fragmentation and flow of particles on a surface ⋮ PROPAGATION OF CHAOS IN A COAGULATION MODEL
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