Kinetics of aggregation with a finite number of particles and application to viral capsid assembly

DOI10.1007/s00285-014-0819-2zbMath1342.60169OpenAlexW2025261808WikidataQ42201262 ScholiaQ42201262MaRDI QIDQ888299

David Holcman, Nathanaël Hozé

Publication date: 30 October 2015

Published in: Journal of Mathematical Biology (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00285-014-0819-2

zbMATH Keywords

asymptoticskineticsfirst passage timeaggregation modelcluster formationviral capsid assemblyBecker-Doering equationstochastic assembly

Mathematics Subject Classification ID

Continuous-time Markov processes on general state spaces (60J25) Interacting random processes; statistical mechanics type models; percolation theory (60K35) Kinetics in biochemical problems (pharmacokinetics, enzyme kinetics, etc.) (92C45)

Related Items (5)

Polymer physics of nuclear organization and function ⋮ Deterministic and Stochastic Becker–Döring Equations: Past and Recent Mathematical Developments ⋮ Coagulation-Fragmentation with a Finite Number of Particles: Models, Stochastic Analysis, and Applications to Telomere Clustering and Viral Capsid Assembly ⋮ Stochastic coagulation-fragmentation processes with a finite number of particles and applications ⋮ 100 years after Smoluchowski: stochastic processes in cell biology

Cites Work

• An introduction to mathematical models of coagulation--fragmentation processes: a discrete deterministic mean-field approach
• Theory and applications of stochastic processes. An analytical approach
• Coagulation-fragmentation for a finite number of particles and application to telomere clustering in the yeast nucleus
• Mathematical virology: a novel approach to the structure and assembly of viruses
• Kinetische Behandlung der Keimbildung in übersättigten Dämpfen
• Stochastic Problems in Physics and Astronomy

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