ZERO-DIFFUSION DOMAINS IN REACTION–DIFFUSION MORPHOGENETIC AND EPIDEMIOLOGIC PROCESSES

DOI10.1142/S0218127412500289zbMath1270.35086OpenAlexW2148572931WikidataQ57966180 ScholiaQ57966180MaRDI QIDQ2843513

Jacques Demongeot, Emmanuel Promayon, Athanasios Lontos, Mustapha Rachdi, Julie Mintsa, Jean Gaudart

Publication date: 23 August 2013

Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1142/s0218127412500289

zbMATH Keywords

periodic solutionsepidemics modelinggastrulationblack-death spreadfeather morphogenesismorphogenesis modelingpopulation size dynamicszero-diffusion set

Mathematics Subject Classification ID

Reaction-diffusion equations (35K57) PDEs in connection with biology, chemistry and other natural sciences (35Q92) Pattern formations in context of PDEs (35B36)

Related Items (5)

Maximal reproduction number estimation and identification of transmission rate from the first inflection point of new infectious cases waves: COVID-19 outbreak example ⋮ A Practice-Oriented Bifurcation Analysis for Pulse Energy Converters. Part 3: Transients ⋮ A Practice-Oriented Bifurcation Analysis for Pulse Energy Converters. Part 2: An Operating Regime ⋮ Numerical solutions of equations of cardiac wave propagation based on Chebyshev multidomain pseudospectral methods ⋮ Demography in Epidemics Modelling: The Copula Approach

Cites Work

• Cellular modelling of secondary radial growth in conifer trees: application to Pinus radiata (D. Don)
• Liénard systems and potential-Hamiltonian decomposition. II: Algorithm
• Liénard systems and potential-Hamiltonian decomposition. I: Methodology
• Liénard systems and potential-Hamiltonian decomposition. III: Applications
• A delay reaction-diffusion model of the dynamics of botulinum in fish
• Mathematical biology. Vol. 2: Spatial models and biomedical applications.
• Demography in epidemics modelling
• Synchrony in reaction–diffusion models of morphogenesis: applications to curvature-dependent proliferation and zero-diffusion front waves
• Contributions to the mathematical theory of epidemics. II. —The problem of endemicity
• The chemical basis of morphogenesis
• Contributions to the mathematical theory of epidemics. III.—Further studies of the problem of endemicity
• Cells Segmentation From 3-D Confocal Images of Early Zebrafish Embryogenesis
• ON THE USE OF MATRICES IN CERTAIN POPULATION MATHEMATICS

This page was built for publication: ZERO-DIFFUSION DOMAINS IN REACTION–DIFFUSION MORPHOGENETIC AND EPIDEMIOLOGIC PROCESSES