Cell division, differentiation and dynamic clustering

DOI10.1016/0167-2789(94)90277-1zbMath0857.92008arXivadap-org/9311001OpenAlexW2081798280MaRDI QIDQ1817028

Kunihiko Kaneko, Tetsuya Yomo

Publication date: 10 March 1997

Published in: Physica D (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/adap-org/9311001

zbMATH Keywords

cell divisioncell differentiationdynamic clusteringmetabolic reactiongerm line segregationglobally coupled nonlinear systemhomeochaotic stabilityopen chaostransport of chemicals

Mathematics Subject Classification ID

Biochemistry, molecular biology (92C40)

Related Items

Isologous diversification: A theory of cell differentiation, Robust development as a consequence of generated positional information, Turing pattern with proportion preservation, Cooperative differentiation through clustering in multicellular populations, When does division of labor lead to increased system output?, Correlation for tree-shaped datasets and its Bayesian estimation, Coupled maps with growth and death: an approach to cell differentiation, Common pattern formation, modularity and phase transitions in a gene network model of morphogenesis, Regulative differentiation as bifurcation of interacting cell population, Tongue-like bifurcation structures of the mean-field dynamics in a network of chaotic elements, Relevance of dynamic clustering to biological networks, Dynamic clustering of bacterial population, Coupled map lattices dynamics on a variable space for the study of development: A general discussion on Caenorhabditis elegans, PATTERN DYNAMICS OF A MULTI-COMPONENT REACTION–DIFFUSION SYSTEM: DIFFERENTIATION OF REPLICATING SPOTS, Parameter mismatches and oscillation death in coupled oscillators, Intermittent Behaviors in Coupled Piecewise Expanding Map Lattices

Cites Work

• Globally coupled circle maps
• Homeochaos: Dynamic stability of a symbiotic network with population dynamics and evolving mutation rates
• Dynamic clustering of bacterial population