Instability of the steady state solution in cell cycle population structure models with feedback
From MaRDI portal
Publication:1741533
DOI10.1007/s00285-018-1312-0zbMath1415.92143OpenAlexW2903928474WikidataQ90318378 ScholiaQ90318378MaRDI QIDQ1741533
Balázs Bárány, Gregory A. Moses, Todd R. Young
Publication date: 3 May 2019
Published in: Journal of Mathematical Biology (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00285-018-1312-0
Related Items
Instability of k-Cluster Solutions in a Cell Cycle Population Model when k is Prime, Universality of stable multi-cluster periodic solutions in a population model of the cell cycle with negative feedback
Cites Work
- Cell cycle clustering and quorum sensing in a response / signaling mediated feedback model
- Globally asymptotic properties of proliferating cell populations
- On the stability of the cell size distribution
- Global asymptotic stability of the size distribution in probabilistic models of the cell cycle
- Noise-induced dispersion and breakup of clusters in cell cycle dynamics
- On the stable size distribution of populations reproducing by fission into two unequal parts
- Stability of the steady-state size distribution in a model of cell growth and division
- An eigenvalue problem related to cell growth
- Perturbing semigroups by solving Stieltjes renewal equations
- Clustering in cell cycle dynamics with general response/signaling feedback
- Cell cycle dynamics: clustering is universal in negative feedback systems
- ODE, RDE and SDE models of cell cycle dynamics and clustering in yeast
- Cell cycle dynamics in a response/signalling feedback system with a gap
- Steady-State Size Distributions in Probabilistic Models of the Cell Division Cycle