Mathematical study of feedback control roles and relevance in stress erythropoiesis
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Publication:1715332
DOI10.1016/j.jtbi.2009.12.026zbMath1406.92047OpenAlexW1987694764WikidataQ43204054 ScholiaQ43204054MaRDI QIDQ1715332
Olivier Gandrillon, Ivan Demin, Fabien Crauste, Vitaly A. Volpert
Publication date: 4 February 2019
Published in: Journal of Theoretical Biology (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jtbi.2009.12.026
Developmental biology, pattern formation (92C15) Cell biology (92C37) Systems biology, networks (92C42)
Related Items (6)
Numerical integration of an erythropoiesis model with explicit growth factor dynamics ⋮ Stochastic modeling of stress erythropoiesis using a two-type age-dependent branching process with immigration ⋮ Blood Cell Dynamics: Half of a Century of Modelling ⋮ Mathematical modeling of erythropoiesis in vivo with multiple erythroblastic islands ⋮ Modeling erythroblastic islands: using a hybrid model to assess the function of central macrophage ⋮ The role of spatial organization of cells in erythropoiesis
Cites Work
- A structured erythropoiesis model with nonlinear cell maturation velocity and hormone decay rate
- Global stability in a delayed partial differential equation describing cellular replication
- Existence-uniqueness and monotone approximation for an erythropoiesis age-structured model.
- Modeling and optimal regulation of erythropoiesis subject to Benzene intoxication
- Adding self-renewal in committed erythroid progenitors improves the biological relevance of a mathematical model of erythropoiesis
- Age-structured and two-delay models for erythropoiesis
- Towards an understanding of lineage specification in hematopoietic stem cells: a mathematical model for the interaction of transcription factors GATA-1 and PU.1
- Modeling and asymptotic stability of a growth factor-dependent stem cell dynamics model with distributed delay
- A multi-scale model of erythropoiesis
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