A comparison of computational models for eukaryotic cell shape and motility
about
Interaction of motility, directional sensing, and polarity modules recreates the behaviors of chemotaxing cellsMathematical modeling of eukaryotic cell migration: insights beyond experimentsSingle-Cell Migration in Complex Microenvironments: Mechanics and Signaling DynamicsA phenomenological density-scaling approach to lamellipodial actin dynamics(†).Cell Sorting and Noise-Induced Cell Plasticity Coordinate to Sharpen Boundaries between Gene Expression DomainsEpithelial/mesenchymal plasticity: how have quantitative mathematical models helped improve our understanding?Computational modelling of epidermal stratification highlights the importance of asymmetric cell division for predictable and robust layer formation.Dissecting protein reaction dynamics in living cells by fluorescence recovery after photobleaching.The Interplay between Wnt Mediated Expansion and Negative Regulation of Growth Promotes Robust Intestinal Crypt Structure and Homeostasis.Targeted Proteomics-Driven Computational Modeling of Macrophage S1P ChemosensingA mathematical model of GTPase pattern formation during single-cell wound repair.The motility-proliferation-metabolism interplay during metastatic invasion.A mathematical model coupling polarity signaling to cell adhesion explains diverse cell migration patternsExcitable behavior in amoeboid chemotaxis.Cytoskeletal Mechanics Regulating Amoeboid Cell Locomotion.Cellular mechanosensing of the biophysical microenvironment: A review of mathematical models of biophysical regulation of cell responses.Cell-ECM Interactions in Tumor Invasion.Identification of emergent motion compartments in the amniote embryo.BioFlow: a non-invasive, image-based method to measure speed, pressure and forces inside living cells.A computational method for the coupled solution of reaction-diffusion equations on evolving domains and manifolds: Application to a model of cell migration and chemotaxis.Closing the loop: lamellipodia dynamics from the perspective of front propagation.Crawling and turning in a minimal reaction-diffusion cell motility model: Coupling cell shape and biochemistry.Modeling Excitable Dynamics of Chemotactic Networks.Cell protrusion and retraction driven by fluctuations in actin polymerization: A two-dimensional model.A free-boundary model of a motile cell explains turning behavior.Computational modeling of single-cell mechanics and cytoskeletal mechanobiology.Computational model for amoeboid motion: Coupling membrane and cytosol dynamics.Free boundary problem for cell protrusion formations: theoretical and numerical aspects.Mechanisms of Cell Polarization.Periodic migration in a physical model of cells on micropatterns.
P2860
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P2860
A comparison of computational models for eukaryotic cell shape and motility
description
2012 nî lūn-bûn
@nan
2012 թուականին հրատարակուած գիտական յօդուած
@hyw
2012 թվականին հրատարակված գիտական հոդված
@hy
2012年の論文
@ja
2012年論文
@yue
2012年論文
@zh-hant
2012年論文
@zh-hk
2012年論文
@zh-mo
2012年論文
@zh-tw
2012年论文
@wuu
name
A comparison of computational models for eukaryotic cell shape and motility
@ast
A comparison of computational models for eukaryotic cell shape and motility
@en
A comparison of computational models for eukaryotic cell shape and motility
@nl
type
label
A comparison of computational models for eukaryotic cell shape and motility
@ast
A comparison of computational models for eukaryotic cell shape and motility
@en
A comparison of computational models for eukaryotic cell shape and motility
@nl
prefLabel
A comparison of computational models for eukaryotic cell shape and motility
@ast
A comparison of computational models for eukaryotic cell shape and motility
@en
A comparison of computational models for eukaryotic cell shape and motility
@nl
P2860
P921
P1476
A comparison of computational models for eukaryotic cell shape and motility
@en
P2093
William R. Holmes
P2860
P304
P356
10.1371/JOURNAL.PCBI.1002793
P407
P577
2012-01-01T00:00:00Z
2012-12-27T00:00:00Z