Model for self-polarization and motility of keratocyte fragments.
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Dynamics of Cell Ensembles on Adhesive Micropatterns: Bridging the Gap between Single Cell Spreading and Collective Cell MigrationEffects of adhesion dynamics and substrate compliance on the shape and motility of crawling cellsCrawling and Gliding: A Computational Model for Shape-Driven Cell MigrationImmersed Boundary Simulations of Active Fluid DropletsMathematical modeling of eukaryotic cell migration: insights beyond experimentsModeling Contact Inhibition of Locomotion of Colliding Cells Migrating on Micropatterned SubstratesPerspective: Flicking with flow: Can microfluidics revolutionize the cancer research?Spontaneous symmetry breaking in active droplets provides a generic route to motility.Phase geometries of two-dimensional excitable waves govern self-organized morphodynamics of amoeboid cells.Collisions of deformable cells lead to collective migration.Mathematical modeling of Myosin induced bistability of Lamellipodial fragments.Epithelial/mesenchymal plasticity: how have quantitative mathematical models helped improve our understanding?Cell polarity: quantitative modeling as a tool in cell biology.Polarity mechanisms such as contact inhibition of locomotion regulate persistent rotational motion of mammalian cells on micropatterns.Model for adhesion clutch explains biphasic relationship between actin flow and traction at the cell leading edge.Coupling actin flow, adhesion, and morphology in a computational cell motility model.Exploring the inhibitory effect of membrane tension on cell polarization.Modeling cell shape and dynamics on micropatterns.Dynamics of cell shape and forces on micropatterned substrates predicted by a cellular Potts modelCollective motion of cells crawling on a substrate: roles of cell shape and contact inhibitionA mechanism for cell motility by active polar gelsModelling cell motility and chemotaxis with evolving surface finite elements.Collective migration under hydrodynamic interactions: a computational approach.Spontaneous motion of an elliptic camphor particle.Closing the loop: lamellipodia dynamics from the perspective of front propagation.Asymmetry between pushing and pulling for crawling cells.Dynamics of a deformable active particle under shear flow.Crawling and turning in a minimal reaction-diffusion cell motility model: Coupling cell shape and biochemistry.Signaling networks and cell motility: a computational approach using a phase field description.A free-boundary model of a motile cell explains turning behavior.Minimal model of directed cell motility on patterned substrates.Stick-slip motion and elastic coupling in crawling cells.A mathematical model of tumour angiogenesis: growth, regression and regrowth.Physical models of collective cell motility: from cell to tissue.Mathematical model for self-propelled droplets driven by interfacial tension.Two-Phase Acto-Cytosolic Fluid Flow in a Moving Keratocyte: A 2D Continuum Model.A minimal physical model captures the shapes of crawling cells.Parameter identification problems in the modelling of cell motility.Contraction-driven cell motility.On a poroviscoelastic model for cell crawling.
P2860
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P2860
Model for self-polarization and motility of keratocyte fragments.
description
2011 nî lūn-bûn
@nan
2011年の論文
@ja
2011年論文
@yue
2011年論文
@zh-hant
2011年論文
@zh-hk
2011年論文
@zh-mo
2011年論文
@zh-tw
2011年论文
@wuu
2011年论文
@zh
2011年论文
@zh-cn
name
Model for self-polarization and motility of keratocyte fragments.
@ast
Model for self-polarization and motility of keratocyte fragments.
@en
type
label
Model for self-polarization and motility of keratocyte fragments.
@ast
Model for self-polarization and motility of keratocyte fragments.
@en
prefLabel
Model for self-polarization and motility of keratocyte fragments.
@ast
Model for self-polarization and motility of keratocyte fragments.
@en
P2093
P2860
P356
P1476
Model for self-polarization and motility of keratocyte fragments.
@en
P2093
Falko Ziebert
Igor S Aranson
Sumanth Swaminathan
P2860
P304
P356
10.1098/RSIF.2011.0433
P577
2011-10-19T00:00:00Z