Skip to main content
U.S. Department of Energy
Office of Scientific and Technical Information

Modeling viscoelastic networks and cell deformation in the context of the immersed boundary method

Journal Article · · Journal of Computational Physics
 [1]
  1. Univ. of Utah, Salt Lake City, UT (United States). Dept. of Mathematics

The author presents a straightforward numerical technique for modeling passive viscoelastic networks, such as the actin cytoskeleton of ameboid cells, in the context of the immersed boundary method. The technique involves modeling the cytoskeletal material as a network of dynamic elastic links immersed in the ambient cytosol. Linking rules of varying complexity allow the numerical network to exhibit varying degrees of viscosity, elasticity, shear thinning, and thixotropy (stress-overshoot). A series of simulated viscometer tests are used to analyze the mechanical properties of the model networks and the effects of input parameters on these properties. The numerical network is then used in the context of a full-cell model involving simulated micropipette aspiration. These micropipette aspiration tests indicate that the immersed boundary method--with the added enhancement of the viscoelastic network model presented here--can be developed into a versatile tool for studying the free-boundary deformations of passively stressed and actively moving ameboid cells.

Sponsoring Organization:
USDOE, Washington, DC (United States)
DOE Contract Number:
FG21-93EW53023
OSTI ID:
320966
Journal Information:
Journal of Computational Physics, Journal Name: Journal of Computational Physics Journal Issue: 1 Vol. 147; ISSN JCTPAH; ISSN 0021-9991
Country of Publication:
United States
Language:
English

Similar Records

Molecular maps of red cell deformation: Hidden elasticity and in situ connectivity
Journal Article · Thu Nov 10 23:00:00 EST 1994 · Science · OSTI ID:86545

Image-based model of the spectrin cytoskeleton for red blood cell simulation
Journal Article · Mon Oct 09 00:00:00 EDT 2017 · PLoS Computational Biology (Online) · OSTI ID:1499877

Thixotropy, antithixotropy, and viscoelasticity in hysteresis
Journal Article · Tue Oct 31 00:00:00 EDT 2023 · Journal of Rheology · OSTI ID:2582746