Simulations were performed with a center-based model (CBM). In step 1, the contact forces in CBM were calibrated from DCM simulations with parameters (Ecor, hcor, K), yielding a variable effective contact stiffness of the CBM for each individual cell depending on the compression level. In step 2 the parameters of the CBM for cell line CT26 were determined. Comparing simulations of the CBM with stress-free growth of multicellular CT26 spheroids in experiment I determines most parameters of (Fig 1B, full black line). step 3: those cell-line parameters that are affected by the capsule, are specified by comparison with the data from experiment I in presence of the thin capsule. The set of experiment-specific parameters (Young modulus and th...
<p>(A) Left, cells are presented by geometric elements of cell, edge, and vertex. Right, mechanical ...
In this article our objective was to calibrate model of Circulating Tumor Cell (CTC). Different types...
(A) Plot of Hill-type growth rate function as function of the volumetric strain ϵV = ϵV(p), for n = ...
(A) Cartoon illustrating the compression experiment using deformable cells in a capsule to calibrate...
(A) Simulation snapshots of DCM cells within a scaled capsule model, for the cases of cells with a r...
(top) (A) Time evolution of the thick capsule radius (H = 30 μm), shown for the experimental data an...
(A)Two experiments setups for growing spheroids considered in this study. In experiment I, the spher...
Model simulations indicate that the response of growing cell populations on mechanical stress follow...
(A) Time evolution of the radius of the thin capsule, shown for the experimental data and the simula...
Model simulations indicate that the response of growing cell populations on mechanical stress follow...
Model simulations indicate that the response of growing cell populations on mechanical stress follow...
(top) (A) Time evolution of the radius of the thin capsule, shown for the experimental data and simu...
(A) Simulation snapshot at the beginning of a free growing CT26 spheroid (R = 100 μm), indicating qu...
<p>Comparison between experimental and simulation results for different values for Young’s modulus o...
Mechanical feedback has been identified as a key regulator of tissue growth, by which external signa...
<p>(A) Left, cells are presented by geometric elements of cell, edge, and vertex. Right, mechanical ...
In this article our objective was to calibrate model of Circulating Tumor Cell (CTC). Different types...
(A) Plot of Hill-type growth rate function as function of the volumetric strain ϵV = ϵV(p), for n = ...
(A) Cartoon illustrating the compression experiment using deformable cells in a capsule to calibrate...
(A) Simulation snapshots of DCM cells within a scaled capsule model, for the cases of cells with a r...
(top) (A) Time evolution of the thick capsule radius (H = 30 μm), shown for the experimental data an...
(A)Two experiments setups for growing spheroids considered in this study. In experiment I, the spher...
Model simulations indicate that the response of growing cell populations on mechanical stress follow...
(A) Time evolution of the radius of the thin capsule, shown for the experimental data and the simula...
Model simulations indicate that the response of growing cell populations on mechanical stress follow...
Model simulations indicate that the response of growing cell populations on mechanical stress follow...
(top) (A) Time evolution of the radius of the thin capsule, shown for the experimental data and simu...
(A) Simulation snapshot at the beginning of a free growing CT26 spheroid (R = 100 μm), indicating qu...
<p>Comparison between experimental and simulation results for different values for Young’s modulus o...
Mechanical feedback has been identified as a key regulator of tissue growth, by which external signa...
<p>(A) Left, cells are presented by geometric elements of cell, edge, and vertex. Right, mechanical ...
In this article our objective was to calibrate model of Circulating Tumor Cell (CTC). Different types...
(A) Plot of Hill-type growth rate function as function of the volumetric strain ϵV = ϵV(p), for n = ...