2011
DOI: 10.1007/s11517-010-0730-y
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Characterization of cellular elastic modulus using structure based double layer model

Abstract: The mechanical characterization of cells is important for understanding cellular behavior and physiological functions. We used atomic force microscopy (AFM) to obtain a force-displacement curve and estimate the elastic modulus of hepatocellular carcinoma cells (HEP-G2) utilizing both linear Hertz-Sneddon (HS) and non-linear elastic models. In order to overcome the limitations of HS model, which assumes a linear homogeneous cell body, a cell is modeled as a double-layered body with an outer cytoplasmic layer ma… Show more

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Cited by 18 publications
(16 citation statements)
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“…where F denotes the deformation gradient, J = det(F ) is the Jacobian of the deformation, and µ 1 , µ 2 and κ are material parameters. For both cytoplasm and nucleus in cancerous cells, material parameters corresponding to the data reported by Kim et al (2011) are chosen and summarized in Table 1. We additionally infer the elastic moduli of the nucleolus from Konno et al (2013) based on a comparison of the relative stiffnesses of the nucleoli and other nuclear domains.…”
Section: Geometry and Materials Parametersmentioning
confidence: 99%
“…where F denotes the deformation gradient, J = det(F ) is the Jacobian of the deformation, and µ 1 , µ 2 and κ are material parameters. For both cytoplasm and nucleus in cancerous cells, material parameters corresponding to the data reported by Kim et al (2011) are chosen and summarized in Table 1. We additionally infer the elastic moduli of the nucleolus from Konno et al (2013) based on a comparison of the relative stiffnesses of the nucleoli and other nuclear domains.…”
Section: Geometry and Materials Parametersmentioning
confidence: 99%
“…This can give a reasonable and consistent measurement of the cell’s elastic response to external forces, but does not give specific information about the individual components being measured. Models have been proposed which isolate elastic modulus information from various portions of a force vs. indentation curve to accommodate the multiple-layers encountered by the AFM tip [14,15]. This type of model may be preferred by researchers interested in isolating the individual contributions within multi-layer systems to AFM-acquired force vs. indentation curves.…”
Section: Cellular Topography and Elastic Properties Measured By Afmmentioning
confidence: 99%
“…Beyond this point, the elastic modulus stabilized, and statistically distinctive values for the normal and cancerous cells were obtained. With a spherical tip, a high modulus region near the plasma membrane existed, and the modulus increased beyond 500 nm as the indentation depth increased, which may have stemmed from either the nucleus, which has a stiffer modulus than the rest of the cytoplasm (Dong et al 1991;Maniotis et al 1997;Caille et al 2002;Kim et al 2011), or the rigid glass substrate. Because the spherical tip was bulkier, the substrate effect was more severe for the spherical tip than the conical tip.…”
Section: Cellular Properties According To the Hertz á Sneddon Modelmentioning
confidence: 99%