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Optimised determination of viscoelastic properties using compliant measurement systems
An analysis of a novel indentation model has been implemented to obtain master curves describing the optimal experimental parameters necessary to achieve the highest possible accuracy in the determination of viscoelastic properties of soft materials. The indentation model is a rigid indenter driven by a compliant measurement system, such as an atomic force microscope or optical tweezers, into a viscoelastic half space. The viscoelastic material is described as a multiple relaxation Prony series. The results have been extended via an application of a viscoelastic equivalence principle to other physical models such as poroelasticity. Optimisation of the indentation parameters has been conducted over many orders of magnitude of the velocity, viscoelastic moduli, spring stiffness, relaxation times and the duration of indentation resulting in a characteristic master curve. It is shown that using sub-optimal conditions gives the appearance of a more elastic material than is actually the case. For a two term Prony series the ideal ramp duration was found to be approximately one eighth of the relaxation. Also the ideal ramp duration for a three term Prony series was determined and shown to guarantee distinct relaxation times under specific conditions.
The paper may be found at the following address:
http://pubs.rsc.org/en/Content/ArticleLanding/2013/SM/C3SM50706H
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Open access for the optimisation of compliant indentation
The above paper is now open access.
Compliant viscoelastic indentation numerical codes
At
this time the numerical codes associated with this paper appear to not
currently be downloadable from the page for the paper. If the codes are not
available when you want please do contact me (comment here or my e-mail address
is on the paper, as I am the corresponding author). I can offer the following
options depending on your access to the NAG library,
1) No NAG library access: A matlab scripts and associated
functions:
solution to within the numerical error when the stability condition in the
supporting information of the paper is met.
indentation values.
2) NAG library access: Assuming this is for matlab and you can
connect to the NAG library, a matlab script and associated functions:
Note typical simulation times assume that the accepted relative errors are at most 10^(-6).