2020 Virtual AIChE Annual Meeting
(117b) A Methodology for Adding Thixotropy to Maxwell and Oldroyd-8 Family of Viscoelastic Models for Characterization of Biomaterials
Authors
This effort is followed with a discussion of novel transient flow rheological experiments applied to human blood including for model fitting purposes including step-up/step-down, and triangle ramp experiments [7-10]. The family of models that can handle these transient flows
involve modifications to the recently published mHAWB model, and new modifications to the Oldroyd-8 family of viscoelastic models. We fist discuss the development of the scalar, structure parameter evolution models and we compare fitting results with our newly acquired transient blood data to the models [5,11], and make the case for future use of a conformation tensor to better model the effects of the microstructure at low shear rates. We also highlight our novel model fitting procedure by first fitting to steady state, and while keeping the steady state parameters constant fitting the remaining model transient parameters to a series of step up/down in shear rate experiments. With the full set of parameters determined with a global, stochastic optimization algorithm the SAOS, LAOS and unidirectional oscillatory shear flow is predicted and compared to the data. Model efficacy is then compared with cost function and number of model parameters. [12,13,14,15].
References
[1] Apostolidis et al. J. Rheol. (2015).
[2] Bautista et al. JNNFM (1999).
[3] S. Rogers. Rheol. Acta. (2017). DOI 10.1007/s00397-017-1008-1.
[4] Ewoldt, R. and G.H. McKinley. Rheol. Acta. (2017).
[5] M. J. Armstrong, A. N. Beris, S. Rogers, N. J. Wagner,J. Rheol. 60, 433 (2016).
[6] M. J. Armstrong, A. N. Beris, N. J. Wagner, AIChE Journal (2016).
[7] C.J. Dimitriou, R.H. Ewoldt and G.H. McKinley. J. Rheol. 571(1), 27-70.
[8] B.C. Blackwell and R.H. Ewoldt. JNNFM 208-209, (2014) 27-41.
[9] R.H. Ewoldt and N.A. Bharadwaj. Rheol. Acta. (2013) 52:201-219.
[10] N.A. Bharadwaj and R.H. Ewoldt. J.Rheol. 59(2), (2015) 557-592.
[11] Horner et al. J. Rheol.62(2), (2018) 577-591.
[12] Horner et al. J. Rheol. (2019).
[13] Ramya et al. POF (2020).
[14] Saengow et al. POF (2019).
[15] Bird et al. Dynamics of Polymeric Liquids (1987).