Separation of the nonlinear oscillatory response into a superposition of linear, strain hardening, strain softening, and wall slip response
By Christopher O. Klein, H. Spiess, A. Calin, C. Balan, M. Wilhelm. 2007
160 citations recorded by the source corpus.
Subfields: Fluid Flow and Transfer Processes, Food Science, Materials Chemistry
View Paper: https://www.semanticscholar.org/paper/58ae069438f99345d2d5204052cad076809d5102
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In Fluid Flow and Transfer Processes
In Food Science
In Materials Chemistry
Citations in the corpus
- New measures for characterizing nonlinear viscoelasticity in large amplitude oscillatory shear (2008, methodology): “A recently proposed decomposition into characteristic response functions [Klein et al. (2007), Klein et al. (2008)] uses sets of sine, square, and triangular waves to describe a prototypical nonlinear response.”
- On secondary loops in LAOS via self-intersection of Lissajous–Bowditch curves (2010, background): “…et al. (2008); Yu et al. (2009)), computation of viscoelastic moduli (Hyun et al. (2002); Ewoldt et al. (2008)), decomposition into characteristic waveforms (Klein et al. (2007)), and analysis of parameters related to Fourier transform rheology (Debbaut and Burhin (2002); Hyun and Wilhelm (2009)).”
- An energy-based method to determine material constants in nonlinear rheology with applications (2016, methodology): “, [15], a procedure based on expansion with Chebyshev polynomials seems also promising, cf.”
- A review of nonlinear oscillatory shear tests: Analysis and application of large amplitude oscillatory shear (LAOS) (2011, methodology): “[5], copyright (2007) of American Chemical Society.”
- Describing and prescribing the constitutive response of yield stress fluids using large amplitude oscillatory shear stress (LAOStress) (2013, background): “Second, we are generally interested in very large nonlinearities in the rheological fingerprint (e.g. yielding) where it has been shown (Klein et al., 2007; Ewoldt et al., 2010; Rogers et al., 2011b) that harmonics higher than n = 3 can play a significant role in the material response.”
- Large amplitude oscillatory shear of pseudoplastic and elastoviscoplastic materials (2010, methodology): “which indicates that the higher order viscous Fourier coefficients decay as 1/n ( Klein et al. 2007 ).”
- Shear thickening of cornstarch suspensions (2012, background): “Considerable efforts [Yu et al. 2009; Cho et al. 2005; Ewoldt et al. 2008; Klein et al. 2007] have been made towards obtaining useful and desirable material information from such LAOS (Large Amplitude Oscillatory) experiments.”