A study on the boundary of linear viscoelasticity in simple shear flows: model calculations
Author:
Publisher
Springer Science and Business Media LLC
Subject
Condensed Matter Physics,General Materials Science
Link
https://link.springer.com/content/pdf/10.1007/s13367-020-0020-7.pdf
Reference11 articles.
1. Cho, K.S., K. Hyun, K.H. Ahn, and S.J. Lee, 2005, A geometric interpretation of large amplitude oscillatory shear response, J. Rheol., 49, 747–758.
2. Cho, K.S., K.-W. Song, and G.-S. Chang, 2010, Scaling relations in nonlinear viscoelastic behavior of aqueous PEO solutions under large amplitude oscillatory shear flow, J. Rheol., 54, 27–63.
3. Cho, K.S., J.W. Kim, J.-E. Bae, J.H. Youk, H.J. Jeon, and K.-W. Song, 2015, Effect of temporary network structure on linear and nonlinear viscoelasticity of polymer solutions, Kor.-Austral. Rheol. J., 27, 151–161.
4. Cho, K.S., M.K. Kwon, J. Lee, and S. Kim, 2017, Mathematical analysis on linear viscoelastic identification, Kor.-Austral. Rheol. J., 29, 249–268.
5. Giesekus, H., 1966, Die elastizität von flüssigkeiten (The elasticity of liquids), Rheol. Acta, 5, 29–35.
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