| 1 |
Distortion in Fourier transform rheology due to frequency error
Liang XR, Chen HH, Lin ZN, Shi SY, Wang MM, Jin G
Rheologica Acta, 59(2), 123, 2020 |
| 2 |
A novel critical point for isotropic gel in rheological-fractal model
Bi CH, Zhang M, Sun DY, Hua Z, Zhu YD, Liu YD, Huang ZG, Gao F
Journal of Food Engineering, 244, 40, 2019 |
| 3 |
Interfacial Fourier transform shear rheometry of complex fluid interfaces
Klein CO, Theodoratou A, Ruhs PA, Jonas U, Loppinet B, Wilhelm M, Fischer P, Vermant J, Vlassopoulos D
Rheologica Acta, 58(1-2), 29, 2019 |
| 4 |
Nonlinear viscoelastic behavior of aqueous foam under large amplitude oscillatory shear flow
Vishal B, Ghosh P
Korea-Australia Rheology Journal, 30(3), 147, 2018 |
| 5 |
Polymer orientation contributions in large-amplitude oscillatory shear flow
Gilbert PH, Giacomin AJ
Journal of Non-Newtonian Fluid Mechanics, 244, 85, 2017 |
| 6 |
Flexibility of three differential constitutive models evaluated by large amplitude oscillatory shear and Fourier transform rheology
Pivokonsky R, Filip P, Zelenkova J
Polymer, 104, 171, 2016 |
| 7 |
Complex polymer orientation
Gilbert PH, Giacomin AJ
Polymer, 104, 227, 2016 |
| 8 |
Investigation of nonlinear rheological behavior of linear and 3-arm star 1,4-cis-polyisoprene (PI) under medium amplitude oscillatory shear (MAOS) flow via FT-rheology
Song HY, Nnyigide OS, Salehiyan R, Hyun K
Polymer, 104, 268, 2016 |
| 9 |
Normal stress differences in large-amplitude oscillatory shear flow for dilute rigid dumbbell suspensions
Schmalzer AM, Bird RB, Giacomin AJ
Journal of Non-Newtonian Fluid Mechanics, 222, 56, 2015 |
| 10 |
A new approach for calculating the true stress response from large amplitude oscillatory shear (LAOS) measurements using parallel plates
Fahimi Z, Broedersz CP, van Kempen THS, Florea D, Peters GWM, Wyss HM
Rheologica Acta, 53(1), 75, 2014 |
