Nonlinear viscoelastic behavior of aqueous foam under large amplitude oscillatory shear flow

被引:9
作者
Vishal, Badri [1 ]
Ghosh, Pallab [1 ]
机构
[1] Indian Inst Technol Guwahati, Dept Chem Engn, Gauhati 781039, India
关键词
Chebyshev polynomial; foam; Fourier-transform rheology; large amplitude oscillatory shear; Lissajous-Bowditch curve; nonlinear viscoelasticity; FOURIER-TRANSFORM RHEOLOGY; YIELD-STRESS FLUID; ELASTOVISCOPLASTIC MATERIALS; GEOMETRICAL INTERPRETATION; CONSTITUTIVE EQUATION; COMPLEX FLUIDS; GIESEKUS MODEL; FT-RHEOLOGY; LAOS; EMULSIONS;
D O I
10.1007/s13367-018-0015-9
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
Aqueous foams are dispersions of gas bubbles in water, stabilized by surfactant, and sometimes particles. This multiphasic composition gives rise to complex rheological behavior under deformation. Understanding this behavior is important in many applications. Foam shows nonlinear rheological behavior at high deformation, which can be investigated by the large amplitude oscillatory shear (LAOS) experiments. In the present work, we have performed a systematic LAOS study of foam stabilized by 0.1 mol m(-3) hexadecyltrimethylammonium bromide and 0.5 wt.% silica nanoparticles. The Lissajous-Bowditch curves and stress waveforms were analyzed at various strain amplitudes. These curves were fitted by Fourier transform rheology and Chebyshev polynomials to understand the contribution of the higher harmonic terms in LAOS. The intracycle LAOS behavior was explained based on the sequence of physical processes. The foam exhibited intracycle strain-hardening and shear-thinning at high deformation. Shear-thickening behavior was observed at moderate deformations.
引用
收藏
页码:147 / 159
页数:13
相关论文
共 68 条
[31]   Large amplitude oscillatory shear rheology of three different shear-thickening particle dispersions [J].
Khandavalli, Sunilkumar ;
Rothstein, Jonathan P. .
RHEOLOGICA ACTA, 2015, 54 (07) :601-618
[32]   Microstructure and nonlinear signatures of yielding in a heterogeneous colloidal gel under large amplitude oscillatory shear [J].
Kim, Juntae ;
Merger, Dimitri ;
Wilhelm, Manfred ;
Helgeson, Matthew E. .
JOURNAL OF RHEOLOGY, 2014, 58 (05) :1359-1390
[33]   Shear induced normal stress differences in aqueous foams [J].
Labiausse, Vincent ;
Hohler, Reinhard ;
Cohen-Addad, Sylvie .
JOURNAL OF RHEOLOGY, 2007, 51 (03) :479-492
[34]   Direct Strain Oscillation:: a new oscillatory method enabling measurements at very small shear stresses and strains [J].
Läuger, J ;
Wollny, K ;
Huck, S .
RHEOLOGICA ACTA, 2002, 41 (04) :356-361
[35]   Layering, melting, and recrystallization of a close-packed micellar crystal under steady and large-amplitude oscillatory shear flows [J].
Lopez-Barron, Carlos R. ;
Wagner, Norman J. ;
Porcar, Lionel .
JOURNAL OF RHEOLOGY, 2015, 59 (03) :793-820
[36]  
Macosko C.W., 1994, Rheology: principles, Measurements and Applications
[37]   Oscillatory rheology of aqueous foams: surfactant, liquid fraction, experimental protocol and aging effects [J].
Marze, S. ;
Guillermic, R. M. ;
Saint-Jalmes, A. .
SOFT MATTER, 2009, 5 (09) :1937-1946
[38]  
Mason J. C., 2002, CHEBYSHEV POLYNOMIAL
[39]   LAOS: The strain softening/strain hardening paradox [J].
Mermet-Guyennet, M. R. B. ;
de Castro, J. Gianfelice ;
Habibi, M. ;
Martzel, N. ;
Denn, M. M. ;
Bonn, D. .
JOURNAL OF RHEOLOGY, 2015, 59 (01) :21-32
[40]   An attempt to categorize yield stress fluid behaviour [J].
Moller, Peder ;
Fall, Abdoulaye ;
Chikkadi, Vijayakumar ;
Derks, Didi ;
Bonn, Daniel .
PHILOSOPHICAL TRANSACTIONS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2009, 367 (1909) :5139-5155