Results 1 to 10 of about 127,423 (339)

Filtration of non‐Newtonian fluids [PDF]

The Canadian Journal of Chemical Engineering, 1968
AbstractEquations of motion characterizing the flow of incompressible, time‐independent non‐Newtonian fluids, exhibiting the anomalous surface effect, through compressible porous media are developed. Approximations are made to arrive at workable filtration equations for slurries of non‐Newtonian (power‐law) fluids.
W. Kozicki, Carlos Tiu, A. R. K. Rao
openaire   +4 more sources

Convective Nonlinearity in Non-Newtonian Fluids [PDF]

Physical Review Letters, 2000
In the limit of infinite yield time for stresses, the hydrodynamic equations for viscoelastic, Non-Newtonian liquids such as polymer melts must reduce to that for solids. This piece of information suffices to uniquely determine the nonlinear convective derivative, an ongoing point of contention in the rheology literature.
Harald Pleiner, Hubert Temmen, Helmut R. Brand, Mario Liu   +3 more
openaire   +6 more sources

Active colloids in complex fluids [PDF]

, 2016
We review recent work on active colloids or swimmers, such as self-propelled microorganisms, phoretic colloidal particles, and artificial micro-robotic systems, moving in fluid-like environments. These environments can be water-like and Newtonian but can
Aranson, Ardekani, Baskaran, Ben-Jacob, Ben-Jacob, Berg, Bixler, Bozorgi, Bozorgi, Bozorgi, Brady, Bretherton, Bricard, Chattopadhyay, Chelakkot, Chen, Cisneros, Costerton, Crocker, Czirók, Darnton, DeCamp, Deseigne, Di Leonardo, Dobell, Dombrowski, Doyle, Drescher, Drescher, Drescher, Dreyfus, Ebbens, Einstein, Fakhri, Fauci, Fisher, Fu, Fu, Gagnon, Gagnon, Gao, Gavish, Goldstein, Gopinath, Guasto, Hatwalne, Hillesdon, Howard, Josenhans, Kaiser, Kasyap, Keim, Keim, Keim, Kessler, Kessler, Koch, Koser, Koumakis, Kurtuldu, Lauga, Lauga, Lauga, Lauga, Li, Liu, Liu, Lopez, López, Mallouk, Marchetti, Marcos, Martinez, Masoud, McDonnell, Molaei, Morse, Mushenheim, Narayan, Nelson, Normand, Pak, Palacci, Palacci, Park, Park, Patteson, Patteson, Persat, Peyer, Purcell, Qin, Qiu, Rafai, Ramaswamy, Rinne, Roche, Rusconi, Saintillan, Saintillan, Saintillan, Sanchez, Schwarz-Linek, Shen, Smith, Snezhko, Sokolov, Sokolov, Solon, Son, Spagnolie, Squires, Stenhammar, Surrey, Sznitman, Takagi, Takatori, Tam, Taylor, Teran, Thomases, Toner, Tottori, Trivedi, Trouilloud, Tung, Turner, Tuval, Vicsek, Wang, Was, Watari, Wensink, Wong, Woolley, Wu, Yan, Zhang, Zhou   +138 more
core   +3 more sources

Dynamics of a non-autonomous incompressible non-Newtonian fluid with delay [PDF]

, 2017
We first study the well-posedness of a non-autonomous incompressible non-Newtonian fluid with delay. The existence of global solution is obtained by classical Galerkin approximation and the energy method.
Caraballo Garrido, Tomás, Fu, Xianlong, Liu, Linfang   +2 more
core   +1 more source

Drop Formation in Non-Newtonian Fluids [PDF]

Physical Review Letters, 2013
We study the pinch-off dynamics of droplets of yield stress and shear thinning fluids. To separate the two non-Newtonian effects, we use a yield stress material for which the yield stress can be tuned without changing the shear thinning behavior, and a shear thinning system (without a yield stress) for which the shear thinning can be controlled over a ...
Aytouna, Mounir, Paredes, Jose, Shahidzadeh-Bonn, Noushine, Moulinet, Sébastien, Wagner, Christian, Amarouchene, Yacine, Eggers, Jens, Bonn, Daniel   +7 more
openaire   +6 more sources

The shear-driven Rayleigh problem for generalised Newtonian fluids [PDF]

, 2014
We consider a variant of the classical ‘Rayleigh problem’ (‘Stokes’s first problem’) in which a semi-infinite region of initially quiescent fluid is mobilised by a shear stress applied suddenly to its boundary. We show that self-similar solutions for the
Acrivos, Batchelor, Bird, Brian R. Duffy, Christov, Crow, David Pritchard, Denier, Díez, Lee, Luchini, Pascal, Pascal, Phan-Thien, Phan-Thien, Philip, Pritchard, Rajagopal, Rayleigh, Stephen K. Wilson, Stokes, Tanner, Tanner, Wein, Witelski   +24 more
core   +2 more sources

Non-Newtonian effects in the peristaltic flow of a Maxwell fluid [PDF]

, 2001
We analyzed the effect of viscoelasticity on the dynamics of fluids in porous media by studying the flow of a Maxwell fluid in a circular tube, in which the flow is induced by a wave traveling on the tube wall.
.A. del Rio, A.C.T. Aarts, A.H. Shapiro, A.M. Siddiqui, B.P. Williamson, C. Chang, D. Tsiklauri, David Tsiklauri, F. Yin, G.A. Nunez, I.A. Beresnev, Igor Beresnev, L.T. Wardhaugh, Q. Qi, R.F. Ganiev, S. Takabatake   +15 more
core   +2 more sources

High performance microfluidic rectifiers for viscoelastic fluid flow [PDF]

, 2012
The flow of Newtonian and non-Newtonian fluids within microfluidic rectifiers with a hyperbolic shape was investigated to assess the effect of the bounding walls on the diodicity of the microfluidic device and achieve high flow anisotropy.
Alves, M.A., Oliveira, Monica, Pinho, F.T., Sousa, P.C.   +3 more
core   +1 more source

A three-dimensional immersed boundary method for non-Newtonian fluids [PDF]

, 2018
Fluid-structure-interaction (FSI) phenomenon is common in science and engineering. The fluid involved in an FSI problem may be non-Newtonian such as blood. A popular framework for FSI problems is Peskin's immersed boundary (IB) method.
Zhu, Luoding
core   +1 more source

Micropropulsion and microrheology in complex fluids via symmetry breaking

, 2012
Many biological fluids have polymeric microstructures and display non-Newtonian rheology. We take advantage of such nonlinear fluid behavior and combine it with geometrical symmetry-breaking to design a novel small-scale propeller able to move only in ...
Brandt, Luca, Lauga, Eric, Pak, On Shun, Zhu, Lailai   +3 more
core   +1 more source