2003
DOI: 10.1209/epl/i2003-00465-1
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Jamming transitions in a schematic model of suspension rheology

Abstract: PACS. 64.70.Pf -Glass transitions. PACS. 83.60.Rs -Shear rate dependent structure (shear thinning and shear thickening).Abstract. -We study the steady-state response to applied stress in a simple scalar model of sheared colloids. Our model is based on a schematic (F2) model of the glass transition, with a memory term that depends on both stress and shear rate. For suitable parameters, we find transitions from a fluid to a nonergodic, jammed state, showing zero flow rate in an interval of applied stress. Althou… Show more

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Cited by 48 publications
(64 citation statements)
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“…Second, at the critical stress for thickening, a discontinuous jump of the viscosity is observed. When taken together, these results strongly resemble the theoretical proposition [11] …”
supporting
confidence: 82%
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“…Second, at the critical stress for thickening, a discontinuous jump of the viscosity is observed. When taken together, these results strongly resemble the theoretical proposition [11] …”
supporting
confidence: 82%
“…One possible solution to this problem proposed recently [11] is that shear thickening is due to a reentrant jamming transition. It has been suggested for glassy systems that applying a shear is equivalent to increasing the effective temperature with which the system attempts to overcome energy barriers [12].…”
mentioning
confidence: 99%
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“…Fundamental studies of suspension behavior in such complex flow remain rare in comparison to the wealth of studies of soft matter under simple shear [1]. Rheometrical work on concentrated suspensions has demonstrated complicated effects such as stress-induced thickening, erratic flow response, and fluctuating viscosity [2,3].In the rheology of very concentrated suspensions and other crowded soft matter systems a concept that has excited much recent speculation [4] and theoretical and experimental work [5,6,7,8,9] is that of jamming. Here we shall define jamming as the conversion of a liquid system into a solid by imposed stress.…”
mentioning
confidence: 99%
“…[18]) but also on the shear stress σ. It is found that a vertex which is monotonically decreasing withγ but monotonically increasing with σ can indeed result in shear thickening, and, under some conditions, in full jamming [28]. This work is preliminary, but interesting in that it suggests how new physics (beyond two-point correlations) may need to be added to MCT before the full range of observed colloidal flow behaviour is properly described.…”
Section: Shear Thickening and Jammingmentioning
confidence: 83%