2004
DOI: 10.1007/s00397-004-0377-4
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Likelihood and expected-time statistics of monodomain attractors in sheared discotic and rod-like nematic polymers

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Cited by 8 publications
(8 citation statements)
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“…Whether flow-aligning (FA) steady states exist, and if they are stable, can be deduced from the simple shear problem with generalized aspect ratioā. This analysis is discussed in detail for various mesoscopic closure models in [9,24] and for the particular Doi closure in complete generality in [25]. These existence and stability features of FA states vary with both Pe andā.…”
Section: The Correspondence For Mesoscopic Properties: Birefringencementioning
confidence: 97%
See 1 more Smart Citation
“…Whether flow-aligning (FA) steady states exist, and if they are stable, can be deduced from the simple shear problem with generalized aspect ratioā. This analysis is discussed in detail for various mesoscopic closure models in [9,24] and for the particular Doi closure in complete generality in [25]. These existence and stability features of FA states vary with both Pe andā.…”
Section: The Correspondence For Mesoscopic Properties: Birefringencementioning
confidence: 97%
“…For pure straining flows (p 2 = p 3 ), (25), the correspondence principle discussed in Sections 3.2 and 3.3 needs to be refined because we have normalized with respect to the vorticity strength, p 2 − p 3 . First we point out that any pure straining flow can be mapped to the pure extensional flow (24) by a rotation of the flow and flow-gradient plane.…”
Section: Pure Straining Flowmentioning
confidence: 99%
“…Forest et al [85] extend these predictions to arbitrary shear rates and provide the phase diagram for Pe ≥ 1, giving the complete set of stable orientational distributions versus concentration and shear rate. Zheng et al [86] discuss some statistical properties of nematic polymer monodomains which are important in applying theoretical models to the intrepretation of experimental data. Forest et al [87] studied the robustness of rheochaos in sheared nematic polymers and predicted persistence of chaos upto a threshold straining flow strength and minimum aspect ratio.…”
Section: Rheo-chaos: Further Example Systemsmentioning
confidence: 99%
“…Spatially inhomogeneous morphology of the nanocomposites is explored recently giving rise to an effective medium property throughout the physical domain where the medium resides. Ref [14][15][16][17].…”
Section: Materials Property Characterization Through Mesoscopic Structmentioning
confidence: 99%