Theoretical Challenges in the Dynamics of Complex Fluids 1997
DOI: 10.1007/978-94-011-5480-2_11
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The Shear-Flow Properties of Liquid Crystals

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Cited by 4 publications
(10 citation statements)
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“…(v) As the sample is continuously sheared, regions which had initially become homeotropic display the onset of a square grid like defect structure. A similar type of shear induced defect structure has been seen by Larson et al [5] in a thermotropic liquid crystal. This is due to disruption of the monodomains in the form of undulation instabilities [13].…”
Section: Defect Structure Of the Lamellar Phase And Its Evolutisupporting
confidence: 78%
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“…(v) As the sample is continuously sheared, regions which had initially become homeotropic display the onset of a square grid like defect structure. A similar type of shear induced defect structure has been seen by Larson et al [5] in a thermotropic liquid crystal. This is due to disruption of the monodomains in the form of undulation instabilities [13].…”
Section: Defect Structure Of the Lamellar Phase And Its Evolutisupporting
confidence: 78%
“…Since the observed rheometric properties of lamellar phases (for some recent studies see [4][5][6]) are presumably a consequence of topological defects and textures, one must first correlate the rheometry to direct visual observations. One could then hope to build a theory in two stages, by explaining first how the defects produce the rheology, and second why flow or sample preparation produces the defects to begin with.…”
Section: Introduction and Resultsmentioning
confidence: 99%
“…In particular, we analyzed data based on long concatemers of λ-phage DNA, in particular 7-λ-DNA, stretching in microfluidic devices obtained using single molecule fluorescence microscopy. 8 We calculated the work done by the fluid on the polymer by considering the hydrodynamic drag forces using the Zimm model and slender body theory 5,37 - with no adjustable parameters (see Methods). Using this approach, we calculated the work required to stretch a polymer from the coiled state to a predefined final extension based on single molecule stretching trajectories in planar extensional flow.…”
Section: Resultsmentioning
confidence: 99%
“…Here, we also used the relationship for ideal linear chains such that the radius of gyration Rg=false〈λ2false〉1/2/6 is related to the mean-squared end-to-end distance 〈λ 2 〉. 5 In the coiled state, we calculated ζ using scaling arguments and center-of-mass diffusion coefficients from prior single molecule experiments on long DNA molecules. 11 We determined ζ = 0.0031 pN·s/µm at a solution viscosity η s = 8.4 cP, conditions under which the transient stretching data was obtained.…”
Section: Methodsmentioning
confidence: 99%
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