1998
DOI: 10.1016/s0377-0257(97)00113-4
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Relaxation of dilute polymer solutions following extensional flow

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Cited by 137 publications
(81 citation statements)
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“…85 In principle, this allows us to manipulate the suspension structure down to the single particle scale in a sheared sample. Our three-axis piezoelectric stage additionally allows us to investigate compressional or extensional flows in complex fluids, 86,87 simply by taking advantage of the y-positioning capabilities of the piezo to move the plates perpendicular to the sample boundaries. Moreover, by mis-aligning the top and bottom plates, we can use our shear apparatus to investigate shear or compressional lubrication flows in complex fluids.…”
Section: Other Applicationsmentioning
confidence: 99%
“…85 In principle, this allows us to manipulate the suspension structure down to the single particle scale in a sheared sample. Our three-axis piezoelectric stage additionally allows us to investigate compressional or extensional flows in complex fluids, 86,87 simply by taking advantage of the y-positioning capabilities of the piezo to move the plates perpendicular to the sample boundaries. Moreover, by mis-aligning the top and bottom plates, we can use our shear apparatus to investigate shear or compressional lubrication flows in complex fluids.…”
Section: Other Applicationsmentioning
confidence: 99%
“…Therefore, at any instant, the above terms are taken to be independent of the distribution Q but dependent on the ensemble average of Q 2 . Recent studies 46,47 have shown that preaveraging can be inaccurate in strong flows; however, for steady-state flows, preaveraging seems to be an acceptable approximation. 44,48 Before integrating the evolution equations over configuration space, we introduce the dimensionless conformation tensors A for the bridging chains and B for the temporary dangling chains, which are computed by averaging the approximate dyadic product QQ over the respective conformation distribution spaces to give where l c ) Nb 2 /3 is the characteristic length for scaling such that tr A eq ) tr B eq ) 3.…”
Section: Constitutive Equationmentioning
confidence: 99%
“…15 Furthermore, even if the initial tension distribution does relax during the unhooking process, bead-rod simulations show that because of nonlinear elasticity, very large changes in tension can result from very small shifts in a stretched configuration. 39 Therefore, the first-order model for an unhooking DNA is to consider an unhooking chain of constant length; we will consider both complete extension (L) and moderate extension (L ). We will term a model with constant extension the "J model" since it likely best describes J collisions.…”
Section: Unhooking Time Modelsmentioning
confidence: 99%