1997
DOI: 10.1021/ma970737h
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Rheo-Optical Evidence of a Flow-Induced Isotropic−Nematic Transition in a Thermotropic Liquid-Crystalline Polymer

Abstract: A direct rheo-optical characterization of the flow-induced isotropic-nematic (I-N) transition in a semiflexible thermotropic liquid-crystalline polymer (TLCP) was investigated, using a specially constructed apparatus enabling in-situ optical microscopic observations at elevated temperatures, along with cone-and-plate rheometry. For the investigation, an aromatic polyester, poly[(phenylenesulfonyl)-p-phenylene 1,10-decamethylenebis(4-oxybenzoate)] (PSHQ10), was synthesized via solution polymerization. Above the… Show more

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Cited by 81 publications
(88 citation statements)
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“…This birefringence (Figure 2) is the signature of the formation above the N-I transition temperature, of a non-equilibrium nematic phase oriented along the velocity axis. The first observation of shear-induced transition in the isotropic phase of thermotropic liquid crystal polymers was made by P. T. Mather in 1997 on a main-chain polymer [1]. The phenomenon was then identified a decade ago on a series of Side-Chain Liquid-Crystal Polymers (SCLCPs) evidencing the generic character of the shear-induced transition [2].…”
Section: Figurementioning
confidence: 99%
“…This birefringence (Figure 2) is the signature of the formation above the N-I transition temperature, of a non-equilibrium nematic phase oriented along the velocity axis. The first observation of shear-induced transition in the isotropic phase of thermotropic liquid crystal polymers was made by P. T. Mather in 1997 on a main-chain polymer [1]. The phenomenon was then identified a decade ago on a series of Side-Chain Liquid-Crystal Polymers (SCLCPs) evidencing the generic character of the shear-induced transition [2].…”
Section: Figurementioning
confidence: 99%
“…A simple example is the existence of a tumbling phase where the molecules rotate in an applied shear [2]. Other examples include shear banding, a non-equilibrium phase separation into coexisting states with different strain rates [3], and the possibility of Williams domains, convection cells induced by an applied electric field [1].…”
Section: Introductionmentioning
confidence: 99%
“…A simple closure condition for passive hard rods [46] is Q ∼ (PP) + , where A + with components A + ij = (A ij + A ji − δ ij A kk )/2 denotes the symmetric traceless part of tensor A in 2D. However, this commonly used closure condition does not account for the fact that active microswimmers permanently impose stress on the ambient fluid which feeds back into the orientational order, analogous to the shear-induced isotropicnematic transition in liquid crystals [47][48][49][50]. To derive a selfconsistent closure condition, we multiply Eq.…”
mentioning
confidence: 99%