1996
DOI: 10.1063/1.471262
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Effect of the Onsager coefficient and internal relaxation modes on spinodal decomposition in the high molecular isotopic blend polystyrene/deutero-polystyrene studied with small angle neutron scattering

Abstract: The early state of spinodal decomposition was studied by small angle neutron scattering in the critical mixture of the isotopic blend deutero-polystyrene/polystyrene (d-PS/PS) of equal molecular volume of 1.42×106 cm3/mol in a temperature range 12 K≤‖Tc−T‖≤82 K. This process can be described by the relaxation between two static structure factors, S(Q) representing the equilibrium values of the system in the mixed state and at the temperature where phase separation occurs. The time evolution of the relaxation p… Show more

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Cited by 30 publications
(23 citation statements)
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“…q ‐dependent Λ( q ) is due to a reptational molecular motion of polymer chains (Pincus–Binder effect):13, 14 For qR 0 > 1, the molecular motion suppresses the dynamics of the concentration fluctuations according to Λ( q ) ∼ q −2 , whereas Λ( q ) is q ‐independent for qR 0 < 1, where R 0 is the screening length. R 0 ≃ R g has been experimentally established for the polymer components through the observation of the initial stage of spinodal decomposition by SANS 15–17…”
Section: Theoretical Backgroundmentioning
confidence: 99%
“…q ‐dependent Λ( q ) is due to a reptational molecular motion of polymer chains (Pincus–Binder effect):13, 14 For qR 0 > 1, the molecular motion suppresses the dynamics of the concentration fluctuations according to Λ( q ) ∼ q −2 , whereas Λ( q ) is q ‐independent for qR 0 < 1, where R 0 is the screening length. R 0 ≃ R g has been experimentally established for the polymer components through the observation of the initial stage of spinodal decomposition by SANS 15–17…”
Section: Theoretical Backgroundmentioning
confidence: 99%
“…In our simulations, we shall see that the magnitudes of w 1 and w 2 are both considerably smaller than 1 at most space points. That is, the degree of extension is rather weak, but the network stress can overwhelm the viscous stress ͑ϰ 0 ͒ because of the large factor g⌽ 3 . This justifies the Gaussian form of Q͑W J ͒ in Eq.…”
Section: ͑229͒mentioning
confidence: 99%
“…An Arrhenius equation can be applied to describe the temperature dependence of diffusion coefficient, and mobility, the time–temperature relationship of phase separation induced by cure or polymerization, for polymeric materials, the apparent activation energy of phase separation and the relationship between relaxation time and temperature for aqueous polymer solutions . However, to our knowledge, little relevant work has been reported on using an Arrhenius equation to track the whole process (early and late stages) of SD behavior of polymer blends.…”
Section: Introductionmentioning
confidence: 99%