2005
DOI: 10.1016/j.fluid.2005.04.014
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Molecular thermodynamics model for random copolymer solutions

Abstract: Similar to the work done by Kambour et al. and ten Brinke et al., an effective interchange energy parameter ε eff is introduced into the calculation of binodal curves for random copolymer systems according to the Revised Freed (R-F) model previously established by Hu et al. for homopolymer system. ε eff is a function of chain composition and various pairs of energy parameters. For contrast, the Flory-Huggins (F-H) model has also been extended to study random copolymer system in the similar way. In order to che… Show more

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Cited by 9 publications
(5 citation statements)
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“…We also examined the swelling data of PNIPA/PVA copolymer gel particles in water, as shown in Figure . Thermodynamically, the effective reduced interchange energy for a copolymer in a solvent S is expressed as follows: truerightɛ̃ eff =xɛ̃AS+(1x)ɛ̃BSx(1x)ɛ̃AB where A and B refer to two different polymers and x is the mole fraction of the polymer A. In this work, the subscripts A, B, and S refer to PNIPA, PVA, and water, respectively.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…We also examined the swelling data of PNIPA/PVA copolymer gel particles in water, as shown in Figure . Thermodynamically, the effective reduced interchange energy for a copolymer in a solvent S is expressed as follows: truerightɛ̃ eff =xɛ̃AS+(1x)ɛ̃BSx(1x)ɛ̃AB where A and B refer to two different polymers and x is the mole fraction of the polymer A. In this work, the subscripts A, B, and S refer to PNIPA, PVA, and water, respectively.…”
Section: Resultsmentioning
confidence: 99%
“…We also examined the swelling data [ 54 ] of PNIPA/PVA copolymer gel particles in water, as shown in Figure 6 . Thermodynamically, the effective reduced interchange energy for a copolymer in a solvent S is expressed as follows: [ 56 ] because fully hydrolyzed PVA is not absorbed in the gel network. The thermodynamic framework proposed in this work requires three kinds of parameters: intermolecular interaction, lattice size, and crosslinking parameters.…”
Section: Resultsmentioning
confidence: 99%
“…We find that our values closely match with those calculated using the formulation of Chen and co-workers. 45 At low x and λ (e.g., x ) 6.25% and λ ) 10) B * calculated according to the formulation of Chen yields a value of 0.977 B, which is aphysical because collapse of a copolymer with attractive comonomer unit cannot take place at effective temperatures that are lower than for the corresponding homopolymer. Our approach, however, does not have this problem and yields values of B* > 1.…”
Section: Resultsmentioning
confidence: 99%
“…These models provide better description of the experimental phase behavior including those with a lower critical solution temperature, loop and hour-glass type liquid-liquid coexistence curves. Recently, Chen et al [22,23] extended RFT to the random copolymer solutions, Bae et al [24] extend their modified double-lattice model to polymer blend systems.…”
Section: Introductionmentioning
confidence: 99%