2022
DOI: 10.1021/acs.macromol.2c00518
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Self-Assembly of Partially Charged Diblock Copolymer-Homopolymer Ternary Blends

Abstract: Ternary blends comprising a diblock copolymer and the corresponding homopolymers provide ready access to a variety of morphologies, but the impact of charge on their phase behavior has not been studied extensively. Here, three partially charged ternary blends consisting of symmetric poly[(oligo(ethylene glycol) methyl ether methacrylate-co-oligo(ethylene glycol) propyl sodium sulfonate methacrylate)] (POEGMA#), polystyrene (PS), and POEGMA#-PS with different charge fractions were prepared, where # denotes the … Show more

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Cited by 11 publications
(17 citation statements)
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“…Additionally, the molecular weight ratio of the homopolymer components to the diblock polymer (α) substantially influences the phase behavior of ternary blends and is represented by the following expression: α = N normalH , av N DB where N H,av is the average volumetric degree of polymerization of the homopolymers and N DB is the volumetric degree of polymerization of the diblock polymer; N = M n /( N A ρ v ) where M n is the number average degree of polymerization, N A is the Avogadro constant, ρ is the polymer density, and v is the reference volume (0.100 nm 3 ). As the mean-field Lifshitz point occurs only when α < 1, we targeted α = 0.28 in this system, consistent with several previous studies. ,, …”
Section: Resultssupporting
confidence: 86%
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“…Additionally, the molecular weight ratio of the homopolymer components to the diblock polymer (α) substantially influences the phase behavior of ternary blends and is represented by the following expression: α = N normalH , av N DB where N H,av is the average volumetric degree of polymerization of the homopolymers and N DB is the volumetric degree of polymerization of the diblock polymer; N = M n /( N A ρ v ) where M n is the number average degree of polymerization, N A is the Avogadro constant, ρ is the polymer density, and v is the reference volume (0.100 nm 3 ). As the mean-field Lifshitz point occurs only when α < 1, we targeted α = 0.28 in this system, consistent with several previous studies. ,, …”
Section: Resultssupporting
confidence: 86%
“…It is also apparent that, at grain boundaries, lamellar layers smoothly transition to BμE with few defects. Notably, while BμE/LAM coexistence has been repeatedly found in A/B/AB ternary blends, ,,, this work presents the first detailed image of the morphology in this system where both phases are unambiguously present, allowing elucidation of structural details that are not apparent in SAXS alone.…”
Section: Resultsmentioning
confidence: 68%
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“…29−34 While BμE phases have been successfully realized with outstanding conductivity compared to non-cocontinuous phases, they appear to vanish at high ion contents (or higher segregation strength). 34,41 This is consistent in part with the aforementioned theoretical prediction that macrophase separation replaces BμE at high segregation strength due to a weak attraction between diblock monolayers. 38,39 This feature would limit high χ systems to relatively low molecular weights in order to avoid phase coexistence, resulting in small domain sizes and poor mechanical properties, although mechanical properties could be improved by selective cross-linking.…”
Section: ■ Introductionsupporting
confidence: 88%