2017
DOI: 10.1134/s0965545x17050108
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Bending moduli of dendritic polymer brushes in a good solvent

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Cited by 2 publications
(8 citation statements)
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“…This trend has been observed by the numerical SCF analysis performed in our previous work on brushes formed by regular dendrons with quenched grafting densities under good solvent conditions. However, the analytical model used in ref was based on a simplifying assumption of independence of ratio between equilibrium values of F int and F elastic of the brush curvature. Although this approximation provides correct values of the exponents in power law dependencies of bending moduli, it leads to incorrect numerical prefactors.…”
Section: Discussionsupporting
confidence: 74%
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“…This trend has been observed by the numerical SCF analysis performed in our previous work on brushes formed by regular dendrons with quenched grafting densities under good solvent conditions. However, the analytical model used in ref was based on a simplifying assumption of independence of ratio between equilibrium values of F int and F elastic of the brush curvature. Although this approximation provides correct values of the exponents in power law dependencies of bending moduli, it leads to incorrect numerical prefactors.…”
Section: Discussionsupporting
confidence: 74%
“…Then, eq provides an expansion (up to the second order) of the brush thicknesses on both sides of the membrane in powers of the reduced curvature ρ = H 1 ( s )/ R as By substituting eq into eq and retaining only terms up to the second order in the reduced curvature ρ = H 1 ( s )/ R ≪ 1, we obtain Subsequently, from eq one obtains the bending moduli Here we remark that eqs and differ by numerical prefactors from similar ones, derived in ref for a particular case of regular dendron brushes. As it was mentioned above, this difference is a result of incorrect calculation of the entropic contribution to the free energy of the bent brush in ref .…”
Section: Self-consistent Field Analytical Theorymentioning
confidence: 80%
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