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2021
DOI: 10.1021/acsmacrolett.1c00508
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Free Energy Trajectory for Escape of a Single Chain from a Diblock Copolymer Micelle

Abstract: We use umbrella sampling to compute the free energy trajectory of a single chain undergoing expulsion from an isolated diblock copolymer micelle. This approach elucidates the experimentally unobservable transition state, identifies the spatial position of the maximum free energy, and reveals the chain conformation of a single chain as it undergoes expulsion. Combining umbrella sampling with dissipative particle dynamics simulations of A 4 B 8 micelles reveals that the core block (A) of the expelled chain remai… Show more

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Cited by 5 publications
(29 citation statements)
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“…Solving for f gives f r r normalc N core b false( normalΔ a false) 1 / 2 To determine the value of the free energy at some value of r , we substitute eq into eq , which gives a free energy that is linear in r – r c and independent of N core , F k normalB T r r normalc b false( normalΔ a false) 1 / 2 The free energy will keep increasing until it is more favorable to extract the entire core block into the solvent rather than stretch further. Assuming that the core block is wetted by the solvent, the maximum in the free energy is F barrier k normalB T N core normalΔ a and the free energy barrier is linear with both N core and Δ a , as seen in previous work . The corresponding location r * of the chain junction at the maximum in the free energy is obtained by equating eqs and : ( r * r c ) N core b false( normalΔ a false) 1 / 2 The key prediction of this model is already e...…”
Section: Modelmentioning
confidence: 89%
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“…Solving for f gives f r r normalc N core b false( normalΔ a false) 1 / 2 To determine the value of the free energy at some value of r , we substitute eq into eq , which gives a free energy that is linear in r – r c and independent of N core , F k normalB T r r normalc b false( normalΔ a false) 1 / 2 The free energy will keep increasing until it is more favorable to extract the entire core block into the solvent rather than stretch further. Assuming that the core block is wetted by the solvent, the maximum in the free energy is F barrier k normalB T N core normalΔ a and the free energy barrier is linear with both N core and Δ a , as seen in previous work . The corresponding location r * of the chain junction at the maximum in the free energy is obtained by equating eqs and : ( r * r c ) N core b false( normalΔ a false) 1 / 2 The key prediction of this model is already e...…”
Section: Modelmentioning
confidence: 89%
“…To create the micelles, 81000 beads including 35 chains of A x B 8 and one chain of A y B 8 ( x and y = 4, 6, 8, 12) were initialized randomly in a cubic box with side 30; periodic boundary conditions were applied. , To initialize the simulation, a harmonic biasing potential was applied to the core blocks to prepare a single micelle of aggregation number Q = 36, as was used in previous work for an A 4 B 8 system . The biasing potential is removed, and the micelle is allowed to relax for t ≈ 10 5 steps prior to the production run.…”
Section: Simulation Methodologymentioning
confidence: 99%
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