In this study, we use self-consistent field theory to demonstrate that the A(BA')(n) miktoarm architecture can strongly deflect order-order phase boundaries to large volume fractions f(A). The A(BA')(n )architecture achieves this strong deflection by combining the effects of miktoarm frustration and block bidispersity and is shown to stabilize discrete spheres and cylinders of the A block up to values of f(A) = 0.58 and f(A) = 0.78, respectively. We next analyze the prevalence of chain bridging v B in both neat miktoarm melts and in homopolymer blends that form the fluctuation-stabilized "bricks and mortar" phase. These calculations demonstrate that high nu(B) and f(A) can both be simultaneously achieved with highly asymmetric miktoarm stars, a property especially useful for the design of tough thermoplastic elastomers. Finally, we show that these miktoarms exhibit large windows of phase space where the sigma and A15 Frank-Kasper phases are stable.
Extreme Deflection of Phase Boundaries and Chain Bridging in A(BA')n Miktoarm Star Polymers
Creators
Joshua Lequieu - University of California, Santa Barbara
Trenton Koeper - University of California, Santa Barbara
Kris T. Delaney - University of California, Santa Barbara
Glenn H. Fredrickson - University of California, Santa Barbara
Publication Details
Macromolecules, v 53(2), pp 513-522
Publisher
American Chemical Society; Washington, DC
Number of pages
10
Grant note
NSF DMR 1720256 / Materials Research Science and Engineering Center (MRSEC) at UC Santa Barbara
California NanoSystems Institute
DE-SC0019001 / U.S. Department of Energy, Office of Basic Energy Sciences; United States Department of Energy (DOE)
CNS-1725797 / National Science Foundation; National Science Foundation (NSF)
Resource Type
Journal article
Language
English
Academic Unit
Chemical and Biological Engineering
Web of Science ID
WOS:000510530300003
Scopus ID
2-s2.0-85078469972
Other Identifier
991021519115304721
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