Solution landscapes of the diblock copolymer-homopolymer model under two-dimensional confinement

Abstract

We investigate the solution landscapes of the confined diblock copolymer and homopolymer in twodimensional domain by using the extended Ohta-Kawasaki model. The projection saddle dynamics method is developed to compute the saddle points with mass conservation and construct the solution landscape by coupling with downward and upward search algorithms. A variety of stationary solutions are identified and classified in the solution landscape, including Flower class, Mosaic class, Core-shell class, and Tai-chi class. The relationships between different stable states are shown by either transition pathways connected by index-1 saddle points or dynamical pathways connected by a high-index saddle point. The solution landscapes also demonstrate the symmetry-breaking phenomena, in which more solutions with high symmetry are found when the domain size increases.

Journal

  • Physical Review E

    Physical Review E 104 (1), 014505-, 2021-07-29

    American Physical Society (APS)

References(57)*help

See more

Related Projects

See more

Details 詳細情報について

Report a problem

Back to top