Diblock copolymers have received much attention in recent years due to the unique, highly ordered microstructures they form. Potential applications of diblock copolymers include nanowire fabrication, organic electronics, and nanolithography. The formation of microstructures in a bulk system depends on the composition of the block copolymer and the strength of the interaction force that leads to self segregation. The addition of geometric confinement leads to a wider variety of structures compared to a bulk system. These structures depend on the geometry of the confinement, e.g the walls of a nanopore, and the strength of the interaction between the pore wall and polymers. Accurately predicting structures for a given composition, segregation...
Computer simulation has revealed that dual nanostructures for the development of nanodevices as nano...
The self-assembly of gyroid-forming diblock copolymers confined in cylindrical geometry is studied u...
We show that a simple Ginzburg–Landau type theory can predict a tremendous rich “zoo” of diblock cop...
The self-assembly of a diblock copolymer melt in a confined regular geometry with a given pore size ...
Block copolymers have great potential for applications in nanotechnology, due to their microphase se...
Coarse-grained molecular dynamics simulations of a diblock copolymer consisting of a flexible and se...
We have studied structure formation in a confined block copolymer melt by means of dynamic density f...
We use high performance computing and self consistent field theory to investigate the morphology of ...
We use high performance computing and self consistent field theory to investigate the morphology of ...
The three-dimensional (3D) confinement effect on the microphase-separated structure of a diblock cop...
AB block copolymers can assemble into various nanoscale morphologies such as lamella, cylinder, sphe...
We investigate equilibrium microstructures exhibited by diblock copolymers in confined 3D geometries...
The autonomous organization of components into patterns or structures without human intervention is ...
The autonomous organization of components into patterns or structures without human intervention is ...
Manipulating the self-assembly nanostructures with combined different control measures is emerging a...
Computer simulation has revealed that dual nanostructures for the development of nanodevices as nano...
The self-assembly of gyroid-forming diblock copolymers confined in cylindrical geometry is studied u...
We show that a simple Ginzburg–Landau type theory can predict a tremendous rich “zoo” of diblock cop...
The self-assembly of a diblock copolymer melt in a confined regular geometry with a given pore size ...
Block copolymers have great potential for applications in nanotechnology, due to their microphase se...
Coarse-grained molecular dynamics simulations of a diblock copolymer consisting of a flexible and se...
We have studied structure formation in a confined block copolymer melt by means of dynamic density f...
We use high performance computing and self consistent field theory to investigate the morphology of ...
We use high performance computing and self consistent field theory to investigate the morphology of ...
The three-dimensional (3D) confinement effect on the microphase-separated structure of a diblock cop...
AB block copolymers can assemble into various nanoscale morphologies such as lamella, cylinder, sphe...
We investigate equilibrium microstructures exhibited by diblock copolymers in confined 3D geometries...
The autonomous organization of components into patterns or structures without human intervention is ...
The autonomous organization of components into patterns or structures without human intervention is ...
Manipulating the self-assembly nanostructures with combined different control measures is emerging a...
Computer simulation has revealed that dual nanostructures for the development of nanodevices as nano...
The self-assembly of gyroid-forming diblock copolymers confined in cylindrical geometry is studied u...
We show that a simple Ginzburg–Landau type theory can predict a tremendous rich “zoo” of diblock cop...