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Shigeyuki Komura

Researcher at Tokyo Metropolitan University

Publications -  183
Citations -  2558

Shigeyuki Komura is an academic researcher from Tokyo Metropolitan University. The author has contributed to research in topics: Membrane & Phase (matter). The author has an hindex of 26, co-authored 171 publications receiving 2297 citations. Previous affiliations of Shigeyuki Komura include Kyushu Institute of Technology & Tokyo University of Science.

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Growth Dynamics of Domains in Ternary Fluid Vesicles

TL;DR: The model free energy consisting of the bendingenergy of domains, the bending energy of matrix, the line energy of domain boundary, and the translation energy of domains can describe the observed trapped coarsening.
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Adsorption of disk-shaped janus beads at liquid-liquid interfaces.

TL;DR: The adsorption energy of the disk-shaped J-beads is obtained and it is shown that the shape of the particles indeed affects their selfassembled structures, which imply that the self-assembled structures of the surface-active particles are governed not only by the wettabilities but also by the shapes of the particle.
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Lateral phase separation in mixtures of lipids and cholesterol

TL;DR: In an effort to understand "rafts" in biological membranes, phenomenological models for saturated and unsaturated lipid mixtures, and lipid-cholesterol mixtures are proposed and regions in the ternary phase diagram of lipid/lipid/cholesterol systems are applied.
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Neutron spin–echo investigations of membrane undulations in complex fluids involving amphiphiles

TL;DR: In this article, the bicontinuous microemulsion and the lamellar phases of the C12E5/n-octane/water system and the DPPC/water/CaCl2 system were fitted to the intermediate functions obtained from NSE experiments.
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Two-order-parameter model for an oil-water-surfactant system

TL;DR: In this article, the authors investigated the microphase separation of an oil-water-surfactant system by means of cell dynamical system approach on the basis of the proposed two-order-parameter time dependent Ginzburg-Landau model.