activity
20222026
most citedLevel set-based multiscale topology optimization for a thermal cloak design problem using the homogenization method

49 citations · 104 across the 7 of their papers we have counts for

collaborators

7 papers

math.NA2026

A frequency-stable Nyström method for two-dimensional diffraction by periodic gratings at and near Wood anomalies

Kei Matsushima, Hiroshi Isakari

We propose and analyze a frequency-stable boundary integral equation method for scalar wave scattering by periodic diffraction gratings in two dimensions. The standard quasi-period…

cs.CE2023

Orientation Optimization Based on Topological Derivatives in Cooperation with Multi-Material Topology Optimization Based on Extended Level Set Method

Masaki Noda, Kei Matsushima, Takayuki Yamada

This paper provides an orientation angle optimization method for the design of fiber-reinforced composite materials using topology optimization. The orientation angle optimization…

cs.CE2023★ 49 cited

Level set-based multiscale topology optimization for a thermal cloak design problem using the homogenization method

Makoto Nakagawa, Yuki Noguchi, Kei Matsushima +1

Artificially designed composite materials consist of microstructures, that exhibit various thermal properties depending on their shapes, such as anisotropic thermal conductivity. O…

physics.app-ph2023★ 47 cited

Two-Phase Topology Optimization for Metamaterials with Negative Poisson's Ratio

Daichi Akamatsu, Yuki Noguchi, Kei Matsushima +3

Although recent developments in 3D printing technology have made it possible to fabricate metamaterials with characteristic mechanical properties, it is not easy to fabricate compl…

physics.class-ph2023★ 5 cited

Exceptional points in cylindrical elastic media with radiation loss

Kei Matsushima, Yuki Noguchi, Takayuki Yamada

Exceptional points (EPs) are singular points on a parameter space at which some eigenvalues (scattering poles) and their corresponding eigenmodes coalesce. This study shows the exi…

math.NA2022

A coupled-mode theory for two-dimensional exterior Helmholtz problems based on the Neumann and Dirichlet normal mode expansion

Kei Matsushima, Yuki Noguchi, Takayuki Yamada

This study proposes a novel coupled-mode theory for two-dimensional exterior Helmholtz problems. The proposed approach is based on the separation of the entire space R2 into a fict…

math.NA2022★ 3 cited

A topology optimization of open acoustic waveguides based on a scattering matrix method

Kei Matsushima, Hiroshi Isakari, Toru Takahashi +1

This study presents a topology optimization scheme for realizing a bound state in the continuum along an open acoustic waveguide comprising a periodic array of elastic materials. F…