1 citations · 1 across the 10 of their papers we have counts for
11 papers
Matrix representation of the Neumann-Poincaré operator for a torus
Doosung Choi
We represent a matrix representation of the Neumann-Poincaré operator defined on the boundaries of a torus. A torus is a doubly connected domain in three dimensions. There is a wel…
Analytic asymptotic formulas for effective parameters of planar elastic composites
Daehee Cho, Doosung Choi, Mikyoung Lim
We investigate the effective elastic properties of periodic dilute two-phase composites consisting of an homogeneous isotropic matrix and a periodic array of rigid inclusions. We a…
A matrix formulation of the plane elastostatic inclusion problem via geometric function theory
Daehee Cho, Doosung Choi, Mikyoung Lim
We investigate the two-dimensional elastostatic inclusion problem in an unbounded medium. Building on the recent developments for rigid inclusions \cite{Mattei:2021:EAS} and conduc…
Spectral analysis of the Neumann-Poincaré operator for thin doubly connected domains
Doosung Choi, Mikyoung Lim, Stephen P. Shipman
We analyze the spectrum of the Neumann-Poincaré (NP) operator for a doubly connected domain lying between two level curves defined by a conformal mapping, where the inner boundary…
Construction of inclusions with vanishing generalized polarization tensors by imperfect interfaces
Doosung Choi, Mikyoung Lim
We investigate the problem of planar conductivity inclusion with imperfect interface conditions. We assume that the inclusion is simply connected. The presence of the inclusion cau…
Inverse problem for a planar conductivity inclusion
Doosung Choi, Johan Helsing, Sangwoo Kang +1
This paper concerns the inverse problem of determining a planar conductivity inclusion. Our aim is to analytically recover from the generalized polarization tensors (GPTs), which c…