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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 of the domain is of general shape. The analysis relies on an infinite-matrix representation of the NP operator involving the Grunsky coefficients of the conformal mapping and an application of the Gershgorin circle theorem. As the thickness of the domain shrinks to zero, the spectrum of the doubly connected domain approaches the interval [−1/2, 1/2] in the Hausdorff distance and the density of eigenvalues approaches that of a thin circular annulus.more » « lessFree, publicly-accessible full text available June 30, 2026
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Massatt, Daniel; Shipman, Stephen_P; Vekhter, Ilya; Wilson, Justin_H (, Physical Review B)
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Shipman, Stephen P; Villalobos, Jorge (, Physica D: Nonlinear Phenomena)In a tight-binding model of AA-stacked bilayer graphene, it is demonstrated that a bound defect state within the region of continuous spectrum can exist stably with respect to variations in the strength of a perpendicular magnetic field. This is accomplished by creating a defect that is compatible with the interlayer coupling, thereby shielding the bound state from the effects of the continuous spectrum, which varies erratically in a pattern known as the Hofstadter butterfly.more » « less
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