Pages that link to "Item:Q1076276"

The following pages link to On the eigenvalues of the electrostatic integral operator (Q1076276):

Displaying 21 items.

• Spectrum of the Neumann-Poincaré operator for ellipsoids and tunability (Q285607) (← links)
• Nonlocal electrostatics in spherical geometries using eigenfunction expansions of boundary-integral operators (Q326619) (← links)
• On the magnetostatic integral operator for ellipsoids (Q678693) (← links)
• A spectral property of the electrostatic integral operator (Q1125311) (← links)
• On the eigenvalues of the electrostatic integral operator. II (Q1323165) (← links)
• Spectral properties of operators of the theory of harmonic potential (Q1358445) (← links)
• Fully discrete spectral methods for boundary integral equations on slender spheroids. (Q1426779) (← links)
• A sum-property of the eigenvalues of the electrostatic integral operator (Q1910048) (← links)
• Spectral geometry and analysis of the Neumann-Poincaré operator, a review (Q2104787) (← links)
• Weyl's law for the eigenvalues of the Neumann-Poincaré operators in three dimensions: Willmore energy and surface geometry (Q2161309) (← links)
• The exterior Calderón operator for non-spherical objects (Q2216495) (← links)
• Spectral structure of the Neumann-Poincaré operator on tori (Q2334990) (← links)
• (Q3340013) (← links)
• Boundary Problems for Harmonic Functions and Norm Estimates for Inverses of Singular Integrals in Two Dimensions (Q3377963) (← links)
• (Q4379480) (← links)
• Analytical results regarding electrostatic resonances of surface phonon/plasmon polaritons: separation of variables with a twist (Q4647158) (← links)
• Spectral Structure of the Neumann--Poincaré Operator on Thin Ellipsoids and Flat Domains (Q5056685) (← links)
• A concavity condition for existence of a negative value in Neumann-Poincaré spectrum in three dimensions (Q5223174) (← links)
• Eigenvalues and eigenfunctions of double layer potentials (Q5369020) (← links)
• (Q5843388) (← links)
• A short note on decay rates of odd partitions: an application of spectral asymptotics of the Neumann-Poincaré operators (Q6077856) (← links)