Pages that link to "Item:Q2774693"
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The following pages link to Proof of a conjecture on the conductivity of checkerboards. (Q2774693):
Displaying 11 items.
- Generalized chessboard structures whose effective conductivities are integer valued (Q411116) (← links)
- Bloch dispersion and high frequency homogenization for separable doubly-periodic structures (Q526479) (← links)
- The effective conductivity of random checkerboards (Q630345) (← links)
- Homogenization of transport properties of composites based on stochastic dynamics (Q776741) (← links)
- Conductivity of a medium containing a dense array of perfectly conducting square cylinders (Q2060987) (← links)
- Rapid computation of effective conductivity of 2D composites by equivalent circuit and spectral methods (Q2167596) (← links)
- Plasmonic eigenvalue problem for corners: limiting absorption principle and absolute continuity in the essential spectrum (Q2224710) (← links)
- Expansion formulae for the homogenized determinant of anisotropic checkerboards (Q3502057) (← links)
- Two-component composites whose effective conductivities are power means of the local conductivities (Q3529501) (← links)
- Homogenization of 3D finite photonic crystals with heterogeneous permittivity and permeability (Q3576514) (← links)
- Transformation media with variable optical axes (Q5137757) (← links)
