The paper asserts, without supplying the key construction, that Neumann Laplacian spectra on thin 3D neighborhoods of open book structures converge to a 2D limit operator with continuity and Kirchhoff conditions along bindings.
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Spectra of "fattened" open book structures
The paper asserts, without supplying the key construction, that Neumann Laplacian spectra on thin 3D neighborhoods of open book structures converge to a 2D limit operator with continuity and Kirchhoff conditions along bindings.