Some new monotonicity formulas and the singular set in the lower dimensional obstacle problem

Garofalo, N · 2009

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math.AP · 2024-12-18 · conditional · novelty 7.0

For the thin obstacle problem, no homogeneous solution can have frequency in any interval (2k, 2k+1), including (2,3), in all dimensions.

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A note on the frequency gaps between integers in the thin obstacle problem math.AP · 2024-12-18 · conditional · none · ref 5
For the thin obstacle problem, no homogeneous solution can have frequency in any interval (2k, 2k+1), including (2,3), in all dimensions.