William R. Green

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20122025

most citedDispersive Estimates for higher dimensional Schrödinger Operators with threshold eigenvalues I: The odd dimensional case

50 citations · 466 across the 27 of their papers we have counts for

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Showing 2014 · math.APShow all

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math.AP2014★ 37 cited

Dispersive Estimates for higher dimensional Schrödinger Operators with threshold eigenvalues II: The even dimensional case

Michael Goldberg, William R. Green

We investigate $L^{1} (R^{n}) \to L^{\infty} (R^{n})$ dispersive estimates for the Schrödinger operator $H = - Δ + V$ when there is an eigenvalue at zero energy in even dimensions…

math.AP2014★ 50 cited

Dispersive Estimates for higher dimensional Schrödinger Operators with threshold eigenvalues I: The odd dimensional case

Michael Goldberg, William R. Green

We investigate $L^{1} (R^{n}) \to L^{\infty} (R^{n})$ dispersive estimates for the Schrödinger operator $H = - Δ + V$ when there is an eigenvalue at zero energy and $n \geq 5$ is od…