Kevin LaMaster

most cited

L^{p}

-continuity of wave operators for higher order Schrödinger operators with threshold eigenvalues in high dimensions

3 citations · 3 across the 2 of their papers we have counts for

collaborators

2 papers

math.AP2025

$L^{p}$ boundedness of wave operators for higher order schrödinger operators with threshold eigenvalues

M. Burak Erdogan, William R. Green, Kevin LaMaster

We consider the higher order Schrödinger operator $H = (- Δ)^{m} + V (x)$ in $n$ dimensions with real-valued potential $V$ when $n > 2 m$ , $m \in N$ when $H$ has a threshold eigenvalue…

math.AP2024★ 3 cited

$L^{p}$ -continuity of wave operators for higher order Schrödinger operators with threshold eigenvalues in high dimensions

M. Burak Erdogan, William R. Green, Kevin LaMaster

We consider the higher order Schrödinger operator $H = (- Δ)^{m} + V (x)$ in $n$ dimensions with real-valued potential $V$ when $n > 4 m$ , $m \in N$ . We adapt our recent results for $m…

Lp boundedness of wave operators for higher order schrödinger operators with threshold eigenvalues

Lp-continuity of wave operators for higher order Schrödinger operators with threshold eigenvalues in high dimensions

$L^{p}$ boundedness of wave operators for higher order schrödinger operators with threshold eigenvalues

$L^{p}$ -continuity of wave operators for higher order Schrödinger operators with threshold eigenvalues in high dimensions