A Dispersive Bound for Three-dimensional Schrödinger Operators with Zero Energy Eigenvalues


We prove a dispersive estimate for the evolution of Schrödinger operators H = −∆ + V (x) in R3. The potential is allowed to be a complex-valued function belonging to Lp(R3) ∩ Lq(R3), p < 3 2 < q, so that H need not be self-adjoint or even symmetric. Some additional spectral conditions are imposed, namely that no resonances of H exist anywhere within the… (More)


Figures and Tables

Sorry, we couldn't extract any figures or tables for this paper.


Citations per Year

Citation Velocity: 6

Averaging 6 citations per year over the last 3 years.

Learn more about how we calculate this metric in our FAQ.

Slides referencing similar topics