G. Vodev

collaborators

3 papers

math.AP2026

Exponential local energy decay of solutions to the wave equation with $L^{\infty}$ electric and magnetic potentials

AndrÃ©s LarraÃn-Hubach, Andrés Larraín-Hubach, Jacob Shapiro +1

In this paper we prove sharp resolvent estimates for the magnetic Schrödinger operator in $R^{d}$ , $d \geq 3$ , with $L^{\infty}$ short-range electric and magnetic potentials. We…

math.AP2026

Resolvent estimates for the SchrÃ¶dinger operator with $L^{\infty}$ electric and magnetic potentials and applications to the local energy decay

AndrÃ©s LarraÃn-Hubach, Jacob Shapiro, Georgi Vodev

We establish resolvent estimates that extend earlier results to a larger class of electric potentials $V \in L^{\infty} (R^{d}; R)$ , $d \geq 3$ , and magnetic potentials $b…

math.AP2025

Semiclassical Resolvent Estimates for the Magnetic Schr{Ã}dinger Operator

Georgi Vodev

We obtain semiclassical resolvent estimates for the Schr{Ã¶}dinger operator (ih $\nabla$ + b)^2 + V in R^d , d $\geq$ 3, where h is a semiclassical parameter, V and b are real-valued…

Exponential local energy decay of solutions to the wave equation with L∞ electric and magnetic potentials

Resolvent estimates for the SchrÃ¶dinger operator with L∞ electric and magnetic potentials and applications to the local energy decay

Semiclassical Resolvent Estimates for the Magnetic Schr{Ã}dinger Operator

Exponential local energy decay of solutions to the wave equation with $L^{\infty}$ electric and magnetic potentials

Resolvent estimates for the SchrÃ¶dinger operator with $L^{\infty}$ electric and magnetic potentials and applications to the local energy decay

Semiclassical Resolvent Estimates for the Magnetic Schr{Ã}dinger Operator