Ihyeok Seo

activity

20122026

most citedFrom resolvent estimates to unique continuation for the Schrödinger equation

8 citations · 49 across the 48 of their papers we have counts for

collaborators

Showing 2013Show all

4 papers · 1 filter

math.AP2013★ 4 cited

On weighted $L^{2}$ estimates for solutions of the wave equation

Youngwoo Koh, Ihyeok Seo

In this paper we consider weighted $L^{2}$ integrability for solutions of the wave equation. For this, we obtain some weighed $L^{2}$ estimates for the solutions with weights in Morrey…

math.AP2013★ 4 cited

Unique continuation for fractional Schrödinger operators in three and higher dimensions

Ihyeok Seo

We prove the unique continuation property for the differential inequality $∣ (- Δ)^{α /2} u ∣ \leq ∣ V (x) u ∣$ , where $0 < α < n$ and $V \in L_{loc}^{n / α, \infty} (R^{n})$ , $n \geq 3$ …

math.AP2013★ 1 cited

On minimal support properties of solutions of Schrödinger equations

Ihyeok Seo

In this paper we obtain minimal support properties of solutions of Schrödinger equations. We improve previously known conditions on the potential for which the measure of the suppo…

math.AP2013★ 5 cited

On unique continuation for Schrödinger operators of fractional and higher orders

Ihyeok Seo

In this note we study the property of unique continuation for solutions of $∣ (- Δ)^{α /2} u ∣ \leq ∣ V u ∣$ , where $V$ is in a function class of potentials including $\bigcup_{p>n/α}L^p(\ma…

On weighted L2 estimates for solutions of the wave equation

Unique continuation for fractional Schrödinger operators in three and higher dimensions

On minimal support properties of solutions of Schrödinger equations

On unique continuation for Schrödinger operators of fractional and higher orders

On weighted $L^{2}$ estimates for solutions of the wave equation