Ihyeok Seo

most citedOn inhomogeneous Strichartz estimates for fractional Schrödinger equations and their applications

2 citations · 2 across the 4 of their papers we have counts for

collaborators

4 papers

math.AP2015★ 2 cited

On inhomogeneous Strichartz estimates for fractional Schrödinger equations and their applications

Chu-Hee Cho, Youngwoo Koh, Ihyeok Seo

In this paper we obtain some new inhomogeneous Strichartz estimates for the fractional Schrödinger equation in the radial case. Then we apply them to the well-posedness theory for…

math.AP2014

Carleman inequalities for fractional Laplacians and unique continuation

Ihyeok Seo

We obtain a unique continuation result for fractional Schrödinger operators with potential in Morrey spaces. This is based on Carleman inequalities for fractional Laplacians.

math.AP2014

A remark on unique continuation for the Cauchy-Riemann operator

Ihyeok Seo

In this note we obtain a unique continuation result for the differential inequality $∣ \partial ˉ u ∣ \leq ∣ V u ∣$ , where $\partial ˉ = (i \partial_{y} + \partial_{x}) /2$ denotes the Cauch…

math.AP2014

Global well-posedness for higher-order Schrödinger equations in weighted $L^{2}$ spaces

Youngwoo Koh, Ihyeok Seo

We obtain the global well-posedness for Schrödinger equations of higher orders in weighted $L^{2}$ spaces. This is based on weighted $L^{2}$ Strichartz estimates for the corresponding…

On inhomogeneous Strichartz estimates for fractional Schrödinger equations and their applications

Carleman inequalities for fractional Laplacians and unique continuation

A remark on unique continuation for the Cauchy-Riemann operator

Global well-posedness for higher-order Schrödinger equations in weighted L2 spaces

Global well-posedness for higher-order Schrödinger equations in weighted $L^{2}$ spaces