Bo Chen

activity

20202026

most citedExistence and uniqueness of local regular solution to the Schrödinger flow from a bounded domain in

R^{3}

into

S^{2}

10 citations · 13 across the 8 of their papers we have counts for

collaborators

Showing 2021Show all

3 papers · 1 filter

math.AP2021★ 10 cited

Existence and uniqueness of local regular solution to the Schrödinger flow from a bounded domain in $R^{3}$ into $S^{2}$

Bo Chen, Youde Wang

In this paper, we show the existence and uniqueness of local regular solutions to the initial-Neumann boundary value problem of Schrödinger flow from a smooth bounded domain $Ω\sub…

math.AP2021★ 1 cited

Smooth solutions to the Schrödinger flow for maps from smooth bounded domains in Euclidean spaces into $S^{2}$

Bo Chen, Youde Wang

The results of this paper are twofold. One is that we show the local existence and uniqueness of very regular or smooth solution to the initial-Neumann boundary value problem of th…

math.AP2021

Very regular solution to Landau-Lifshitz system with spin-polarized transport

Bo Chen, Youde Wang

In this paper, we provide a precise description of the compatibility conditions for the initial data so that one can show the existence and uniqueness of regular short-time solutio…

Existence and uniqueness of local regular solution to the Schrödinger flow from a bounded domain in R3 into S2

Smooth solutions to the Schrödinger flow for maps from smooth bounded domains in Euclidean spaces into S2

Very regular solution to Landau-Lifshitz system with spin-polarized transport

Existence and uniqueness of local regular solution to the Schrödinger flow from a bounded domain in $R^{3}$ into $S^{2}$

Smooth solutions to the Schrödinger flow for maps from smooth bounded domains in Euclidean spaces into $S^{2}$