activity
20152021
most citedObservability and unique continuation inequalities for the Schrödinger equation

9 citations · 16 across the 9 of their papers we have counts for

collaborators

10 papers

math.AP2021

Analyticity and observability for fractional heat equation on

Ming Wang, Can Zhang

In this paper, we study quantitative spatial analytic bounds and unique continuation inequalities of solutions for fractional heat equations with an analytic lower order term on th…

math.AP2020

Characterizations of stabilizable sets for some parabolic equations in

Shanlin Huang, Gengsheng Wang, Ming Wang

We consider the parabolic type equation in : \begin{align}\label{equ-0} (\partial_t+H)y(t,x)=0,\,\,\, (t,x)\in (0,\infty)\times\mathbb{R}^n;\;\; \quad y(0,x)\in L^2(\…

math.OC2020

Observable sets, potentials and Schrödinger equations

Shanlin Huang, Gengsheng Wang, Ming Wang

We characterize observable sets for 1-dim Schrödinger equations in : (with ). More precisely,…

math.OC2018

Observability on lattice points for heat equations and applications

Ming Wang, Can Zhang, Liang Zhang

Observability inequalities on lattice points are established for non-negative solutions of the heat equation with potentials in the whole space. As applications, some controllabili…

math.AP2018

Asymptotic observability identity for the heat equation in R^d

Gengsheng Wang, Ming Wang, Yubiao Zhang

We build up an asymptotic observability identity for the heat equation in the whole space. It says that one can approximately recover a solution, through observing it over some cou…

math.AP2018★ 1 cited

New lower bounds on the radius of spatial analyticity for the KdV equation

Jianhua Huang, Ming Wang

The radius of spatial analyticity for solutions of the KdV equation is studied. It is shown that the analyticity radius does not decay faster than as time goes to in…