25 citations · 118 across the 35 of their papers we have counts for
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Stability for the multi-dimensional Borg--Levinson theorem of the biharmonic operator
Peijun Li, Xiaohua Yao, Yue Zhao
In this paper, we prove a conditional Hölder stability estimate for the inverse spectral problem of the biharmonic operator. The proof employs the resolvent estimate and a Weyl-typ…
Direct and inverse problems for the Schrödinger operator in a three-dimensional planar waveguide
Peijun Li, Xiaohua Yao, Yue Zhao
In this paper, we study the meromorphic continuation of the resolvent for the Schrödinger operator in a three-dimensional planar waveguide. We prove the existence of a resonance-fr…
Decay estimates for bi-Schrödinger operators in dimension one
Avy Soffer, Zhao Wu, Xiaohua Yao
This paper is devoted to study the time decay estimates for bi-Schrödinger operators in dimension one with decaying potentials . We first deduce the asymptotic…
Stability for an inverse source problem of the damped biharmonic plate equation
Peijun Li, Xiaohua Yao, Yue Zhao
This paper is concerned with the stability of the inverse source problem for the damped biharmonic plate equation in three dimensions. The stability estimate consists of the Lipsch…
Stability for an inverse source problem of the biharmonic operator
Peijun Li, Xiaohua Yao, Yue Zhao
In this paper, we study for the first time the stability of the inverse source problem for the biharmonic operator with a compactly supported potential in . Firstly, t…