AbstractWe consider unique continuation theorems for solution of inequalities ¦Δu(x)¦ ⩽ W(x) ¦u(x)¦ with W allowed to be unbounded. We obtain two kinds of results. One allows W ϵ Lploc(Rn) with p ⩾ n − 2 for n > 5, p >13(2n − 1) for n ⩽ 5. The other requires fW2 to be −Δ-form bounded for all f ϵ C0∞
In this paper, we prove a uniqueness theorem for the potential $V(x)$ of the following Schrödinger o...
For the analysis of the Schrödinger and related equations it is of central importance whether a uniq...
We construct nontrivial solutions with compact support for the el-liptic equation ∆u = V u with V ∈ ...
AbstractWe consider unique continuation theorems for solution of inequalities ¦Δu(x)¦ ⩽ W(x) ¦u(x)¦ ...
We consider unique continuation theorems for solution of inequalities ¦Δu(x)¦ ⩽ W(x) ¦u(x)¦ with W a...
AbstractThe main result of this paper is a strong uniqueness theorem for differential inequalities o...
AbstractIn this article we prove the property of unique continuation (also known for C∞ functions as...
AbstractThere are unique continuation results [2,5] for the differential inequality |Δμu(x)|≤|V(x)u(...
AbstractWe prove a sharp unique continuation theorem for nonnegative H2,1 solutions of the different...
AbstractLet u be the weak solution to the degenerate Schrödinger equation with singular coefficients...
Recent (scale-free) quantitative unique continuation estimates for spectral subspaces of Schr\"oding...
In this paper, Hardy’s uncertainty principle and unique continuation properties of Schrödinger equat...
AbstractWe prove a strong unique continuation result for Schrödinger inequalities, i.e., we obtain t...
We prove unique continuation properties for linear variable coefficient Schr\"odinger equations with...
AbstractIn this survey we discuss the frequency function method so as to study the problem of unique...
In this paper, we prove a uniqueness theorem for the potential $V(x)$ of the following Schrödinger o...
For the analysis of the Schrödinger and related equations it is of central importance whether a uniq...
We construct nontrivial solutions with compact support for the el-liptic equation ∆u = V u with V ∈ ...
AbstractWe consider unique continuation theorems for solution of inequalities ¦Δu(x)¦ ⩽ W(x) ¦u(x)¦ ...
We consider unique continuation theorems for solution of inequalities ¦Δu(x)¦ ⩽ W(x) ¦u(x)¦ with W a...
AbstractThe main result of this paper is a strong uniqueness theorem for differential inequalities o...
AbstractIn this article we prove the property of unique continuation (also known for C∞ functions as...
AbstractThere are unique continuation results [2,5] for the differential inequality |Δμu(x)|≤|V(x)u(...
AbstractWe prove a sharp unique continuation theorem for nonnegative H2,1 solutions of the different...
AbstractLet u be the weak solution to the degenerate Schrödinger equation with singular coefficients...
Recent (scale-free) quantitative unique continuation estimates for spectral subspaces of Schr\"oding...
In this paper, Hardy’s uncertainty principle and unique continuation properties of Schrödinger equat...
AbstractWe prove a strong unique continuation result for Schrödinger inequalities, i.e., we obtain t...
We prove unique continuation properties for linear variable coefficient Schr\"odinger equations with...
AbstractIn this survey we discuss the frequency function method so as to study the problem of unique...
In this paper, we prove a uniqueness theorem for the potential $V(x)$ of the following Schrödinger o...
For the analysis of the Schrödinger and related equations it is of central importance whether a uniq...
We construct nontrivial solutions with compact support for the el-liptic equation ∆u = V u with V ∈ ...
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