14 citations · 17 across the 3 of their papers we have counts for
4 papers
Doubling inequalities and propagation of smallness for Schrödinger equations with singular potentials
Eugenia Malinnikova, Jiuyi Zhu
We study quantitative unique continuation for solutions of the Schrö\-din\-ger equation with complex-valued singular potentials \(V\in L^t\), \(t>d/2\). We obtain a family of scale…
Spectral inequalities for Schrödinger equations and quantitative propagation of smallness in the plane
Eugenia Malinnikova, Jiuyi Zhu
This paper deals with spectral inequalities for one-dimensional Schrödinger operators with potentials bounded between two increasing functions (weights). The spectral inequality al…
Hardy's Uncertainty principle for Schrödinger equations with quadratic Hamiltonians
Elena Cordero, Gianluca Giacchi, Eugenia Malinnikova
Hardy's uncertainty principle is a classical result in harmonic analysis, stating that a function in and its Fourier transform cannot both decay arbitrarily fas…
The Landis conjecture on exponential decay
A. Logunov, E. Malinnikova, N. Nadirashvili +1
Consider a solution to on , where is real-valued, measurable and . If , , where is a…