Add to ORKGWe discuss on Heisenberg uniqueness pairs for the parabola given by discrete sequences along straight lines. Our method consists in linking the problem at hand with recent uniqueness results for the Fourier transform.Comment: 6 page
summary:Let $\mu _A$ be the singular measure on the Heisenberg group $\mathbb {H}^{n}$ supported on ...
AbstractLet E be a compact perfect subset of the real line R such that the restriction of the Fourie...
summary:We study regularity results for solutions $u\in H W^{1,p}(\Omega )$ to the obstacle problem ...
A Heisenberg uniqueness pair (HUP) is a pair (Γ, Λ), where Γ is a curve in the plane and Λ is a set ...
In this article, we consider Heisenberg uniqueness pairs corresponding to the exponential curve and ...
A finite measure supported by the unit sphere n−1 in ℝ n and absolutely continuous with respect to ...
For a smooth curve Γ and a set Λ in the plane R2, let AC(Γ; Λ) be the space of finite Borel measures...
AbstractLet Γ be a smooth curve in the plane R2, and Λ be any subset of R2. When can one recover uni...
This document is the Accepted Manuscript version of a published work that appeared in final form in:...
Building on ideas from H. Hedenmalm, H., Montes-Rodríguez, A., Heisenberg uniquenes pairs and the Kl...
We prove uniqueness for the Calderón problem with Lipschitz conductivities in higher dimensions. Com...
We extend to the parabolic setting some of the ideas originated with Xiao Zhong's proof in [31] of t...
The domain of convergence of a Heun function obtained through the Poincar\'{e}--Perron (P--P) theore...
AbstractWe consider the Cauchy problem for degenerate Kolmogorov equations in the form∂tu=∑i,j=1mai,...
AbstractLet T denote the unit circle in the plane. For various simple sets Λ in the plane we shall s...
summary:Let $\mu _A$ be the singular measure on the Heisenberg group $\mathbb {H}^{n}$ supported on ...
AbstractLet E be a compact perfect subset of the real line R such that the restriction of the Fourie...
summary:We study regularity results for solutions $u\in H W^{1,p}(\Omega )$ to the obstacle problem ...
A Heisenberg uniqueness pair (HUP) is a pair (Γ, Λ), where Γ is a curve in the plane and Λ is a set ...
In this article, we consider Heisenberg uniqueness pairs corresponding to the exponential curve and ...
A finite measure supported by the unit sphere n−1 in ℝ n and absolutely continuous with respect to ...
For a smooth curve Γ and a set Λ in the plane R2, let AC(Γ; Λ) be the space of finite Borel measures...
AbstractLet Γ be a smooth curve in the plane R2, and Λ be any subset of R2. When can one recover uni...
This document is the Accepted Manuscript version of a published work that appeared in final form in:...
Building on ideas from H. Hedenmalm, H., Montes-Rodríguez, A., Heisenberg uniquenes pairs and the Kl...
We prove uniqueness for the Calderón problem with Lipschitz conductivities in higher dimensions. Com...
We extend to the parabolic setting some of the ideas originated with Xiao Zhong's proof in [31] of t...
The domain of convergence of a Heun function obtained through the Poincar\'{e}--Perron (P--P) theore...
AbstractWe consider the Cauchy problem for degenerate Kolmogorov equations in the form∂tu=∑i,j=1mai,...
AbstractLet T denote the unit circle in the plane. For various simple sets Λ in the plane we shall s...
summary:Let $\mu _A$ be the singular measure on the Heisenberg group $\mathbb {H}^{n}$ supported on ...
AbstractLet E be a compact perfect subset of the real line R such that the restriction of the Fourie...
summary:We study regularity results for solutions $u\in H W^{1,p}(\Omega )$ to the obstacle problem ...