activity
20182026
most citedThe Fourier, Hilbert and Mellin transforms on a half-line

2 citations · 2 across the 4 of their papers we have counts for

collaborators

5 papers

eess.IV2026

Mathematical framework for perception-driven parameter choice in image denoising

Saara Isoranta, Emilia L. K. Blåsten, Lílian Ferreira de Freitas +3

We approach image denoising from a perception-driven perspective: how can we select the parameters that are best suited for human visual perception? We combine research methods in…

math.NA2026

Statistical comparison of reconstruction methods for the inverse boundary problem of the one-dimensional wave equation

Samuel Agenorwoth, Emilia Blåsten

Several numerical reconstruction algorithms for the inverse boundary value problem of the 1-dimensional wave equation exist. In this paper we revisit two of them, the Sondhi-Gopina…

math.AP2025

Recovering a (1+1)-dimensional wave equation from a single white noise boundary measurement

Emilia L. K. Blåsten, Tapio Helin, Antti Kujanpää +2

We consider the following inverse problem: Suppose a -dimensional wave equation on with zero initial conditions is excited with a Neumann boundary data modell…

math.AP2023★ 2 cited

The Fourier, Hilbert and Mellin transforms on a half-line

Emilia L. K. Blåsten, Lassi Päivärinta, Sadia Sadique

We are interested in the singular behaviour at the origin of solutions to the equation on a half-axis, where is the one-sided Hilbert transform, …

math.AP2018

Localization and geometrization in plasmon resonances and geometric structures of Neumann-Poincaré eigenfunctions

Eemeli Blasten, Hongjie Li, Hongyu Liu +1

This paper reports some novel and intriguing discoveries about the localization and geometrization phenomenon in plasmon resonances and the intrinsic geometric structures of Neuman…