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20242026
most citedComputational unique continuation with finite dimensional Neumann trace

1 citations · 1 across the 6 of their papers we have counts for

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6 papers

math.AP2026

An inverse free boundary problem

Cătălin I. Cârstea, Matti Lassas, Jinpeng Lu +2

We study inverse problems for the elliptic and parabolic obstacle problems from boundary measurements. For the classical elliptic obstacle problem with strictly superharmonic obsta…

math.AP2026

An inverse problem for inhomogeneous Signorini obstacle

Ziyao Zhao

This paper investigates the inverse problem of determining a general Signorini obstacle using boundary measurements. We demonstrate that both the shape of the obstacle and the obst…

math.AP2026

Inverse problem for the geometric Navier-Stokes equations

Yavar Kian, Lauri Oksanen, Ziyao Zhao

We consider the inverse problem of determining a compact Riemannian manifold with boundary from fixed time observations of the solution, restricted to a small subset in space, for…

math.NA2025

Unique continuation for the wave equation: the stability landscape

Erik Burman, Lauri Oksanen, Janosch Preuss +1

We consider a unique continuation problem for the wave equation given data in a volumetric subset of the space time domain. In the absence of data on the lateral boundary of the sp…

math.AP2025

An inverse Signorini obstacle problem

Maarten V. de Hoop, Matti Lassas, Jinpeng Lu +2

We study the inverse problem of determining a Signorini obstacle from boundary measurements for the isotropic elasticity system. We prove that the obstacle can be uniquely determin…

math.NA2024★ 1 cited

Computational unique continuation with finite dimensional Neumann trace

Erik Burman, Lauri Oksanen, Ziyao Zhao

We consider finite element approximations of unique continuation problems subject to elliptic equations in the case where the normal derivative of the exact solution is known to re…