Convex Obstacles from Travelling Times
Lyle Noakes, Luchezar Stoyanov

TL;DR
This paper presents a method to reconstruct multiple convex obstacles in a plane using travel-time data, assuming no line intersects more than two obstacles, advancing inverse problem techniques.
Contribution
It introduces a novel construction for recovering convex obstacles from travel-time information under specific geometric constraints.
Findings
Successful reconstruction of convex obstacles from travel times.
Applicable under the condition that no line intersects more than two obstacles.
Provides a new approach to inverse geometric problems.
Abstract
A construction is given for the recovery of a disjoint union of strictly convex smooth planar obstacles from travelling-time information. The obstacles are required to be such that no Euclidean line meets more than two of them.
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