Recent progress in the Calderon problem with partial data
Carlos E. Kenig, Mikko Salo

TL;DR
This paper surveys recent advances in solving Calderon's inverse problem when only partial boundary data is available, especially in three or more dimensions.
Contribution
It provides a comprehensive overview of recent progress and key techniques in the Calderon problem with partial data in higher dimensions.
Findings
Summarizes new methods for partial data Calderon problems
Highlights recent theoretical breakthroughs in higher dimensions
Identifies open challenges and future research directions
Abstract
We survey recent results on Calderon's inverse problem with partial data, focusing on three and higher dimensions.
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