Kurtulmaz, YosumKöse, HandanChen, Huanyin2024-03-112024-03-112023-12-311225-6951https://hdl.handle.net/11693/114470An element a E R is strongly rad-clean provided that there exists an idempotent e E R such that a -e E U(R), ae = ea and eae E J(eRe). In this article, we completely determine when a 2 x 2 matrix over a commutative local ring is strongly rad clean. An application to matrices over power-series is also given.enCC BY 4.0 DEED (Attribution 4.0 International)https://creativecommons.org/licenses/by/4.0/Strongly clean matrixstrongly rad-clean matrixlocal ringpower-seriesCertain clean decompositions for matrices over local ringsArticle10.5666/KMJ.2023.63.4.5610454-8124