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In this paper, we extend the work of Cao-Chen [9] on Bach-flat gradient Ricci solitons to classify -dimensional () complete -flat gradient steady Ricci solitons. More precisely, we prove that any -dimensional complete noncompact gradient steady Ricci soliton with vanishing -tensor is either Ricci-flat, or isometric to the Bryant soliton. Furthermore, the proof extends to the shrinking case and the expanding case as well.

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