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Examines mappings in associative rings, showing their impact on algebraic structure and commutativity.
This study examines the commutativity of a ring endowed with a special class of mappings termed centrally extended generalized homoderivations. These mappings serve as an extension of several existing concepts, including homoderivations, generalized homoderivations, and left centralizers. The paper further explores distinctive structural characteristics of the center associated with such rings, emphasizing how these mappings influence their algebraic behavior and internal consistency.
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Saber et al. (2026) studied this question.
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