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FEEBLY BAER RINGS AND MODULES

Kosan, M. Tamer; Lee, Tsiu-Kwen; Zhou, Yiqiang


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{
  "DOI": "10.1080/00927872.2013.808651", 
  "abstract": "A right module M over a ring R is called feebly Baer if, whenever xa = 0 with x is an element of M and a is an element of R, there exists e(2) = e is an element of R such that xe = 0 and ea = a. The ring R is called feebly Baer if R-R is a feebly Baer module. These notions are motivated by the commutative analog discussed in a recent paper by Knox, Levy, McGovern, and Shapiro [6]. Basic properties of feebly Baer rings and modules are proved, and their connections with von Neumann regular rings are addressed.", 
  "author": [
    {
      "family": "Kosan", 
      "given": " M. Tamer"
    }, 
    {
      "family": "Lee", 
      "given": " Tsiu-Kwen"
    }, 
    {
      "family": "Zhou", 
      "given": " Yiqiang"
    }
  ], 
  "container_title": "COMMUNICATIONS IN ALGEBRA", 
  "id": "66071", 
  "issue": "10", 
  "issued": {
    "date-parts": [
      [
        2014, 
        1, 
        1
      ]
    ]
  }, 
  "page": "4281-4295", 
  "title": "FEEBLY BAER RINGS AND MODULES", 
  "type": "article-journal", 
  "volume": "42"
}
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