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- [21] RINGS IN WHICH EVERY MAXIMAL IDEAL IS GENERATED BY A CENTRAL IDEMPOTENT PROCEEDINGS OF THE JAPAN ACADEMY, 1970, 46 (06): : 472 - &
- [22] UNITARY COMMUTATIVE RINGS IN WHICH EVERY PROPER IDEAL IS PRIME ATTI DELLA ACCADEMIA NAZIONALE DEI LINCEI RENDICONTI-CLASSE DI SCIENZE FISICHE-MATEMATICHE & NATURALI, 1973, 55 (05): : 322 - 324
- [25] Rings in which every nonzero weakly prime ideal is prime São Paulo Journal of Mathematical Sciences, 2020, 14 : 689 - 697
- [26] Rings in which every nonzero weakly prime ideal is prime SAO PAULO JOURNAL OF MATHEMATICAL SCIENCES, 2020, 14 (02): : 689 - 697
- [27] RINGS IN WHICH EVERY LEFT IDEAL IS QUASI-PROJECTIVE NOTICES OF THE AMERICAN MATHEMATICAL SOCIETY, 1973, 20 (02): : A260 - A260
- [28] Rings in which every 2-absorbing ideal is prime Beiträge zur Algebra und Geometrie / Contributions to Algebra and Geometry, 2018, 59 (2): : 391 - 396
- [29] ON ONE-SIDED IDEAL STRUCTURE OF RINGS IN WHICH EVERY PROPER IDEAL IS PRIME JP JOURNAL OF ALGEBRA NUMBER THEORY AND APPLICATIONS, 2025, 64 (01): : 1 - 10