Issoual, Mohammed; Mahdou, Najib; Moutui, Moutu Abdou Salam On \(n\)-absorbing prime ideals of commutative rings. (English) Zbl 1499.13058 Hacet. J. Math. Stat. 51, No. 2, 455-465 (2022). MSC: 13F05 13A15 13E05 13F20 13B99 13G05 13B21 PDFBibTeX XMLCite \textit{M. Issoual} et al., Hacet. J. Math. Stat. 51, No. 2, 455--465 (2022; Zbl 1499.13058) Full Text: DOI
Choi, Hyun Seung On \(n\)-absorbing ideals of locally divided commutative rings. (English) Zbl 1483.13009 J. Algebra 594, 483-518 (2022). Reviewer: Sana Hizem (Monastir) MSC: 13A15 13F05 13A05 13F25 13F20 13J05 PDFBibTeX XMLCite \textit{H. S. Choi}, J. Algebra 594, 483--518 (2022; Zbl 1483.13009) Full Text: DOI
Issoual, Mohamed Rings in which every 2-absorbing primary ideal is primary. (English) Zbl 1468.13005 Beitr. Algebra Geom. 62, No. 3, 605-614 (2021). Reviewer: Sana Hizem (Monastir) MSC: 13A15 13A99 PDFBibTeX XMLCite \textit{M. Issoual}, Beitr. Algebra Geom. 62, No. 3, 605--614 (2021; Zbl 1468.13005) Full Text: DOI
Almahdi, Fuad Ali Ahmed; Tamekkante, Mohammed; Mamouni, Abdellah Rings over which every semi-primary ideal is 1-absorbing primary. (English) Zbl 1451.13007 Commun. Algebra 48, No. 9, 3838-3845 (2020). MSC: 13A15 PDFBibTeX XMLCite \textit{F. A. A. Almahdi} et al., Commun. Algebra 48, No. 9, 3838--3845 (2020; Zbl 1451.13007) Full Text: DOI
Jayaram, C. Some results on Dedekind rings. (English) Zbl 1419.13036 Palest. J. Math. 8, No. 2, 95-102 (2019). MSC: 13F10 13A15 13M05 PDFBibTeX XMLCite \textit{C. Jayaram}, Palest. J. Math. 8, No. 2, 95--102 (2019; Zbl 1419.13036) Full Text: Link
Gómez-Ramírez, Danny A. J.; Fulla, Marlon; Rivera, Ismael; Vélez, Juan D.; Gallego, Edisson Category-based co-generation of seminal concepts and results in algebra and number theory: containment-division and Goldbach rings. (English) Zbl 1455.13035 JP J. Algebra Number Theory Appl. 40, No. 5, 887-901 (2018). MSC: 13F05 13P99 PDFBibTeX XMLCite \textit{D. A. J. Gómez-Ramírez} et al., JP J. Algebra Number Theory Appl. 40, No. 5, 887--901 (2018; Zbl 1455.13035) Full Text: DOI
Jayaram, C. Weak complemented and weak invertible elements in \(C\)-lattices. (English) Zbl 1421.06006 Algebra Univers. 77, No. 2, 237-249 (2017). MSC: 06F10 06F05 13A15 PDFBibTeX XMLCite \textit{C. Jayaram}, Algebra Univers. 77, No. 2, 237--249 (2017; Zbl 1421.06006) Full Text: DOI
Tuganbaev, A. A. Multiplication modules and ideals. (English) Zbl 1151.16003 J. Math. Sci., New York 136, No. 4, 4116-4130 (2006). MSC: 16D80 16D25 13A15 PDFBibTeX XMLCite \textit{A. A. Tuganbaev}, J. Math. Sci., New York 136, No. 4, 4116--4130 (2006; Zbl 1151.16003) Full Text: DOI
Tuganbaev, Askar A. Modules with distributive submodule lattice. (English) Zbl 0962.16005 Hazewinkel, M. (ed.), Handbook of algebra. Volume 2. Amsterdam: North-Holland. 399-416 (2000). Reviewer: A.I.Kashu (Kishinev) MSC: 16D70 16P70 16-02 PDFBibTeX XMLCite \textit{A. A. Tuganbaev}, in: Handbook of algebra. Volume 2. Amsterdam: North-Holland. 399--416 (2000; Zbl 0962.16005)
Bosbach, Bruno Classical ideal semigroups. (English) Zbl 0956.06006 Result. Math. 37, No. 1-2, 36-46 (2000). Reviewer: Bohdan Zelinka (Liberec) MSC: 06F05 20M12 06B23 06C05 PDFBibTeX XMLCite \textit{B. Bosbach}, Result. Math. 37, No. 1--2, 36--46 (2000; Zbl 0956.06006) Full Text: DOI
Tuganbaev, A. A. Endomorphism rings, power series rings, and serial modules. (English) Zbl 0944.16027 J. Math. Sci., New York 97, No. 6, 4538-4654 (1999). Reviewer: A.I.Kashu (Kishinev) MSC: 16S50 16-02 16D80 16W60 16S36 PDFBibTeX XMLCite \textit{A. A. Tuganbaev}, J. Math. Sci., New York 97, No. 6, 4538--4654 (1999; Zbl 0944.16027) Full Text: DOI
Tuganbaev, A. A. Semidistributive modules. (English) Zbl 0936.16007 J. Math. Sci., New York 94, No. 6, 1809-1887 (1999). Reviewer: A.I.Kashu (Kishinev) MSC: 16D70 16-02 PDFBibTeX XMLCite \textit{A. A. Tuganbaev}, J. Math. Sci., New York 94, No. 6, 1809--1887 (1999; Zbl 0936.16007) Full Text: DOI
Jayaram, C.; Johnson, E. W. Some results on almost principal element lattices. (English) Zbl 0845.06011 Period. Math. Hung. 31, No. 1, 33-42 (1995). MSC: 06F05 06F10 PDFBibTeX XMLCite \textit{C. Jayaram} and \textit{E. W. Johnson}, Period. Math. Hung. 31, No. 1, 33--42 (1995; Zbl 0845.06011) Full Text: DOI
Jayaram, C.; Johnson, E. W. \(s\)-prime elements in multiplicative lattices. (English) Zbl 0848.06019 Period. Math. Hung. 31, No. 3, 201-208 (1995). MSC: 06F99 06E99 PDFBibTeX XMLCite \textit{C. Jayaram} and \textit{E. W. Johnson}, Period. Math. Hung. 31, No. 3, 201--208 (1995; Zbl 0848.06019) Full Text: DOI
Alarcon, Francisco; Anderson, D. D.; Jayaram, C. Some results on abstract commutative ideal theory. (English) Zbl 0822.06015 Period. Math. Hung. 30, No. 1, 1-26 (1995). Reviewer: R.Majovská (Horni-Sucha) MSC: 06F99 06E99 PDFBibTeX XMLCite \textit{F. Alarcon} et al., Period. Math. Hung. 30, No. 1, 1--26 (1995; Zbl 0822.06015) Full Text: DOI
Mannepalli, V. L. Multiplication semigroups. (English) Zbl 0338.20077 Semigroup Forum 11(1975/76), 310-327 (1976). MSC: 20M10 PDFBibTeX XMLCite \textit{V. L. Mannepalli}, Semigroup Forum 11, 310--327 (1976; Zbl 0338.20077) Full Text: DOI EuDML
Singh, Surjeet; Kumar, Ravinder (KE)-domains and their generalizations. (English) Zbl 0267.13003 Arch. Math. 23, 390-397 (1972). MSC: 13A15 13C05 13F05 PDFBibTeX XMLCite \textit{S. Singh} and \textit{R. Kumar}, Arch. Math. 23, 390--397 (1972; Zbl 0267.13003) Full Text: DOI
Gilmer, Robert Commutative rings in which each prime ideal is principal. (English) Zbl 0169.05402 Math. Ann. 183, 151-158 (1969). Reviewer: Robert Gilmer MSC: 13A15 PDFBibTeX XMLCite \textit{R. Gilmer}, Math. Ann. 183, 151--158 (1969; Zbl 0169.05402) Full Text: DOI EuDML
Gilmer, R. W. A class of domains in which primary ideals are valuation ideals. II. (English) Zbl 0146.26301 Math. Ann. 171, 93-96 (1967). PDFBibTeX XMLCite \textit{R. W. Gilmer}, Math. Ann. 171, 93--96 (1967; Zbl 0146.26301) Full Text: DOI EuDML
Mott, J. L. On irredundant components of the kernel of an ideal. (English) Zbl 0136.31504 Mathematika, Lond. 12, 65-72 (1965). PDFBibTeX XMLCite \textit{J. L. Mott}, Mathematika 12, 65--72 (1965; Zbl 0136.31504) Full Text: DOI
Gilmer, R. W. A class of domains in which primary ideals are valuation ideals. (English) Zbl 0135.08001 Math. Ann. 161, 247-254 (1965). PDFBibTeX XMLCite \textit{R. W. Gilmer}, Math. Ann. 161, 247--254 (1965; Zbl 0135.08001) Full Text: DOI EuDML