1 R. Alizade, G. Bilhan, P. F. Smith, Modules whose Maximal Submodules have Supplements, Comm. in Algebra 29(6) (2001), 2389-2405.
2 J. Clark, C. Lomp, N. Vanaja, R. Wisbauer, Lifting Modules Supplements and Projectivity In Module Theory, Frontiers in Mathematics, Birkhauser, Basel, 2006.
3 B. Koşar, Cofinitely g-Supplemented Modules, British J. of Math. and Comp. Sci., 14(4) (2016), 1-6.
4 B. Koşar, C. Nebiyev, Cofinitely Essential Supplemented Modules, Turkish St. Inf. Tech. and Appl. Sci., 13(29) (2018), 83-88.
5 B. Koşar, C. Nebiyev, N. Sökmez, g-Supplemented Modules, Ukrainian Math. J., 67(6) (2015), 861-864.
6 B. Koşar, C. Nebiyev, A. Pekin, A Generalization of g-Supplemented Modules, Miskolc Math. Notes, 20(1) (2019), 345-352.
7 C. Nebiyev, H. H. Ökten, Essential g-Supplemented Modules, Turkish St. Inf. Tech. and Appl. Sci., 14(1) (2019), 83-89.
8 C. Nebiyev, On a Generalization of Supplement Submodules, Int. J. of Pure and Appl. Math. 113 (2) (2017), 283-289.
9 C. Nebiyev, H. H. Ökten, A. Pekin, Essential Supplemented Modules, Int. J. of Pure and Appl. Math., 120(2) (2018), 253-257.
10 R. Wisbauer, Foundations of Module and Ring Theory, Gordon and Breach, Philadelphia, 1991.
Cofinitely eg-Supplemented Modules
Year 2020,
Volume: 3 Issue: 1, 77 - 81, 15.12.2020
Let M be an R-module. If every cofinite essential submodule of M has a g-supplement in M, then M is called a cofinitely essential g-supplemented (or briefly cofinitely eg-supplemented) module. In this work, some properties of these modules are investigated.
1 R. Alizade, G. Bilhan, P. F. Smith, Modules whose Maximal Submodules have Supplements, Comm. in Algebra 29(6) (2001), 2389-2405.
2 J. Clark, C. Lomp, N. Vanaja, R. Wisbauer, Lifting Modules Supplements and Projectivity In Module Theory, Frontiers in Mathematics, Birkhauser, Basel, 2006.
3 B. Koşar, Cofinitely g-Supplemented Modules, British J. of Math. and Comp. Sci., 14(4) (2016), 1-6.
4 B. Koşar, C. Nebiyev, Cofinitely Essential Supplemented Modules, Turkish St. Inf. Tech. and Appl. Sci., 13(29) (2018), 83-88.
5 B. Koşar, C. Nebiyev, N. Sökmez, g-Supplemented Modules, Ukrainian Math. J., 67(6) (2015), 861-864.
6 B. Koşar, C. Nebiyev, A. Pekin, A Generalization of g-Supplemented Modules, Miskolc Math. Notes, 20(1) (2019), 345-352.
7 C. Nebiyev, H. H. Ökten, Essential g-Supplemented Modules, Turkish St. Inf. Tech. and Appl. Sci., 14(1) (2019), 83-89.
8 C. Nebiyev, On a Generalization of Supplement Submodules, Int. J. of Pure and Appl. Math. 113 (2) (2017), 283-289.
9 C. Nebiyev, H. H. Ökten, A. Pekin, Essential Supplemented Modules, Int. J. of Pure and Appl. Math., 120(2) (2018), 253-257.
10 R. Wisbauer, Foundations of Module and Ring Theory, Gordon and Breach, Philadelphia, 1991.
Nebiyev, C., & Ökten, H. H. (2020). Cofinitely eg-Supplemented Modules. Conference Proceedings of Science and Technology, 3(1), 77-81.
AMA
Nebiyev C, Ökten HH. Cofinitely eg-Supplemented Modules. Conference Proceedings of Science and Technology. December 2020;3(1):77-81.
Chicago
Nebiyev, Celil, and Hasan Hüseyin Ökten. “Cofinitely Eg-Supplemented Modules”. Conference Proceedings of Science and Technology 3, no. 1 (December 2020): 77-81.
EndNote
Nebiyev C, Ökten HH (December 1, 2020) Cofinitely eg-Supplemented Modules. Conference Proceedings of Science and Technology 3 1 77–81.
IEEE
C. Nebiyev and H. H. Ökten, “Cofinitely eg-Supplemented Modules”, Conference Proceedings of Science and Technology, vol. 3, no. 1, pp. 77–81, 2020.
ISNAD
Nebiyev, Celil - Ökten, Hasan Hüseyin. “Cofinitely Eg-Supplemented Modules”. Conference Proceedings of Science and Technology 3/1 (December 2020), 77-81.
JAMA
Nebiyev C, Ökten HH. Cofinitely eg-Supplemented Modules. Conference Proceedings of Science and Technology. 2020;3:77–81.
MLA
Nebiyev, Celil and Hasan Hüseyin Ökten. “Cofinitely Eg-Supplemented Modules”. Conference Proceedings of Science and Technology, vol. 3, no. 1, 2020, pp. 77-81.
Vancouver
Nebiyev C, Ökten HH. Cofinitely eg-Supplemented Modules. Conference Proceedings of Science and Technology. 2020;3(1):77-81.