On additively commutative near-ring congruences on seminearrings

Author:

Mukherjee Rajlaxmi,Sardar Sujit Kumar,Pal Pavel

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory

Reference14 articles.

1. Adhikari, M.R., Sen, M.K., Weinert, H.J.: On $$k$$ k -regular semirings. Bull. Calcutta Math. Soc. 88, 141–144 (1996)

2. Ahsan, J.: Seminear-rings characterized by their $${\cal S}$$ S -ideals. I. Proc. Japan. Acad. Ser. A Math. Sci. 71(5), 101–103 (1995)

3. Davey, B.A., Priestley, A.: Introduction to Lattice and Order. Cambridge University Press, Cambridge (2002)

4. Gilbert, N.D., Samman, M.: Clifford semigroups and seminear-rings of endomorphisms. Int. Electron. J. Algebr. 7, 110–119 (2010)

5. Hebisch, U., Weinert, H.J.: Semirings and semifields. In: Hazewinkel, M. (ed.) Handbook of Algebra, pp. 425–462. Elsevier, Amsterdam (1996)

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1. Near-ring congruences on seminearrings;Semigroup Forum;2022-01-04

2. On (bi) linked group congruences on (bi) linked semigroups;Afrika Matematika;2020-08-25

3. Near-ring congruences on additively regular seminearrings;Semigroup Forum;2020-08-05

4. On additively completely regular seminearrings: II;Communications in Algebra;2019-01-19

5. On additively completely regular seminearrings;Communications in Algebra;2017-02-21

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