A semiring S whose additive reduct is a semilattice is called ak-regular semiring if for every
a∈ S there is x∈ S such that a+ axa= axa. For a semigroup F, the power semiring P (F) is ak …

Here we introduce the k-bi-ideals in semirings and the intra k-regular semirings. An intra k-
regular semiring S is a semiring whose additive reduct is a semilattice and for each a∈ S …

Here we characterize the semirings in SL+ that are distributive lattices of k-simple (left k-
simple) semirings. A semiring is a distributive lattice of k-simple (left k-simple) semirings if …

Here, being motivated from the works of Zhu, Guo and Shum on left Clifford semigroups, we
have introduced left k-Clifford semirings as a generalization of k-Clifford semirings. A k …

A semiring in SL+(the variety of all semirings whose additive reduct is a semilattice) is a-
Clifford semiring (left) if and only if it is a distributive lattice of-semifields (left). Here we have …

A Note on Morita Equivalence Preserving Functor from the Category of Semigroups to the
Category of Semirings Page 1 Southeast Asian Bulletin of Mathematics c SEAMS. 2019 Southeast …

The main aim of this research is to introduce Left h− Clifford Semi‐rings. Using some basic
properties of h− regular semi‐rings we shall investigate several properties of Left h− Clifford …

In this paper, we first introduce the so-called M-rectangular divided-semirings and
distributive lattices of M-rectangular divided-semirings. We then discuss the relations …

In this paper, we study k-regular and completely k-regular semirings. We characterize the
minimal k-bi-ideals in k-regular semirings via principal k-bi-ideals and also in completely k …

In this paper, we introduce the concept of an almost semiring as the generlization of a
semiring. Also we introduce the concept of a strong directed family of almost semirings …