On matrix near-rings.
On morphically generated formal power series
On near-ring ideals with -derivation
Let be a -prime left near-ring with multiplicative center , a -derivation on is defined to be an additive endomorphism satisfying the product rule for all , where and are automorphisms of . A nonempty subset of will be called a semigroup right ideal (resp. semigroup left ideal) if (resp. ) and if is both a semigroup right ideal and a semigroup left ideal, it be called a semigroup ideal. We prove the following results: Let be a
On near-rings with ACC on annihilators.
On Near-Rings with ATM.
On nearrings with derivation.
On prime and semiprime near-rings with derivations.
On prime near-rings with generalized derivation.
On properties of fuzzy left -ideals in hemirings with -norms.
On p-semirings
A class of semirings, so called p-semirings, characterized by a natural number p is introduced and basic properties are investigated. It is proved that every p-semiring is a union of skew rings. It is proved that for some p-semirings with non-commutative operations, this union contains rings which are commutative and possess an identity.
On quasi-ideals and bi-ideals in ternary semirings.
On quasi-ideals of semirings.
On regular elements in an incline.
On regular ring-semigroups and semirings
On simple distributively generated near-rings
On some Radicals in Near-rings with a Defect of Distributivity
On special Qr-filters of semigroups, semirings and rings.
On strongly 0-prime ideals in near-rings.
On strongly prime semiring.
On structure of certain periodic rings and near-rings.