Spectral spaces are a class of topological spaces. They are a tool linking algebraic
structures, in a very wide sense, with geometry. They were invented to give a functional …

Let $ R $ be a $ G $-graded commutative ring with identity and let $ M $ be a graded $ R $-
module. A proper graded submodule $ N $ of $ M $ is called graded classical prime if for …

Let $ M $ be a lattice module over a $ C $-lattice $ L $. A proper element $ P $ of $ M $ is
said to be classical prime if for $ a, b\in L $ and $ X\in M, abX\leq P $ implies that $ aX\leq P …

Let R be a commutative ring with identity and let M be an R-module. A proper submodule P
of M is called a classical prime submodule if abm∈ P, for a, b∈ R, and m∈ M, implies that …

–The aim of this paper is to study the Zariski topology of a commutative KU-algebra. Firstly,
we introduce new concepts of a KU-algebra, such as KU-lattice, involutory ideal and prime …

Вступ. В цiй замiтцi узагальнюються деякi класи первинних модулiв та пiдмодулiв, i на
цiй основi дослiджується класично-первинний спектр деяких типiв мультиплiкацiйних …