Add to ORKGA well known generalization of the extending concept is projection invariant extending property. In this trend, a module is called 7r-extending if every projection invariant submodule is essential in a direct summand of the module. Based on an annihilator condition, dominant submodules are introduced in the literature. In this paper, we introduce and investigate projection invariant-extending property on dominant submodules of a module
A module M is called FI-extending if every fully invariant submodule of M is essential in a direct s...
A ring R is said to be right π-extending if every projection invariant right ideal of R is essential...
Abstract. Let R be a ring. A right R-module M is called quasi-principally in-jective if it is M-prin...
A module M is called extending (or CS) if every submodule of M is essential in a direct summand of M...
A module M is called extending (or CS) if every submodule of M is essential in a direct summand of M...
A module M is called an extending (or CS) module provided that every submodule of M is essential in ...
A module M is called an extending (or CS) module provided that every submodule of M is essential in ...
In this article, we focus on modules M such that every homomorphism from a projection invariant subm...
Let be a nonempty subset of the set of submodules of a module M. Then M is called a C -extending mo...
AbstractAn R-module M is called ∑-extending if every coproduct of copies of M is extending, i.e. clo...
This work consists of five chapters. In the first chapter, the basic properties of useful certain ki...
Let (Formula presented.) be a nonempty subset of the set of submodules of a module M. Then M is call...
Let C be a nonempty subset of the set of submodules of a module M. Then M is called a C-extending mo...
Let C be a nonempty subset of the set of submodules of a module M. Then M is called a C-extending mo...
A module M is called FI-extending if every fully invariant submodule of M is essential in a direct s...
A module M is called FI-extending if every fully invariant submodule of M is essential in a direct s...
A ring R is said to be right π-extending if every projection invariant right ideal of R is essential...
Abstract. Let R be a ring. A right R-module M is called quasi-principally in-jective if it is M-prin...
A module M is called extending (or CS) if every submodule of M is essential in a direct summand of M...
A module M is called extending (or CS) if every submodule of M is essential in a direct summand of M...
A module M is called an extending (or CS) module provided that every submodule of M is essential in ...
A module M is called an extending (or CS) module provided that every submodule of M is essential in ...
In this article, we focus on modules M such that every homomorphism from a projection invariant subm...
Let be a nonempty subset of the set of submodules of a module M. Then M is called a C -extending mo...
AbstractAn R-module M is called ∑-extending if every coproduct of copies of M is extending, i.e. clo...
This work consists of five chapters. In the first chapter, the basic properties of useful certain ki...
Let (Formula presented.) be a nonempty subset of the set of submodules of a module M. Then M is call...
Let C be a nonempty subset of the set of submodules of a module M. Then M is called a C-extending mo...
Let C be a nonempty subset of the set of submodules of a module M. Then M is called a C-extending mo...
A module M is called FI-extending if every fully invariant submodule of M is essential in a direct s...
A module M is called FI-extending if every fully invariant submodule of M is essential in a direct s...
A ring R is said to be right π-extending if every projection invariant right ideal of R is essential...
Abstract. Let R be a ring. A right R-module M is called quasi-principally in-jective if it is M-prin...