An endomorphisms ϕ of an abelian group A is said inertial if each subgroup H of A has finite index in H + ϕ(H). We study the ring of inertial endomorphisms of an abelian group. We obtain a satisfactory description modulo the ideal of finitary endomorphisms. Also the corresponding problem for vector spaces is considered
An endomorphisms φ of a group G is said inertial if ∀H ≤ G |φ(H) : (H ∩φ(H))| < ∞. We study the ring...
An endomorphisms $\varphi$ of a group $G$ is said inertial if $\forall H\le G$ \ \ $|\varphi(H):(H\...
An endomorphisms $\varphi$ of a group $G$ is said inertial if $\forall H\le G$ \ \ $|\varphi(H):(H\...
An endomorphisms ϕ of an abelian group A is said inertial if each subgroup H of A has finite index i...
An endomorphisms $\p$ of an abelian group $A$ is said inertial if each subgroup $H$ of $A$ has finit...
An endomorphisms $\p$ of an abelian group $A$ is said inertial if each subgroup $H$ of $A$ has finit...
An endomorphisms $\p$ of an abelian group $A$ is said inertial if each subgroup $H$ of $A$ has finit...
An endomorphisms $\varphi$ of a group $G$ is said inertial if $\forall H\le G$ \ \ $|\varphi(H):(H\...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
An endomorphisms φ of a group G is said inertial if ∀H ≤ G |φ(H) : (H ∩φ(H))| < ∞. We study the ring...
An endomorphisms $\varphi$ of a group $G$ is said inertial if $\forall H\le G$ \ \ $|\varphi(H):(H\...
An endomorphisms $\varphi$ of a group $G$ is said inertial if $\forall H\le G$ \ \ $|\varphi(H):(H\...
An endomorphisms ϕ of an abelian group A is said inertial if each subgroup H of A has finite index i...
An endomorphisms $\p$ of an abelian group $A$ is said inertial if each subgroup $H$ of $A$ has finit...
An endomorphisms $\p$ of an abelian group $A$ is said inertial if each subgroup $H$ of $A$ has finit...
An endomorphisms $\p$ of an abelian group $A$ is said inertial if each subgroup $H$ of $A$ has finit...
An endomorphisms $\varphi$ of a group $G$ is said inertial if $\forall H\le G$ \ \ $|\varphi(H):(H\...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
We describe inertial endomorphisms of an abelian group $A$, that is endomorphisms $\varphi$ with th...
An endomorphisms φ of a group G is said inertial if ∀H ≤ G |φ(H) : (H ∩φ(H))| < ∞. We study the ring...
An endomorphisms $\varphi$ of a group $G$ is said inertial if $\forall H\le G$ \ \ $|\varphi(H):(H\...
An endomorphisms $\varphi$ of a group $G$ is said inertial if $\forall H\le G$ \ \ $|\varphi(H):(H\...
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