Let FG be the group ring of a group G over a field F of characteristic different from 2, and let FG have an involution induced from one on G. Assuming that G has no elements of order 2 and no dihedral group involved, we determine the conditions under which the set of skew elements of FG is bounded Lie Engel. Furthermore, we make the determination with no restrictions upon G when the involution on FG is classical
Let $^*$ be an involution of a group $G$ extended linearly to the group algebra $KG$. We prove that...
AbstractLet F be a field of characteristic different from 2, and G a group with involution ∗. Write ...
Let F be a field of characteristic p not equal 2 and G a group without 2- elements having an involut...
Let F be a field and G a group having an involution ∗. Extend ∗ to an involution of the group ring, ...
Let F be a field of characteristic different from 2 and G a group with involution*. Extend the invol...
Let * be an involution of a group G extended linearly to the group algebra KG. We prove that if G co...
AbstractLet F be a field of characteristic different from 2, and G a group with involution ∗. Write ...
AbstractLet ∗ be an involution of a group G extended linearly to the group algebra KG. We prove that...
Let F be a field of characteristic different from 2, and G a group with involution *. Write (F G)+ f...
Let $F$ be a field of characteristic different from $2$, and $G$ a group with involution $\ast$. Wri...
Let * be an involution of a group G extended linearly to the group algebra KG. We prove that if G co...
Let * be an involution of a group G extended linearly to the group algebra KG. We prove that if G co...
Let $FG$ be the group algebra of a group $G$ without $2$-elements over a field $F$ of characteristi...
Let FG be the group algebra of a group G without 2-elements over a field F of characteristic p ≠ 2 e...
Let $^*$ be an involution of a group $G$ extended linearly to the group algebra $KG$. We prove that...
Let $^*$ be an involution of a group $G$ extended linearly to the group algebra $KG$. We prove that...
AbstractLet F be a field of characteristic different from 2, and G a group with involution ∗. Write ...
Let F be a field of characteristic p not equal 2 and G a group without 2- elements having an involut...
Let F be a field and G a group having an involution ∗. Extend ∗ to an involution of the group ring, ...
Let F be a field of characteristic different from 2 and G a group with involution*. Extend the invol...
Let * be an involution of a group G extended linearly to the group algebra KG. We prove that if G co...
AbstractLet F be a field of characteristic different from 2, and G a group with involution ∗. Write ...
AbstractLet ∗ be an involution of a group G extended linearly to the group algebra KG. We prove that...
Let F be a field of characteristic different from 2, and G a group with involution *. Write (F G)+ f...
Let $F$ be a field of characteristic different from $2$, and $G$ a group with involution $\ast$. Wri...
Let * be an involution of a group G extended linearly to the group algebra KG. We prove that if G co...
Let * be an involution of a group G extended linearly to the group algebra KG. We prove that if G co...
Let $FG$ be the group algebra of a group $G$ without $2$-elements over a field $F$ of characteristi...
Let FG be the group algebra of a group G without 2-elements over a field F of characteristic p ≠ 2 e...
Let $^*$ be an involution of a group $G$ extended linearly to the group algebra $KG$. We prove that...
Let $^*$ be an involution of a group $G$ extended linearly to the group algebra $KG$. We prove that...
AbstractLet F be a field of characteristic different from 2, and G a group with involution ∗. Write ...
Let F be a field of characteristic p not equal 2 and G a group without 2- elements having an involut...
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