Abstract. A group is called linear if it has a faithful linear (com-plex) representation. Another way of expressing this property is that the group is isomorphic to a group of invertible complex ma-trices. Not all groups are linear. Examples of linear groups are finite groups, finitely generated free groups, and the braid groups. The assignment is to collect necessary conditions and sufficient conditions for groups to be linear. 1
The aim of this paper is to investigate groups whose proper subgroups are linear. Although there exi...
Formanek and Procesi have demonstrated that Aut(F_n) is not linear for n >2. Their technique is t...
Linear transformations interwining with group representations.Finol, Carlos Eduardo.97 págs.Nivel an...
Linear groups represent an important study 0 f Lie groups. These locally compact groups are importan...
Recent results on the linearity of braid groups are extended in two ways. We generalize the Lawrence...
Recent results on the linearity of braid groups are extended in two ways. We generalize the Lawrence...
Recent results on the linearity of braid groups are extended in two ways. We generalize the Lawrence...
Recent results on the linearity of braid groups are extended in two ways. We generalize the Lawrence...
Recent results on the linearity of braid groups are extended in two ways. We generalize the Lawrence...
The aim of this paper is to describe linear groups in which all proper subgroups belong to a group c...
The aim of this paper is to describe linear groups in which all proper subgroups belong to a group c...
Abstract. A few elements of the formalism of finite group representations are recalled. As to avoid ...
We survey the legacy of L. G. Kovacs in linear group theory, with a particular focus on classificati...
We survey the legacy of L. G. Kovacs in linear group theory, with a particular focus on classificati...
The aim of this paper is to investigate groups whose proper subgroups are linear. Although there exi...
The aim of this paper is to investigate groups whose proper subgroups are linear. Although there exi...
Formanek and Procesi have demonstrated that Aut(F_n) is not linear for n >2. Their technique is t...
Linear transformations interwining with group representations.Finol, Carlos Eduardo.97 págs.Nivel an...
Linear groups represent an important study 0 f Lie groups. These locally compact groups are importan...
Recent results on the linearity of braid groups are extended in two ways. We generalize the Lawrence...
Recent results on the linearity of braid groups are extended in two ways. We generalize the Lawrence...
Recent results on the linearity of braid groups are extended in two ways. We generalize the Lawrence...
Recent results on the linearity of braid groups are extended in two ways. We generalize the Lawrence...
Recent results on the linearity of braid groups are extended in two ways. We generalize the Lawrence...
The aim of this paper is to describe linear groups in which all proper subgroups belong to a group c...
The aim of this paper is to describe linear groups in which all proper subgroups belong to a group c...
Abstract. A few elements of the formalism of finite group representations are recalled. As to avoid ...
We survey the legacy of L. G. Kovacs in linear group theory, with a particular focus on classificati...
We survey the legacy of L. G. Kovacs in linear group theory, with a particular focus on classificati...
The aim of this paper is to investigate groups whose proper subgroups are linear. Although there exi...
The aim of this paper is to investigate groups whose proper subgroups are linear. Although there exi...
Formanek and Procesi have demonstrated that Aut(F_n) is not linear for n >2. Their technique is t...
Linear transformations interwining with group representations.Finol, Carlos Eduardo.97 págs.Nivel an...
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