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https://doi.org/10.1007/bf02367356
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Cite Journal: Algebra and Logic |  Publication Date: Sep 1, 1996 |
 Citations: 13 |
An automorphism of an arbitrary group is called normal if all subgroups of this group are left invariant by it. Lubotski [1] and Lue [2] showed that every normal automorphism of a noncyclic free group is inner. Here we prove that every normal automorphism of a nontrivial free product of groups is inner as well.
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