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Geometric group theory / Relatively hyperbolic group / Residually finite group / Hyperbolic group / Direct product of groups / Inner automorphism / Normal subgroup / Solvable group / Center / Abstract algebra / Group theory / Algebra


NORMAL AUTOMORPHISMS OF RELATIVELY HYPERBOLIC GROUPS A. MINASYAN AND D. OSIN Dedicated to Professor A.L. Shmelkin on the occasion of his 70th birthday. Abstract. An automorphism α of a group G is normal if it fixes ever
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Document Date: 2012-05-30 10:02:17


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subset AB / Autc / D. OSIN / Burnside / 6 A. MINASYAN / Autn / Metaftsis and Sykiotis / G. Furthermore / /

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Product Recall / Product Issues / /

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hyperbolic groups / fundamental / ordinary hyperbolic / direct product / hyperbolic / suitable simple / quotient / ordinary word hyperbolic / countable / presented / amalgamated free product / non-trivial free products / free nilpotent / generated / fundamental groups / non-abelian free / free / finite / non-abelian free solvable groups / /

Organization

Swiss National Science Foundation / /

Person

A.L. Shmelkin / /

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Professor / first author / second author / /

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Introduction / /

Technology

CAT / /

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