Conjugacy separability of a class of 1-relator products

Author:

Allenby R. B. J. T.

Abstract

We prove the conjugacy separability of groups of the form G = a 1 , a r , b 1 , , b s : a i e i = b j f j = ( U ( a 1 , , a r ) V ( b 1 , , b s ) ) m = 1 G = \langle {a_1}, \ldots {a_r},{b_1}, \ldots ,{b_s}:a_i^{{e_i}} = b_j^{{f_j}} = (U({a_1}, \ldots ,{a_r})V({b_1}, \ldots ,{b_s}) {)^m} = 1\rangle , where m > 1 m > 1 .

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics,General Mathematics

Reference14 articles.

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2. Separating conjugates in amalgamated free products and HNN extensions;Dyer, Joan L.;J. Austral. Math. Soc. Ser. A,1980

3. A Magnus theorem for free products of locally indicable groups;Edjvet, M.;Glasgow Math. J.,1989

4. One-relator quotients and free products of cyclics;Fine, Benjamin;Proc. Amer. Math. Soc.,1988

5. Complex representations and one-relator products of cyclics;Fine, Benjamin,1988

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