| || || || || || || |
Memoirs of the American Mathematical Society
2004; 133 pp; softcover
List Price: US$64
Individual Members: US$38.40
Institutional Members: US$51.20
Order Code: MEMO/170/804
For every finitely generated recursively presented group \(\mathcal G\) we construct a finitely presented group \(\mathcal H\) containing \(\mathcal G\) such that \(\mathcal G\) is (Frattini) embedded into \(\mathcal H\) and the group \(\mathcal H\) has solvable conjugacy problem if and only if \(\mathcal G\) has solvable conjugacy problem. Moreover \(\mathcal G\) and \(\mathcal H\) have the same r.e. Turing degrees of the conjugacy problem. This solves a problem by D. Collins.
Graduate students and research mathematicians interested in algebra and algebraic geometry.
Table of Contents
AMS Home |
© Copyright 2012, American Mathematical Society