Glass, A. - Department of Pure Mathematics and Mathematical Statistics, University of Cambridge

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Glass, A. - Department of Pure Mathematics and Mathematical Statistics, University of Cambridge

Conjugacy in lattice-ordered groups and right ordered groups.
Preprint: Vienna, 27th May 2005. Submitted to Contr. Gen. Alg. 17
Linear Mathematics Lent Term 2002. My purpose here is to provide a terse set of notes for the course,
Right orders and amalgamation for lattice-ordered groups
Zero Estimates for Polynomials in 3 and 4 Variables using Orbits and Stabilisers.
Decision Problems in Groups A. M. W. Glass
Decision Problems in Groups A. M. W. Glass
Decision Problems in Groups A. M. W. Glass
Embedding finitely generated Abelian lattice-ordered groups
Convex sublattice subgroups of free Abelian lattice-ordered groups: an application of simplicial geometry
FREE ABELIAN LATTICE-ORDERED GROUPS A.M.W. GLASS, ANGUS MACINTYRE, AND FRANCOISE POINT1
Free products and Higman-Neumann-Neumann type
Unilateral o-groups A. M. W. Glass and N. Ya. Medvedev
Automorphism Groups of Models of First order Theories.
On Free Products of Right Ordered Groups with Amalgamated
Word Problems, Embeddings, and Free Products of Right Ordered
Rooted Wreath Products A. M. W. Glass & Reinhard Winkler
FINITELY PRESENTED ABELIAN LATTICE-ORDERED GROUPS. A.M.W. GLASS AND FRANCOISE POINT1
Sublattice subgroups of finitely presented lattice-ordered groups.
On the Variety generated by all Nilpotent Lattice-ordered Groups.
Finitely generated lattice-ordered groups with soluble word problem.
Undecidability of Automorphism Groups Mich`ele Giraudet, A. M. W. Glass1
A Finitely Presented Orderable Group with Insoluble Word
Ordered Groups in which all Convex Jumps are Central V. V. Bludov, A. M. W. Glass & Akbar H. Rhemtulla 1
Functional representations and universals for MV-and GMV-algebras
Weakly Abelian Lattice-ordered Groups A. M. W. Glass
FINITELY PRESENTED ABELIAN LATTICE-ORDERED GROUPS. A.M.W. GLASS AND FRANCOISE POINT1
Poly-weakly-abelian ordered groups. A. M. W. Glass
A Finitely Presented Orderable Group with Insoluble Word