The Journal of the Indian Mathematical Society

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Archimedean Extensions of Lattice-Ordered Groups


Affiliations
1 Tulane University, India
     

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Let G be a lattice-ordered group ("l-group") and let C be a subgroup of G. C is an l-subgroup of G provided that it is a sublattice, and C is convex if 0 < g < c∈ C and g ∈ G imply that g ∈ C.
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  • Archimedean Extensions of Lattice-Ordered Groups

Abstract Views: 293  |  PDF Views: 0

Authors

Paul Conrad
Tulane University, India

Abstract


Let G be a lattice-ordered group ("l-group") and let C be a subgroup of G. C is an l-subgroup of G provided that it is a sublattice, and C is convex if 0 < g < c∈ C and g ∈ G imply that g ∈ C.