Add to ORKGWe discuss the ultrasimplicial property of lattice-ordered abelian groups and their associated MV-algebras. We give a constructive proof of the fact that every lattice-ordered abelian group generated by three elements is ultrasimplicial
We prove that the universal lattices -- the groups $G=\SL_d(R)$ where $R=\Z[x_1,...,x_k]$, have prop...
We derive basic properties of groups which can be approximated with matrices. These include closure ...
AbstractUp to categorical equivalence, abelian lattice-ordered groups with strong unit coincide with...
We discuss the ultrasimplicial property of lattice-ordered abelian groups and their associated MV-al...
AbstractA lattice-ordered abelian group is called ultrasimplicial iff every finite set of positive e...
A partially ordered abelian group G is said to be ultrasimplicial if for every finite set P of posit...
AbstractA partially ordered abelian group G is said to be ultrasimplicial if for every finite set P ...
AbstractA lattice-ordered abelian group is called ultrasimplicial iff every finite set of positive e...
We investigate the structure of lattice-preserving homomorphisms of free lattice-ordered Abelian gro...
AbstractUp to categorical equivalence, abelian lattice-ordered groups with strong unit coincide with...
An MV-algebra (equivalently, a lattice-ordered Abelian group with a distinguished order unit) is str...
We solve positively a conjecture of L. P. Belluce by using the notion of singular element of an $MV...
We solve positively a conjecture of L. P. Belluce by using the notion of singular element of an $MV...
We solve positively a conjecture of L. P. Belluce by using the notion of singular element of an $MV...
AbstractWe exhibit a functor Γ from lattice-ordered abelian groups with strong unit (L. Fuchs, “Part...
We prove that the universal lattices -- the groups $G=\SL_d(R)$ where $R=\Z[x_1,...,x_k]$, have prop...
We derive basic properties of groups which can be approximated with matrices. These include closure ...
AbstractUp to categorical equivalence, abelian lattice-ordered groups with strong unit coincide with...
We discuss the ultrasimplicial property of lattice-ordered abelian groups and their associated MV-al...
AbstractA lattice-ordered abelian group is called ultrasimplicial iff every finite set of positive e...
A partially ordered abelian group G is said to be ultrasimplicial if for every finite set P of posit...
AbstractA partially ordered abelian group G is said to be ultrasimplicial if for every finite set P ...
AbstractA lattice-ordered abelian group is called ultrasimplicial iff every finite set of positive e...
We investigate the structure of lattice-preserving homomorphisms of free lattice-ordered Abelian gro...
AbstractUp to categorical equivalence, abelian lattice-ordered groups with strong unit coincide with...
An MV-algebra (equivalently, a lattice-ordered Abelian group with a distinguished order unit) is str...
We solve positively a conjecture of L. P. Belluce by using the notion of singular element of an $MV...
We solve positively a conjecture of L. P. Belluce by using the notion of singular element of an $MV...
We solve positively a conjecture of L. P. Belluce by using the notion of singular element of an $MV...
AbstractWe exhibit a functor Γ from lattice-ordered abelian groups with strong unit (L. Fuchs, “Part...
We prove that the universal lattices -- the groups $G=\SL_d(R)$ where $R=\Z[x_1,...,x_k]$, have prop...
We derive basic properties of groups which can be approximated with matrices. These include closure ...
AbstractUp to categorical equivalence, abelian lattice-ordered groups with strong unit coincide with...