We investigate the structure theory of the variety of PBZ∗-lattices and some of its proper subvarieties. These lattices with additional structure originate in the foundations of quantum mechanics and can be viewed as a common generalisation of or- thomodular lattices and Kleene algebras expanded by an extra unary operation. We lay down the basics of the theories of ideals and of central elements in PBZ∗-lattices, we prove some structure theorems, and we explore some connections with the theories of subtractive and binary discriminator varieties
Varieties like groups, rings, or Boolean algebras have the property that, in any of their members, ...
The class of lattices we are interested in (subprojective lattices), can be gotten by taking the Mac...
Varieties like groups, rings, or Boolean algebras have the property that, in any of their members, ...
We investigate the structure theory of the variety of PBZ∗-lattices and some of its proper subvariet...
PBZ∗–lattices are lattices with additional operations that arise in the context of the unsharp appro...
PBZ∗–lattices are lattices with additional operations that arise in the context of the unsharp appro...
We investigate certain Brouwer-Zadeh lattices that serve as abstract counterparts of lattices of e¤...
We investigate certain Brouwer-Zadeh lattices that serve as abstract counterparts of lattices of e¤...
We continue the algebraic investigation of PBZ*-lattices, a notion introduced in Giuntini et al. (St...
We continue the algebraic investigation of PBZ*-lattices, a notion introduced in Giuntini et al. (St...
PBZ*-lattices are bounded lattice-ordered structures endowed with two complements, called Kleene and...
For an algebraic structure A, let SubA denote the substructure lattice of A. For a class K of algebr...
Bibliography: pages 140-145.An interesting problem in universal algebra is the connection between th...
In lattice theory the two well known equational class of lattices are the distributive lattices and ...
1.2 Description of the Heyting algebra structure of the subobject lattices.......
Varieties like groups, rings, or Boolean algebras have the property that, in any of their members, ...
The class of lattices we are interested in (subprojective lattices), can be gotten by taking the Mac...
Varieties like groups, rings, or Boolean algebras have the property that, in any of their members, ...
We investigate the structure theory of the variety of PBZ∗-lattices and some of its proper subvariet...
PBZ∗–lattices are lattices with additional operations that arise in the context of the unsharp appro...
PBZ∗–lattices are lattices with additional operations that arise in the context of the unsharp appro...
We investigate certain Brouwer-Zadeh lattices that serve as abstract counterparts of lattices of e¤...
We investigate certain Brouwer-Zadeh lattices that serve as abstract counterparts of lattices of e¤...
We continue the algebraic investigation of PBZ*-lattices, a notion introduced in Giuntini et al. (St...
We continue the algebraic investigation of PBZ*-lattices, a notion introduced in Giuntini et al. (St...
PBZ*-lattices are bounded lattice-ordered structures endowed with two complements, called Kleene and...
For an algebraic structure A, let SubA denote the substructure lattice of A. For a class K of algebr...
Bibliography: pages 140-145.An interesting problem in universal algebra is the connection between th...
In lattice theory the two well known equational class of lattices are the distributive lattices and ...
1.2 Description of the Heyting algebra structure of the subobject lattices.......
Varieties like groups, rings, or Boolean algebras have the property that, in any of their members, ...
The class of lattices we are interested in (subprojective lattices), can be gotten by taking the Mac...
Varieties like groups, rings, or Boolean algebras have the property that, in any of their members, ...