On some properties of PBZ*-lattices
Roberto Giuntini, Antonio Ledda, and Francesco Paoli

TL;DR
This paper explores algebraic properties of PBZ*-lattices, which are structures related to the effects algebra of a Hilbert space, aiming to deepen understanding of their algebraic and spectral properties.
Contribution
It advances the algebraic theory of PBZ*-lattices, providing new insights into their structure and relation to effect algebras in Hilbert spaces.
Findings
Identifies key algebraic properties of PBZ*-lattices
Establishes connections between PBZ*-lattices and effect algebras
Provides structural characterizations of PBZ*-lattices
Abstract
We continue the algebraic investigation of PBZ*-lattices, a notion introduced in [12] in order to obtain insights into the structure of certain algebras of effects of a Hilbert space, lattice-ordered under the spectral ordering.
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