Categorical equivalence between orthomodular dynamic algebras and complete orthomodular lattices
This paper provides a categorical equivalence between two types of quantum structures. One is a complete orthomodular lattice, which is used for reasoning about testable properties of a quantum system. The other is an orthomodular dynamic algebra, which is a quantale used for reasoning about quantum...
Main Authors: | Kishida, K, Rad, S, Sack, J, Zhong, S |
---|---|
Formato: | Journal article |
Publicado em: |
Springer
2017
|
Registos relacionados
-
A Categorical View on Algebraic Lattices in Formal Concept Analysis
Por: Hitzler, P, et al.
Publicado em: (2004) -
A Categorical View on Algebraic Lattices in Formal Concept Analysis.
Por: Hitzler, P, et al.
Publicado em: (2006) -
Quantum channels as a categorical completion
Por: Huot, M, et al.
Publicado em: (2019) -
Partition axioms and lattice - equivalence of topological spaces
Por: Chew, K. P., et al.
Publicado em: (1975) -
MORITA EQUIVALENCE FOR BLOCKS OF THE SCHUR ALGEBRAS
Por: Erdmann, K, et al.
Publicado em: (1994)