Title of article
Representation of Concrete Logics and Concrete Generalized Orthomodular Posets
Author/Authors
Pulmannov?، نويسنده , , S. and Rie?anov?، نويسنده , , Z. and Vincekov?، نويسنده , , E.، نويسنده ,
Issue Information
روزنامه با شماره پیاپی سال 2014
Pages
15
From page
225
To page
239
Abstract
In the present paper, we deal with the question when an effect algebra, resp. a generalized effect algebra, can be represented in the projection lattice of a Hilbert space. We show that such representability is closely related to the existence of a rich set of two-valued and Jauch–Piron states, resp. generalized two-valued and Jauch–Piron states.
assification: Primary 81Q10, Secondary 03G12.
Keywords
two-valued (generalized) state , order determining system of (g , Quantum logic , orthomodular poset , Effect algebra , generalized effect algebra , (weak) generalized orthomodular poset , concrete logic , concrete (generalized) orthomodular poset , generalized state , State
Journal title
Reports on Mathematical Physics
Serial Year
2014
Journal title
Reports on Mathematical Physics
Record number
1990608
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