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
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
Journal title :
Reports on Mathematical Physics
