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  1. Quantum Measures on Finite Effect Algebras with the Riesz Decomposition Properties.Aili Yang & Yongjian Xie - 2014 - Foundations of Physics 44 (10):1009-1037.
    One kind of generalized measures called quantum measures on finite effect algebras, which fulfil the grade-2 additive sum rule, is considered. One basis of vector space of quantum measures on a finite effect algebra with the Riesz decomposition property (RDP for short) is given. It is proved that any diagonally positive symmetric signed measure \(\lambda \) on the tensor product \(E\otimes E\) can determine a quantum measure \(\mu \) on a finite effect algebra \(E\) with the RDP such that \(\mu (...)
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