activity
20002005
most citedClassicality and connectedness for state property systems and closure spaces

6 citations · 17 across the 7 of their papers we have counts for

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quant-ph2005

Necessity of Combining Mutually Incompatible Perspectives in the Construction of a Global View: Quantum Probability and Signal Analysis

Sven Aerts, Diederik Aerts, Franklin E. Schroeck

The scientific fields of quantum mechanics and signal-analysis originated within different settings, aimed at different goals and started from different scientific paradigms. Yet t…

quant-ph20051 cited

Decomposition Theorem for State Property Systems

Diederik Aerts, Didier Deses, Bart D'Hooghe

We prove a decomposition theorem for orthocomplemented state property systems. More specifically we prove that an orthocomplemented state property system is isomorphic to the direc…

quant-ph20046 cited

Classicality and connectedness for state property systems and closure spaces

Diederik Aerts, Didier Deses, Ann Van der Voorde

It has been shown that there is a categorical equivalence between the category SPS of state property systems and the category Cl of closure spaces. In this note we prove, using thi…

quant-ph2002

Entanglement as Internal Constraint

Diederik Aerts, Ellie D'Hondt, Bart D'Hooghe

Our investigation aims to study the specific role played by entanglement in the quantum computation process, by elaborating an entangled spin model developed within the 'hidden mea…

quant-ph20025 cited

Connectedness Applied to Closure Spaces and State Property Systems

Diederik Aerts, Didier Deses, An Van der Voorde

In earlier work a description of a physical entity is given by means of a state property system and it is proven that any state property system is equivalent to a closure space. In…

quant-ph2001

A mechanistic macroscopic physical entity with a three-dimensional Hilbert space description

Diederik Aerts, Bob Coecke, Bart D'Hooghe +1

It is sometimes stated that Gleason's theorem prevents the construction of hidden-variable models for quantum entities described in a more than two-dimensional Hilbert space. In th…