Abstracts

Homotopical approach to quantum contextuality

Presenting Author: Cihan Okay, University of British Columbia
Contributing Author(s): Robert Raussendorf

We consider the phenomenon of quantum mechanical contextuality, and specifically parity-based proofs thereof. Mermin’s square and star are representative examples. Part of the information invoked in such contextuality proofs is the commutativity structure among the pertaining observables. We investigate to which extent this commutativity structure alone determines the viability of a parity-based contextuality proof. We establish a topological criterion for this, generalizing an earlier result by Arkhipov.

Read this article online: https://arxiv.org/pdf/1905.03822.pdf

(Session 5 : Saturday from 5:00pm - 7:00pm)

 

SQuInT Chief Organizer
Akimasa Miyake, Associate Professor
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SQuInT Co-Organizer
Brian Smith, Associate Professor UO
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SQuInT Program Committee
Postdoctoral Fellows:
Markus Allgaier (UO OMQ)
Sayonee Ray (UNM CQuIC)
Pablo Poggi (UNM CQuIC)
Valerian Thiel (UO OMQ)

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Jorjie Arden
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Holly Lynn
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Gloria Cordova
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