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Proceedings Paper

Analog quantum computing (AQC) by revisiting the underlying physics
Author(s): Paul J. Werbos
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Paper Abstract

It has been proven that universal quantum computers based on qubits and classical analog networks both have superTuring capabilities. It is a grand challenge to computer science to prove that the combination of the two, in analog (continuous variable) quantum computing, offers supersuperTuring capability, the best we can achieve. Computing with continuous spins is now the most promising path AQC. Two papers at SPIE2014 described unbreakable quantum codes using continuous spins beyond what traditional qubits allow. To make this real, we must first develop a realistic ability to model and predict the behavior of networks of spin gates which act in part as polarizers. Last year I proposed a triphoton experiment, where three entangled photons go to linear polarizers set to angles θa, θb and θc. Assuming a “collapse of the wave function” yields predictions for the coincidence detection rate, R3/R0a, θb, θc) significantly different from the prediction of a new family of models based on classical Markov Random Fields (MRF) across space time, even though both yield the same correct prediction in the two-photon case. We cannot expect to predict systems of 100 entangled photons correctly if we cannot even predict three yet. Yanhua Shih is currently performing this experiment, as a first step to demonstrating a new technology to produce 100 entangled photons (collaborating with Scully) and understanding larger systems. I have also developed continuous-time versions of the MRF models and of “collapse of the wave function”, so as to eliminate the need to assume metaphysical observers in general.

Paper Details

Date Published: 21 May 2015
PDF: 8 pages
Proc. SPIE 9500, Quantum Information and Computation XIII, 95001E (21 May 2015); doi: 10.1117/12.2192741
Show Author Affiliations
Paul J. Werbos, Univ. of Memphis (United States)


Published in SPIE Proceedings Vol. 9500:
Quantum Information and Computation XIII
Eric Donkor; Andrew R. Pirich; Michael Hayduk, Editor(s)

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