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Peter L. McMahon

Researcher at Cornell University

Publications -  118
Citations -  6744

Peter L. McMahon is an academic researcher from Cornell University. The author has contributed to research in topics: Qubit & Quantum computer. The author has an hindex of 34, co-authored 102 publications receiving 5171 citations. Previous affiliations of Peter L. McMahon include University of Cape Town & University of California, Berkeley.

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In-plane resistivity anisotropy in an underdoped iron arsenide superconductor.

TL;DR: It is revealed that the representative iron arsenide Ba(Fe1−xCox)2As2 develops a large electronic anisotropy at this transition via measurements of the in-plane resistivity of detwinned single crystals, with the resistivity along the shorter b axis ρb being greater than ρa.
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A coherent Ising machine for 2000-node optimization problems.

TL;DR: It is shown that an optical processing approach based on a network of coupled optical pulses in a ring fiber can be used to model and optimize large-scale Ising systems, and a coherent Ising machine outperformed simulated annealing in terms of accuracy and computation time for a 2000-node complete graph.
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Quantum-dot spin-photon entanglement via frequency downconversion to telecom wavelength

TL;DR: The present technique advances the III–V semiconductor quantum-dot spin system as a promising platform for long-distance quantum communication by frequency downconversion of a spontaneously emitted photon from a singly charged quantum dot to a wavelength of 1,560 nanometres.
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A fully programmable 100-spin coherent Ising machine with all-to-all connections

TL;DR: In this article, a scalable optical processor with electronic feedback that can be realized at large scale with room-temperature technology is presented. But it is not suitable for large-scale combinatorial optimizations.
Journal Article

A fully programmable 100-spin coherent Ising machine with all-to-all connections

TL;DR: A scalable optical processor with electronic feedback that can be realized at large scale with room-temperature technology is presented and is able to find exact solutions of, or sample good approximate solutions to, a variety of hard instances of Ising problems.