Alexander Eichler on Muck Rack

Alexander Eichler

New York
As seen in: HuffPost, Science Magazine, American Physical Society, Physical Review B, Optics and Photonics News
hard to be soft, tough to be tender // he/him // (((half-jewish // but vaudeville lives on, as part of the expression “deader than vaudeville”
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Articles

Parametric instability landscape of coupled Kerr parametric oscillators

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By Alexander Eichler, Oded Zilberberg, Orjan Ameye
| American Physical Society
It is not necessary to obtain permission to reuse this article or its components as it is available under the terms of the Creative Commons Attribution 4.0 International license. This license permits unrestricted use, distribution, and reproduction in any medium, provided attribution to the author(s) and the published article's title, journal citation, and DOI are maintained. Please note that some figures may have been included with permission from other third parties.
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Proliferation of unstable states and their impact on stochastic out-of-equilibrium dynamics in two coupled Kerr parametric oscillators

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By Toni L. Heugel, R. Chitra, Alexander Eichler
| Physical Review B
Networks of nonlinear parametric resonators are promising candidates as Ising machines for annealing and optimization. These many-body out-of-equilibrium systems host complex phase diagrams of coexisting stationary states. The plethora of states manifest via a series of bifurcations, including bifurcations that proliferate purely unstable solutions. Here we demonstrate that the latter take a fundamental role in the stochastic dynamics of the system.
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Optics & Photonics News - Classical and Quantum Parametric Phenomena

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By Alexander Eichler, Oded Zilberberg, Christian Brosseau
| Optics and Photonics News Verified
This book is primarily aimed at physicists at the graduate level who are interested in phenomena that arise when parametric pumping is applied to oscillators (parametric amplification, noise squeezing, spontaneous symmetry breaking, activated switching, cat states and Ising spin lattices). For this purpose, the authors rely on nonlinear and stochastic dynamics, mode coupling and quantum mechanics.
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