“Fermionic Models with Superconducting Circuits”
Fermionic Models with Superconducting Circuits.
U. Las Heras, L. García-Álvarez, A. Mezzacapo, E. Solano, and L. Lamata. EPJ Quantum Technology 2, 8 (2015).
As a fan and follower @AndreasAtETH, since your seminal talks in Munich 2004-5, those numbers look small compared to the immense value, impact, and creativity of your interdisciplinary work. You disrupted the intellectual paths of many always for better, thanks @QuantumFlagship https://twitter.com/andreasateth/status/1353281477379821570
Esta noticia confirma, contra prejucios de Francia e inversión de riesgo, el auge de las tecnologías cuánticas en Europa y el mundo. Son decisiones geopolíticas visionarias por el empleo y promoción del talento @cientificospe @QuantenTech @QuantumFlagship
https://twitter.com/kikesolanophys/status/1352188342092369921?s=21 https://twitter.com/nmonteblanco/status/1352182125517287424
Le Président Macron a augmenté le budget annuel jusqu‘à 200 millions Euro en technologies quantiques, en provenant de 1,8 milliard d‘euros à 5 ans. Chapeau contre les prejugés de la mentalité francaise et le risque @QuantenTech @BMBF_Bund @QuantumFlagship
https://www.lemonde.fr/politique/article/2021/01/21/emmanuel-macron-presente-un-plan-quantique-de-1-8-milliard-d-euros-sur-cinq-ans_6067037_823448.html
I will give a plenary talk at International Scientific Conference, Lima, Peru, 30 Jul 2021, Bicentennial celebrations. I will speak on Quantum Computing and Entrepreneurship, and how emergent economies may profit and join Industry 4.0 @cientificospe @CientificoenEsp @QuantenTech https://twitter.com/modestomontoya/status/1350286457257254917
@jenseisert I get the point! By chance I have recently studied your old masterpieces about Gaussification protocols to see whether pre-Gaussification may enhance teleportation fidelity of non-Gaussian CV states when using Gaussian resources (TMS states) 😉
@qmisanz Actually, the channel is Gaussian-preserving, it is non-interacting quantum dynamics. But the state is non-Gaussian, having a memory of past interactions.
@jenseisert So this means that the fixed point of the dynamics is in general Gaussian even when the channel is not Gaussian-preserving. Is not a necessary condition the injectivity of the dynamical channel?
In 2008 I first stared at proof techniques that show that quantum many-body systems would tend to relax following #nonequilibrium dynamics and would "Gaussify" in time. Even though the precise mechanism here is somewhat different, to see this is pleasing.
https://www.nature.com/articles/s41567-020-01139-2
Welcome Julia, great to see that we are sharing the same mission: Building quantum computers for a better world! https://twitter.com/meetIQM/status/1351114237276532740
Será un gusto volver a vernos en persona en el ECI del Bicentenario de invierno. Les contaré los últimos avances en la computación cuántica y tecnologías cuánticas, y también sobre la promoción del talento, la creatividad, startups y el emprendimiento empresarial @cientificospe https://twitter.com/modestomontoya/status/1350286457257254917
