The Kemper group is looking for postdoctoral scholars to join our group! We work at the intersection of quantum computing and condensed matter physics; you may find some recent publications at our group website.
Interested? Contact us, or apply https://t.co/8YnlsG7YRo
Paper alert! Our Algebraic Compression method has some new some new capabilities: long-range hopping, arbitrary lattices and controlled time evolution for free fermion systems in fixed depth circuits.
With @wa_de_jong, @CampsDaan, @RoelVanBeeumen
https://t.co/2y4WhGF4Oj
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Next up, you can get fermionic as well as bosonic correlation functions *without* additional effort! We have two ways of doing this (post-selection and auxiliary operator), but both work pretty well as seen from data obtained on @IBMResearch ibm_auckland with @qiskit.
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What does this let you do aside from non-unitary operators? Frequency and momentum-selectivity! By exciting with a definite momentum and a selective frequency, you can just get a single signal which leads to high signal to noise.
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Paper alert! Ever wonder about measuring response properties (light scattering, electron propagation) on quantum computers? Make the experiment part of your quantum simulation. Read on for more...
https://t.co/nUNxcF4TL8
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Instead, we propose you make B(t) part of the evolution, and A(t) a measurement -- in essence making the experiment a part of your quantum simulation.
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Quantum computers' restrictions present a challenge -- you'd like to evaluate ⟨A(t)B(t′)⟩, but the Hadamard test method requires A and B to be unitary. There are ways around this, but they're inconvenient and can lead to excess noise.
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Excited to have been a part of this long collaboration.
Enhanced charge density wave coherence in a light-quenched, high-temperature superconductor https://t.co/GTCWV2zThU
Quantum computers can analyze systems that are too complicated for conventional ones. But even they have their limits. Scientists @NCState figured out how to bypass a certain step, allowing quantum computers to measure thermodynamic properties of systems: https://t.co/5RJ0fRxaKc