Quantum simulation of Φ⁴ theories in qudit systems
We discuss the implementation of quantum algorithms for lattice Φ⁴ theory on circuit quantum electrodynamics (cQED) system.
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We discuss the implementation of quantum algorithms for lattice Φ⁴ theory on circuit quantum electrodynamics (cQED) system.
We realize a parametric-resonance gate, which is activated by bringing the average frequency of the modulated qubit in resonance with a static-frequency qubit while approximately retaining the bare qubit-qubit coupling.
Learn MoreWe report the first evidence of the formation of niobium hydrides within niobium films on silicon substrates in superconducting qubits fabricated at Rigetti Computing.
Learn MoreWe introduce a high-fidelity gate set inspired by a proposal for near-term quantum advantage in optimization problems.
We propose a floating tunable coupler that does not rely on direct qubit-qubit coupling capacitances to achieve the zero-coupling condition.
Read MoreWe introduce a practical method to verify key non-classical properties of a quantum algorithm’s implementation on a physical device.
Read MoreWe explore multiple heterogeneous approaches to solving multiple industry-relevant benchmark problems in order to understand how best to leverage quantum computers given current constraints.
Read MoreWe describe an approach to satellite image classification using a universal quantum enhancement to convolutional neural networks: the quanvolutional neural network.
Read MoreWe propose optical networking via heralding end-to-end entanglement with one detected photon and teleportation.
Read MoreWe use a real world financial dataset consisting of correlated currency pairs and compare two models in their ability to learn the resulting distribution - a restricted Boltzmann machine, and a quantum circuit Born machine.
Read MoreWe propose a method to reliably and efficiently extract the fidelity of many-qubit quantum circuits composed of continuously parametrized two-qubit gates called matchgates.
Read MoreNovel implementation of XY(θ) unlocks a new family of entangling gates.
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