Reducing circuit depth of commuting Pauli Strings diagonalization

A variety of quantum algorithms employ Pauli operators as a convenient basis for studying the spectrum or evolution of Hamiltonians or measuring multibody observables. One strategy to reduce circuit depth in such algorithms involves simultaneous diagonalization of Pauli operators generating unitary evolution operators or observables of interest.

On the optimal error exponents for classical and quantum antidistinguishability

The concept of antidistinguishability of quantum states has been studied to investigate foundational questions in quantum mechanics. It is also called quantum state elimination, because the goal of such a protocol is to guess which state, among finitely many chosen at random, the system is not prepared in (that is, it can be thought of as the first step in a process of elimination). Antidistinguishability has been used to investigate the reality of quantum states, ruling out psi-epistemic ontological models of quantum mechanics [Pusey et al., Nat.

Quantum-enhanced electric field sensing using 2D Crystals of over 100 Ions in a Penning Trap

Abstract: Utilizing quantum mechanical effects such as entanglement can allow sensors to have sensitivities below those imposed on purely classical states. As an example, our experiment has utilized entanglement of the spin and collective motion of 2D crystals of over 100 ions in a Penning trap to demonstrate a sensitivity to displacements of 8.8 ± 0.4 decibels below the standard quantum limit [Science 373, 673 (2021)].

Join JQI for Our Third Annual World Quantum Day Reddit Event

In honor of World Quantum Day on Sunday, April 14, we will be hosting our third annual Ask Us Anything event on Reddit beginning at 10 a.m. EDT on Friday, April 12.

Our thread is live: https://www.reddit.com/r/IAmA/comments/1c27ckj/we_are_quantum_scientists_at_the_university_of/.

Our prior two events are available at the links below:

Photon-Mediated Interactions in Lattices of Coplanar Waveguide Resonators

Abstract: Circuit quantum electrodynamics (circuit QED) has become one of the main platforms for quantum simulation and computation. One of its notable advantages is its ability to facilitate the study of new regimes of light-matter interactions. This is achieved due to the native strong coupling between superconducting qubits and microwave resonators, and the ability to lithographically define a large variety of resonant microwave structures, for example, photonic crystals.

Photon-Mediated Interactions in Lattices of Coplanar Waveguide Resonators

Circuit quantum electrodynamics (circuit QED) has become one of the main platforms for quantum simulation and computation. One of its notable advantages is its ability to facilitate the study of new regimes of light-matter interactions. This is achieved due to the native strong coupling between superconducting qubits and microwave resonators, and the ability to lithographically define a large variety of resonant microwave structures, for example, photonic crystals.

How to relate quantum position verification to information-theoretic cryptography, and new steps towards practical implementation

The task of quantum position verification (QPV) deploys quantum information with the aim to use a party's position as a cryptographic credential. One well-studied proposed protocol for this task, f-routing, involves a mixture of classical information and a single quantum bit that has to be routed somewhere as a function of the classical information.