Bounded-Error Quantum Simulation via Hamiltonian and Liouvillian Learning
Speaker: Peter Zoller
Title: Bounded-Error Quantum Simulation via Hamiltonian and Liouvillian Learning
Speaker: Peter Zoller
Title: Bounded-Error Quantum Simulation via Hamiltonian and Liouvillian Learning
Abstract:
Gauge theories are ubiquitous in fundamental physics with applications ranging from high-energy particle physics over emergent phenomena in condensed matter to quantum information science and technology. Since several regimes of interest have remained inaccessible to classical simulations, they constitute an ideal target for quantum simulations.
Abstract: We will discuss a dimensional hierarchy of the following over lattice systems of qudits.
Abstract: There has been quite a bit of recent progress on the quantum mechanics of black hol
Abstract: The utility of near-term quantum computers for simulating realistic quantum systems hinges on the stability of digital quantum matter--realized when discrete quantum gates approximate continuous time evolution--and whether it can be maintained at system sizes and time scales inaccessible to classical simulations.
Quantum phononics is an important field of research because it deals with the study of phonons (quanta of vibrational energy in materials) in the context of quantum mechanics. Since the idea of phonons possessing pseudo-angular momentum was proposed a decade ago, chiral phonons have been studied for their potential in the development of new quantum information technologies. Multiple chiral phonon responses by helicity-resolved (HR)Raman have been demonstrated.
Abstract: In recent years, superconducting qubits have emerged as a leading platform for quantum simulation, particul