Research group Quantum Dynamics and Sensing Theory Group
Our research group explores how quantum systems behave and interact, and how their quantum dynamics can be harnessed for precision sensing and tests of new fundamental theories of physics.
We explore fundamental questions in quantum physics, focusing on quantum dynamics and quantum sensing. In particular, we study nonlinear systems and how tools from quantum optics and quantum information can be used to understand and control them.
A central theme of our research is quantum metrology, where we investigate how precisely quantum systems can respond to and record external and internal influences. In particular, we study how physical parameters — such as force, acceleration, or other effects — become imprinted on quantum states, and how these signatures can be extracted through measurement. A key goal is to understand the fundamental limits imposed on parameter estimation, and to develop sensing protocols that utilise nonlinearities and other quantum properties to surpass both the classical limit and the standard quantum limit.
We are also interested in the theory of mechanical quantum resonators, which represent some of the largest and most massive quantum systems that can currently be controlled in laboratory settings. These systems provide a unique platform for exploring macroscopic quantum behaviour and for developing highly sensitive force and displacement sensors. Mechanical resonators are typically read out and controlled by coupling them to auxiliary quantum systems — most commonly optical or microwave cavity fields — forming the basis of cavity optomechanics. Through the probe field, mechanical motion can be detected with extraordinary precision and manipulated using radiation pressure and quantum measurement techniques. Optomechanical platforms, in particular, provide rich opportunities to engineer non-classical states of light and motion that improve sensitivity to weak signals. Current projects in the group include the creation of protocols for creating mechanical cat-states, as well as comparisons between the sensing power of cavity optomechanical systems in the nonlinear and linear regimes.
We are also motivated by questions at the interface between quantum mechanics and gravity. Mechanical quantum systems and precision sensing platforms provide promising routes to probe extremely weak forces and subtle physical effects that may arise from gravitational physics, possible modifications of quantum theory, or other beyond-standard-model phenomena. By combining ideas from quantum sensing and the quantum-and-gravity overlap, we aim to explore how large-mass and other quantum systems can be used to test new physical theories or detect faint gravitational signatures.
Our research combines analytical theory and mathematical modelling of open quantum systems or systems with nonlinear
dynamics. We develop theoretical tools for describing both closed and open dynamics building on a Lie algebra decoupling methos and analytical solutions of the Lindblad equation. These techniques allow us to model experimentally relevant systems and to design sensing protocols that approach the ultimate sensing limits set by quantum mechanics.
As a group, we strive towards modelling scientific curiosity and creating a positive working environment together. If you would like to join the group, as a Bachelor student, Masters student, PhD student or Postdoctoral research, don't hesitate to get in touch!
There are no research project connections.
Massive quantum systems as interfaces of quantum mechanics and gravity
A review article where we detail current theoretical and experimental efforts towards testing the quantum-and-gravity interface
https://doi.org/10.1103/RevModPhys.97.015003
Optimal estimation of time-dependent gravitational fields with quantum optomechanical systems
A theoretical work where we explore the fundamental sensing limits of cavity optomechanical systems in the nonlinear regime for detecting time-dependent gravitational fields
https://doi.org/10.1103/PhysRevResearch.3.013159
Solving quantum dynamics with a Lie-algebra decoupling method
A tutorial article where we outline the use of a Lie-algebra method to solve quantum dynamics
https://doi.org/10.1103/PRXQuantum.6.010201
Master-equation treatment of nonlinear optomechanical systems with optical loss
A theoretical work where we solve the Lindblad master equation for a cavity optomechanical system in the nonlinear regime that is undergoing optical loss.
https://doi.org/10.1103/PhysRevA.104.013501