Seminars

Our group regularly invites speakers from various universities around the world. Their seminars include fundamental, mathematical, and practical aspects.

These meetings offer a point of contact for everyone devoted to quantum research, and the participation of early career researchers is particularly encouraged.

Upcoming seminars

Progress in Josephson Junctions for Classical and Quantum Applications

5 June 2026 - Time and location TBC

Speaker: Martin Weides, University of Glasgow

Abstract: Superconducting Josephson junctions form the foundation of both classical superconducting electronics and leading quantum computing platforms. Over the past two decades, superconducting qubits have achieved remarkable progress in coherence, control, and scalability, enabling increasingly complex quantum processors. However, a fundamental limitation remains: the requirement for deep cryogenic operation, which constrains system complexity, cost, and practical scalability.

A promising route to overcoming these limitations lies in the use of high-gap superconductors and advanced multilayer device architectures. In particular, niobium-based technologies offer intrinsic advantages due to their larger superconducting gap, enabling operation at higher characteristic frequencies and providing greater resilience against thermal excitations. These properties open opportunities for faster qubit operation, improved control bandwidth, and relaxed constraints on cryogenic infrastructure. At the same time, multilayer structures introduce additional degrees of freedom for engineering device properties through controlled interfaces, proximity effects, and tailored electromagnetic environments.

Recent experimental work has highlighted the importance of multilayer superconducting systems in shaping Josephson junction behavior, particularly in nanoscale geometries where interface effects and material composition play a dominant role. However, the design and optimization of such devices remain challenging. Conventional modeling approaches typically rely on simplified geometries or limited material descriptions, restricting their ability to capture the full complexity of realistic multilayer architectures.

In this work, we address this challenge by combining a three-dimensional numerical modeling framework with experimental investigations of multilayer superconducting devices. This approach enables quantitative prediction of key junction properties while maintaining direct relevance to fabricated structures. Building on this capability, we demonstrate trilayer niobium-based superconducting qubits exhibiting coherent operation at elevated temperatures, highlighting the potential of multilayer, high-gap superconducting platforms to move beyond conventional operating regimes.

References:

  • Classical interfaces for controlling cryogenic quantum computing technologies, Brennan et al., APL Quantum 2, 041501 (2025)
  • From macroscopic quantum circuits to scalable quantum systems, Zhao et al., Europhysics News 57 (1), 12-15 (2026)
  • Modeling realistic multilayer devices for superconducting quantum electronic circuits, Colletta et al., Appl. Phys. Lett. 126, 142601 (2025)
  • Gap Engineered Superconducting Multilayer Nanobridge Josephson Junctions, Colletta et al., arXiv:2603.20757 (2026)

Latest seminars

Exploring the quantum-to-semiclassical transition in the Rabi model

25 March 2026

Speaker: Elinor Twyeffort (University of Southampton)

Abstract: A driven two-level system undergoes dramatically different dynamics when the classical drive is replaced by an interaction with the most classical of quantum field states, a coherent state. This apparent lack of quantum-to-classical correspondence even in the limit of large photon numbers has been a long-standing puzzle in quantum optics. A recently developed formalism allows the semiclassical Rabi model to be derived directly from the corresponding quantum Hamiltonian [1]. This approach emphasises that vanishingly small single-photon coupling is the key ingredient for the semiclassical limit, combined with a large displacement of the field in phase space. Not only does this neatly resolve the correspondence issue, it also provides a mathematical framework for studying the transition to the semiclassical limit. To calculate quantum field corrections to the semiclassical dynamics, we introduce a technique called ‘quantum-corrected Floquet dynamics’ [2]. The first-order corrections to the state vector of the coupled quantum system can be solved analytically for arbitrary initial field states, providing a powerful yet surprisingly simple and physically insightful method for calculating short-time dynamics.  

[1] E.K. Twyeffort Irish and A.D. Armour, “Defining the semiclassical limit of the quantum Rabi Hamiltonian”, Phys. Rev. Lett. 129, 183603 (2022).

[2] E.K. Twyeffort and A.D. Armour, “Quantum-corrected Floquet dynamics in the Rabi model”, arXiv:2506.17034 (2025).

Unitary, Positive Higher Derivative QFTs from Hidden Ghost Parity

19 February 2026

Speaker: Neil Turok (Perimeter Institute & University of Edinburgh)

Abstract: Ostrogradsky’s 1850 “no-go theorem” has long been taken to imply that higher derivative field theories cannot be consistently quantized. We show that, on the contrary, careful quantization of a renormalizable, four-derivative theory, the perfect square “dipole ghost," shows it is causal  and unitary, with positive transition probabilities, to all orders in perturbation theory. Covariant quantization requires us to work in a  pseudo-Hilbert space and to  generalise the Born rule and LSZ prescription. The interacting dipole ghost is interesting  in its own right because it might a) explain the observed large scale structures in the universe, b) cancel stress-energy divergences in the Standard Model and help to resolve the Big bang singularity and c) provide a UV-complete description of the conformally flat limit of quantum gravity. 

Secondary Invariants, trace relations and fermions

17 February 2026

Speaker: Robert de Mello Koch (Huzhou University)

Abstract: We argue that the space of invariants of multi-matrix model quantum mechanics, at finite N, is generated by a set of invariants, naturally divided into two distinct classes: primary and secondary. The primary invariants act freely, while secondary invariants satisfy quadratic relations. We argue that the primary invariants correspond to perturbative degrees of freedom, whereas the secondary invariants emerge as non-trivial background structures. The number of primary invariants for a model with d matrices is given by 1+(d-1)N^2. The number of secondary invariants grows as exp(cN^2) at large , with c a constant. Finally, we identify a class of light single-trace operators that behave like free creation operators at low energy but saturate beyond a critical excitation level, ceasing to generate new states. This leads to a dramatic truncation of the high-energy spectrum of the emergent theory. The resulting number of independent degrees of freedom is far smaller than naïve semiclassical expectations, providing a concrete mechanism for how nonperturbative constraints shape the ultraviolet behaviour of emergent theories. Finally we argue that for bosonic vector models the set of bosonic secondary invariants are mapped, one-to-one, to the states of a fermionic bilinear color-singlet Hilbert space. We describe how the trace relations in the two descriptions are related.

 

Past seminars

2025

2024

2023

2022

2021

2020

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School of Mathematics and Physics
University of Surrey
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