Szemináriumok
Theory of hole spin qubits in silicon and germanium quantum dots
Hole spin qubits in silicon and germanium quantum dots are promising platforms for large-scale quantum computers because of their large intrinsic spin-orbit interaction, which permits efficient and ultrafast all-electric qubit control without additional components.
I will present schemes to engineer this interaction in different architectures, e.g. in the squeezed Ge quantum dots proposed in [1], aiming to optimize quantum information processing. A large spin-orbit interaction mediates a strong coupling between hole spins and microwave photons. Hole spin-photon coupling is not only strong but is also electrically tunable and can be engineered to be longitudinal [2], where the microwave field couples to the phase of the spin. This type of coupling enables exact protocols for fast and high-fidelity two-qubit gates that could even work at high temperatures.
On the other hand, the spin-orbit interaction also couples the spin to charge noise, causing the qubit to decohere. To overcome this issue, I will discuss qubit designs that enable sweet spots where charge noise can be completely removed [3]. These sweet spots appear in hole spin qubits encoded in silicon fin field-effect transistors, devices commonly used in the modern semiconductor industry. In these qubits, the noise caused by hyperfine interactions with nuclear spins -another leading source of decoherence in spin qubits- is also strongly suppressed, greatly enhancing their coherence, and reducing the need for expensive isotopically purified materials [4].
Moreover, the large spin-orbit interaction in hole quantum dots enables phenomena that are out of reach in competing architectures. For example, in these systems the exchange interactions between nearby spins can be highly anisotropic, even at zero magnetic fields, opening the way to novel protocols to enhance the speed and fidelity of two-qubit gates in future quantum processors.
[1] Bosco et al (2021) PRB 104
[2] Bosco et al (2022) PRL 129
[3] Bosco Hetenyi Loss (2021) PRX Quantum 2
[4] Bosco and Loss (2021) PRL 127
Tailored error correction codes for spin qubits
Spin qubits in semiconductor structures bring the promise of large-scale 2D integration, with the possibility to incorporate the control electronics on the same chip. Recent spin-qubit experiments demonstrate gate operations and readout well within 1% error rate. This error rate, based on the error threshold of the surface code under circuit-level noise, has become a standard figure of merit for gate errors in the spin-qubit community. The isotropic circuit-level noise model, however, assumes that gate errors, measurement errors, and data qubit errors during ancilla measurements occur with the same probability suggesting that the requirements might be less stringent for some of these ingredients. Furthermore, recent developments in quantum error correction codes present opportunities to improve the error threshold and reduce connectivity requirements compared to Kitaev’s surface code. In this work we consider state-of-the-art error-correction codes that require only nearest-neighbour two-qubit gates, and study their performance under anisotropic circuit-level noise that accounts for distinct error rates for gates, measurement and qubit decoherence during idling. We present the spin-qubit layout required for each of the error correction codes, accounting for additional elements required by spin-qubit architectures such as auxiliary quantum dots for spin-blockade-assisted readout.
The sound of tiny guitars approaching the quantum regime
Mechanics has historically played a pivotal role in science by providing the basis for classical physics. Today, with the advent of nanoscale mechanical devices combined with quantum electronic devices, we are witnessing a renaissance in the field of mechanics. After an introduction on the mesoscopic physics of nanomechanical resonators, I will discuss our recent advances on mechanical resonators based on carbon nanotubes. The nanotube in these devices vibrates as a guitar string. Single-electron tunneling enables coupling the mechanical vibrations to electrons by a large amount. I will show how to use this coupling to create a nonlinear mechanical oscillator approaching the quantum regime, where the resulting quantum energy levels of the mechanical oscillator are no longer evenly spaced. Using mechanical nanotubes hosting multiple quantum dots, we expect that our approach may enable the realization of a mechanical qubit and a quantum simulator of quantum matters featuring strong electron-phonon correlations.
Quantum Thermal State Preparation
Thermodynamics and order beyond equilibrium
Exact bounds on the energy gap of transverse-field Ising chains by mapping to random walks
Many-body quantum physics with cold atoms and molecules
I will give an overview over my group's activities in the field of cold atoms and molecules, past, present, and future. Cold atoms have shown to offer an ideal and very rich experimental platform to study diverse phenomena in quantum many-body physics, ranging from superfluidity and ground-state properties to transport and dynamical processes. In recent years, we have used samples of atoms initially in the state of a Bose-Einstein condensate cooled to nano-Kelvin temperatures as a source for a diverse set of experiments, e.g., on correlated tunneling, low-dimensional transport and the inhibition thereof, and on the formation of low-entropy samples of molecules. One of our experimental efforts presently focusses on impurity dynamics in a one-dimensional setting, which evidently allows us to simulate the behavior of any-ons, to some extent. Other activities in my groups are geared towards the generation of exotic many-body states on the basis of long-range interactions, as e.g. given by dipolar molecules. I will start with an overview over the various cold-atom tools and tricks, and I will close with an outlook on the future perspectives, e.g. coupling of quantum light to an interacting many-body quantum system.
Web page of the Szilárd Colloquium: https://physics.bme.hu/kollokvium?language=hu