activity
20192026
most citedNon-Adiabatic Quantum Optimization for Crossing Quantum Phase Transitions

9 citations · 42 across the 19 of their papers we have counts for

collaborators

20 papers

quant-ph2026

Krylov Dynamics and Operator Growth in Time-Dependent Systems via Lie Algebras

András Grabarits, E. Medina-Guerra, Adolfo del Campo

We study quantum dynamics generated by time-dependent Hamiltonians in Krylov space, the minimal subspace in which the evolution takes place. We establish a direct link between dyna…

quant-ph2026

Universal Non-stabilizerness Dynamics Across Quantum Phase Transitions

András Grabarits, Adolfo del Campo

Quantum magic, or non-stabilizerness, is an important quantum resource that characterizes computational power beyond classically simulable Clifford operations and is therefore esse…

quant-ph2026

Tailoring Quantum Chaos With Continuous Quantum Measurements

Preethi Gopalakrishnan, András Grabarits, Adolfo del Campo

We investigate the role of quantum monitoring in the dynamical manifestations of Hamiltonian quantum chaos. Specifically, we analyze the generalized spectral form factor, defined a…

hep-th2026

Evolution of Vortex Strings after a Thermal Quench in a Holographic Superfluid

Chuan-Yin Xia, András Grabarits, Hua-Bi Zeng +1

The formation of topological defects during continuous phase transitions exhibits nonequilibrium universality. While the Kibble-Zurek mechanism (KZM) predicts universal scaling of…

quant-ph2025

Universal Growth of Krylov Complexity Across a Quantum Phase Transition

András Grabarits, Adolfo del Campo

We study the statistical properties of the spread complexity in the Krylov space of quantum systems driven across a quantum phase transition. Using the diabatic Magnus expansion, w…

quant-ph2025

Quantum Quenches from the Critical Point: Theory and Experimental Validation in a Trapped-Ion Quantum Simulator

Chen-Xu Wang, András Grabarits, Jin-Ming Cui +4

We investigate quantum quenches starting from a critical point and experimentally probe the associated defect statistics using a trapped-ion quantum simulator of the transverse-fie…

quant-ph2025

Quantum Transition Rates in Arbitrary Physical Processes

Adolfo del Campo, András Grabarits, Dmitrii Makarov +1

We introduce a framework for computing time-dependent quantum transition rates (QTRs) that describe the pace of evolution of a quantum state from a given subspace to a target subsp…

quant-ph2025

Universal Defect Statistics in Counterdiabatic Quantum Critical Dynamics

András Grabarits, Adolfo del Campo

Counterdiabatic driving (CD) provides a framework for suppressing excitations in nonadiabatic processes. Exact CD protocols require nonlocal control fields, and CD approximations w…

quant-ph2025★ 1 cited

Digitized counterdiabatic quantum critical dynamics

Anne-Maria Visuri, Alejandro Gomez Cadavid, Balaganchi A. Bhargava +6

We experimentally demonstrate that a digitized counterdiabatic quantum protocol reduces the number of topological defects created during a fast quench across a quantum phase transi…

cond-mat.stat-mech2025★ 7 cited

Driving a Quantum Phase Transition at Arbitrary Rate: Exact solution of the Transverse-Field Ising model

András Grabarits, Federico Balducci, Adolfo del Campo

We study the crossing of the quantum phase transition in the transverse-field Ising model after modulating the magnetic field at an arbitrary rate, exploring the critical dynamics…

quant-ph2024★ 2 cited

Fighting Exponentially Small Gaps by Counterdiabatic Driving

András Grabarits, Federico Balducci, Adolfo del Campo

We investigate the efficiency of approximate counterdiabatic driving (CD) in accelerating adiabatic passage through exponentially small gaps. First, we analyze a minimal spin-glass…

quant-ph2024★ 9 cited

Non-Adiabatic Quantum Optimization for Crossing Quantum Phase Transitions

András Grabarits, Federico Balducci, Barry C. Sanders +1

We consider the optimal driving of the ground state of a many-body quantum system across a quantum phase transition in finite time. In this context, excitations caused by the break…

quant-ph2024★ 2 cited

Annealing Dynamics of Regular Rotor Networks: Universality and Its Breakdown

András Grabarits, Gaetano Sammartino, Adolfo del Campo

The spin-vector Monte Carlo model is widely used as a benchmark for the classicality of quantum annealers but severely restricts the time evolution. The spin-vector Langevin (SVL)…

cond-mat.stat-mech2024★ 2 cited

Kibble-Zurek Mechanism and Beyond: Lessons from a Holographic Superfluid Disk

Chuan-Yin Xia, Hua-Bi Zeng, András Grabarits +1

The superfluid phase transition dynamics and associated spontaneous vortex formation with the crossing of the critical temperature in a disk geometry is studied in the framework of…

cond-mat.dis-nn2024★ 7 cited

Quantum Chaos in Random Ising Networks

András Grabarits, Kasturi Ranjan Swain, Mahsa Seyed Heydari +3

We report a systematic investigation of universal quantum chaotic signatures in the transverse field Ising model on an Erdős-Rényi network. This is achieved by studying local spect…

cond-mat.dis-nn2023★ 2 cited

Floquet-Anderson localization in the Thouless pump and how to avoid it

András Grabarits, Attila Takács, Ion Cosma Fulga +1

We investigate numerically how onsite disorder affects conduction in the periodically driven Rice-Mele model, a prototypical realization of the Thouless pump. Although the pump is…

cond-mat.mes-hall2022★ 2 cited

Level dynamics and avoided level crossings in driven disordered quantum dots

András Grabarits

The statistical properties of the dynamics of energy levels are investigated in the case of two two-dimensional disordered quantum dot models with nearest neighbor hopping subjecte…

cond-mat.mes-hall2022★ 2 cited

Superdiffusive quantum work and adiabatic quantum evolution in finite temperature chaotic Fermi systems

András Grabarits, Márton Kormos, Izabella Lovas +1

We study the full distribution of quantum work in generic, noninteracting, disordered fermionic nanosystems at finite temperature. We derive an analytical determinant formula for t…

cond-mat.mes-hall2021★ 2 cited

Classical Theory of Quantum Work Distribution in Chaotic Fermion Systems

András Grabarits, Márton Kormos, Izabella Lovas +1

We present a theory of quantum work statistics in generic chaotic, disordered Fermi liquid systems within a driven random matrix formalism. By extending P. W. Anderson's orthogonal…

cond-mat.mes-hall2019★ 4 cited

Theory of Quantum Work in Metallic Grains

Izabella Lovas, András Grabarits, Márton Kormos +1

We generalize Anderson's orthogonality determinant formula to describe the statistics of work performed on generic disordered, non-interacting fermionic nanograins during quantum q…