activity
20052026
most citedShortcuts to adiabaticity

650 citations · 7.9k across the 124 of their papers we have counts for

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Showing 2023Show all

11 papers · 1 filter

quant-ph2023★ 24 cited

Krylov Complexity and Dynamical Phase Transition in the quenched LMG model

Pedro H. S. Bento, Adolfo del Campo, Lucas C. Céleri

Investigating the time evolution of complexity in quantum systems entails evaluating the spreading of the system's state across a defined basis in its corresponding Hilbert space.…

cond-mat.stat-mech2023

Kibble-Zurek Mechanism for Nonequilibrium Generation of Magnetic Monopoles in Spin Ices

Zhijie Fan, Adolfo del Campo, Gia-Wei Chern

The proliferation of topological defects is a common out-of-equilibrium phenomenon when a system is driven into a phase of broken symmetry. The Kibble-Zurek mechanism (KZM) provide…

quant-ph2023★ 21 cited

Unitarity breaking in self-averaging spectral form factors

Apollonas S. Matsoukas-Roubeas, Mathieu Beau, Lea F. Santos +1

The complex Fourier transform of the two-point correlator of the energy spectrum of a quantum system is known as the spectral form factor (SFF). It constitutes an essential diagnos…

quant-ph2023★ 16 cited

Large Deviations Beyond the Kibble-Zurek Mechanism

Federico Balducci, Mathieu Beau, Jing Yang +2

The Kibble-Zurek mechanism (KZM) predicts that the average number of topological defects generated upon crossing a continuous or quantum phase transition obeys a universal scaling…

cond-mat.stat-mech2023★ 39 cited

Kibble-Zurek mechanism of Ising domains

Kai Du, Xiaochen Fang, Choongjae Won +5

The formation of topological defects after a symmetry-breaking phase transition is an overarching phenomenon that encodes rich information about the underlying dynamics. Kibble-Zur…

cond-mat.stat-mech2023★ 7 cited

Universal defect density scaling in an oscillating dynamic phase transition

Wei-can Yang, Makoto Tsubota, Adolfo del Campo +1

Universal scaling laws govern the density of topological defects generated while crossing an equilibrium continuous phase transition. The Kibble-Zurek mechanism (KZM) predicts the…

quant-ph2023★ 14 cited

Quantum Chaos and Coherence: Random Parametric Quantum Channels

Apollonas S. Matsoukas-Roubeas, Tomaž Prosen, Adolfo del Campo

The survival probability of an initial Coherent Gibbs State (CGS) is a natural extension of the Spectral Form Factor (SFF) to open quantum systems. To quantify the interplay betwee…

hep-th2023★ 10 cited

Structural phase transition and its critical dynamics from holography

Chuan-Yin Xia, Hua-Bi Zeng, Chiang-Mei Chen +1

We introduce a gravitational lattice theory defined in an AdS black hole background that provides a holographic dual description of the linear-to-zigzag structural phase transi…

quant-ph2023★ 12 cited

Stochastic Operator Variance: an observable to diagnose noise and scrambling

Pablo Martinez-Azcona, Aritra Kundu, Adolfo del Campo +1

Noise is ubiquitous in nature, so it is essential to characterize its effects. Considering a fluctuating Hamiltonian, we introduce an observable, the stochastic operator variance (…

quant-ph2023★ 49 cited

Shortcuts to Adiabaticity in Krylov Space

Kazutaka Takahashi, Adolfo del Campo

Shortcuts to adiabaticity provide fast protocols for quantum state preparation in which the use of auxiliary counterdiabatic controls circumvents the requirement of slow driving in…

quant-ph2023★ 36 cited

Geometric Operator Quantum Speed Limit, Wegner Hamiltonian Flow and Operator Growth

Niklas Hörnedal, Nicoletta Carabba, Kazutaka Takahashi +1

Quantum speed limits (QSLs) provide lower bounds on the minimum time required for a process to unfold by using a distance between quantum states and identifying the speed of evolut…