Article
Physics, Multidisciplinary
Viktor Eisler
Summary: This study examines the time evolution of entanglement created by local or extended excitations on the ground state of a free-fermion chain. A single particle or hole excitation leads to excess entropy increasing linearly with time and subsystem lengths. In the case of double hole excitations, some coherence is preserved between the excitations only for large separations, while coherence is lost for particle-hole excitations. Multiple hole excitations on a completely filled chain show that excess entropy scales logarithmically for an extended contiguous hole and linearly for finite separations between the holes.
JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL
(2021)
Article
Physics, Multidisciplinary
Etienne Granet, Carolyn Zhang, Henrik Dreyer
Summary: In this paper, we study Gaussian quantum circuits with spatial translation symmetry and time periodicity, which consist of alternating unitary gates and postselected weak measurements. By mapping the unitary gates and weak measurements onto Mobius transformations, we analytically demonstrate that these models can exhibit measurement-induced phase transitions detected by entanglement entropy. We show the existence of a transition from a log-law to an area-law, as well as a transition from a volume-law to an area-law at a finite measurement amplitude. For the latter, we exactly compute the critical exponent v for the Hartley, von Neumann, and Renyi entropies.
PHYSICAL REVIEW LETTERS
(2023)
Correction
Mechanics
Gilles Parez, Riccarda Bonsignori, Pasquale Calabrese
Summary: The study of entanglement dynamics is important for understanding the behavior of many-body quantum systems. In this study, the time evolution of symmetry resolved entanglement in free fermion systems is investigated. The entanglement entropies and mutual information show effective equipartition in large time and subsystem size. The behavior of charged entropies can be quantitatively understood in the framework of the quasiparticle picture for the spreading of entanglement. The number entropy grows logarithmically with time and saturates to a value proportional to the logarithm of the subsystem size.
JOURNAL OF STATISTICAL MECHANICS-THEORY AND EXPERIMENT
(2022)
Article
Materials Science, Multidisciplinary
Qiang Luo
Summary: The Gruneisen ratio (GR) is an important tool for diagnosing quantum phase transitions. It diverges near the critical points of continuous phase transitions, but recent observations have shown that it can also be finite at self-dual criticality and divergent at symmetry-enhanced first-order transitions. By studying a specific quantum Ising model, we find that the behavior of the Gruneisen ratio can reveal different characteristics of phase transitions.
Article
Multidisciplinary Sciences
S. Rahul, Nilanjan Roy, Ranjith R. R. Kumar, Y. R. Kartik, Sujit Sarkar
Summary: We investigate the nature of quantum criticality and topological phase transitions in the extended Kitaev chain with next nearest neighbor hopping parameters and non-Hermitian chemical potential. Multiple gap-less points are found, whose locations in momentum space can change along the critical line unlike the Hermitian counterpart. Interesting simultaneous occurrences of vanishing and sign flipping behavior by real and imaginary components, respectively of the lowest excitation are observed near the topological phase transition. Introduction of non-Hermitian factor leads to an isolated critical point instead of a critical line and reduced number of multi-critical points compared to the Hermitian case. The critical exponents obtained for the multi-critical and critical points show a very distinct behavior from the Hermitian case.
SCIENTIFIC REPORTS
(2023)
Article
Physics, Multidisciplinary
Ni Liu, Kaixuan Hu, J. -Q. Liang
Summary: Using the spin-coherent-state variational method, this study investigates the multiple stable macroscopic quantum states and quantum phase transitions of a Bose-Einstein Condensate in an optomechanical dual-cavity by modulating the dual-cavity interaction and the nonlinear phonon-photon interaction. The collapse of the superradiant phase can be controlled by the existing nonlinear photon-phonon interaction, while the critical quantum phase transition remains unaffected. Additionally, a new quantum phase transition from the normal phase to the inversely atomic populated state occurs when the dual-cavity coupling interaction reaches a certain value, leading to the complete collapse of the superradiant phase and the normal phase into an unstable macroscopic vacuum state.
INTERNATIONAL JOURNAL OF THEORETICAL PHYSICS
(2023)
Review
Physics, Multidisciplinary
Michael Smidman, Oliver Stockert, Emilian M. Nica, Yang Liu, Huiqiu Yuan, Qimiao Si, Frank Steglich
Summary: This Colloquium surveys apparently conflicting results from multiple experimental studies on the heavy-fermion metal CeCu2Si2. Different theoretical scenarios, including isotropic and anisotropic two-band s-wave superconductivity, as well as an effective two-band d-wave model, are addressed to understand the particular gap structure. Lessons learned from CeCu2Si2 are expected to contribute to uncovering Cooper-pair states in other unconventional, fully gapped superconductors with strongly correlated carriers.
REVIEWS OF MODERN PHYSICS
(2023)
Article
Physics, Multidisciplinary
Yao Heng Su, D. C. Liu, Zhongyu Wan, Ai Min Chen, Pengfei Cheng
Summary: In this study, the quantum criticality and critical exponents variation in the spin-1/2 anisotropic XY chain with staggered Dzyaloshinskii-Moriya interaction were investigated using the infinite time evolving block decimation method in infinite matrix product state representation. The phase diagram was obtained from entanglement measurement, revealing continuous variation of critical exponents along the critical line and the ratios of critical exponents implying weak universality. The linear relationships of critical exponents illustrate the dependence between critical exponents and the Dzyaloshinskii-Moriya interaction.
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS
(2022)
Article
Mathematics, Interdisciplinary Applications
Manoj C. Warambhe, Prashant M. Gade
Summary: Zigzag and checkerboard patterns are common in pattern-forming systems. An order parameter called 'phase defect' is introduced to identify this transition and determine the associated universality class on a discrete lattice. In one dimension, the phase defect is defined based on the spin values, while in two dimensions it is related to the sum of row-wise and column-wise phase defects. The persistence of spin values is also studied, showing similar power-law decay for both one-dimensional and two-dimensional maps.
CHAOS SOLITONS & FRACTALS
(2023)
Article
Physics, Fluids & Plasmas
Yury Panov, Onofre Rojas
Summary: The model exhibits unusual behavior in the low-temperature region, with sharp changes in entropy and other physical quantities at a specific temperature, but no singularity is observed.
Article
Physics, Fluids & Plasmas
Yury Panov
Summary: This study rigorously investigates the properties of the ground state of the dilute Ising chain in a magnetic field, and proposes methods for calculating the residual entropy of frustrated states. The study finds that there are no pseudotransitions in the dilute Ising chain, and the concentration dependencies of magnetization at the phase boundaries exhibit nonlinear behavior.
Article
Physics, Fluids & Plasmas
Kazuyuki Yoshimura, Yusuke Doi, Tomoya Kitamura
Summary: We construct one-dimensional nonlinear lattices and study heat transport, validating Peierls's hypothesis that only umklapp processes cause thermal resistance.
Article
Computer Science, Interdisciplinary Applications
Yichen Huang
Summary: This study demonstrates the QMA-completeness of the two-dimensional local Hamiltonian problem with ground states obeying area laws. Similar results are also proven for 2D translation-invariant systems and the 3D Heisenberg and Hubbard models with local magnetic fields. This implies that not all ground states of 2D local Hamiltonians with area laws have efficient classical representations for supporting efficient computation of local expectation values unless MA = QMA.
JOURNAL OF COMPUTATIONAL PHYSICS
(2021)
Article
Multidisciplinary Sciences
Sotaro Kunii, Ken Masuzawa, Alexandre Lira Fogiatto, Chiharu Mitsumata, Masato Kotsugi
Summary: This study causally analyzes the magnetization reversal in nanomagnets using an extended Landau free-energy model. By analyzing energy gradients and structural features, the behavior of microscopic magnetic domains is explained. The study found that the concentration of energy near a defect causes the demagnetization effect, which significantly influences the pinning phenomenon.
SCIENTIFIC REPORTS
(2022)
Article
Materials Science, Multidisciplinary
P. Popcevic, I. Batistic, A. Smontara, K. Velebit, J. Jacimovic, I. Zivkovic, N. Tsyrulin, J. Piatek, H. Berger, A. Sidorenko, H. Ronnow, L. Forro, N. Barisic, E. Tutis
Summary: This study investigates the mechanisms of electric transport, magnetic ordering, and their interaction in Co1/3NbS2 compound. The results show that the compound exhibits a sensitive magnetic subsystem that can be completely suppressed under external pressure, and magnetic frustrations play an important role in this suppression. The study also reveals that the compound's transport properties respond differently to the presence of magnetic ordering or the application of hydrostatic pressure in different directions, and proposes a spin-valve mechanism involving intercalated Co ions as spin-selective electrical transport bridges.
Article
Multidisciplinary Sciences
T. M. Wintermantel, M. Buchhold, S. Shevate, M. Morgado, Y. Wang, G. Lochead, S. Diehl, S. Whitlock
Summary: This study reveals a striking correspondence between the excitation dynamics of a laser-driven gas of Rydberg atoms and the spreading of diseases, providing a controllable platform for studying non-equilibrium dynamics on complex networks. The growth of excitation number in epidemics is found to be sub-exponential and a quantitative microscopic susceptible-infected-susceptible model is developed based on this observation. Physical insights into non-equilibrium criticality and non-universal power-laws in the dynamics of complex systems are provided.
NATURE COMMUNICATIONS
(2021)
Article
Physics, Multidisciplinary
T. Mueller, S. Diehl, M. Buchhold
Summary: We have identified an unconventional algebraic scaling phase in the quantum dynamics of long-range hopping free fermions under continuous local measurements. This phase exhibits features such as algebraic entanglement entropy growth and a slow algebraic decay of the density-density correlation function.
PHYSICAL REVIEW LETTERS
(2022)
Article
Physics, Multidisciplinary
M. Buchhold, Y. Minoguchi, A. Altland, S. Diehl
Summary: The study investigates the state updates of a wave function under time evolution and measurements, identifying a competition between different elements of dynamics. By constructing an n-replica Keldysh field theory, the decoupling of degrees of freedom is found to be exact for free theories, providing insights into the behavior of interacting theories.
Article
Physics, Multidisciplinary
Y. Minoguchi, P. Rabl, M. Buchhold
Summary: Hybrid evolution protocols, which consist of unitary dynamics and repeated, weak or projective measurements, lead to new quantum phenomena such as entanglement phase transitions and unconventional conformal invariance. In this study, we introduce a scenario of measurement-induced many body evolution using bosonic Gaussian measurements, which has an exact analytical solution. We investigate the modifications of quantum criticality under measurements for the free boson conformal field theory and identify three fundamental scenarios. We discuss the impact of imperfect measurements and provide a set of observables to classify the measurement-induced dynamics for both pure and mixed states. Finally, we propose an experimental tomography scheme for reconstructing the density operator of the system using only the continuous measurement record.
Article
Physics, Multidisciplinary
Alberto de la Torre, Kyle L. Seyler, Michael Buchhold, Yuval Baum, Gufeng Zhang, Nicholas J. Laurita, John W. Harter, Liuyan Zhao, Isabelle Phinney, Xiang Chen, Stephen D. Wilson, Gang Cao, Richard D. Averitt, Gil Refael, David Hsieh
Summary: The study investigates the ultrafast non-equilibrium dynamics of the antiferromagnetic Mott insulator Sr2IrO4 using second harmonic optical polarimetry and coherent magnon spectroscopy. The results reveal a far-from-equilibrium critical regime where static and dynamic behavior decouple.
COMMUNICATIONS PHYSICS
(2022)
Article
Physics, Multidisciplinary
Alexander Altland, Michael Buchhold, Sebastian Diehl, Tobias Micklitz
Summary: We investigate the evolution of continuously measured many-body chaotic quantum systems. We focus on the dynamics of state purification and analytically describe the limits of strong and weak measurement rates. The latter case is challenging as it requires monitoring up to exponentially long time scales in the numbers of particles. We complement our analysis with an effective replica theory that provides information on the stability and symmetries of the respective phases. Our analytical results are tested against exact diagonalization.
PHYSICAL REVIEW RESEARCH
(2022)
Article
Physics, Multidisciplinary
B. Ladewig, S. Diehl, M. Buchhold
Summary: This study investigates the impact of dephasing on the dynamics of monitored fermions and finds that strong dephasing leads to an increased mixedness of the fermion density matrix, while observables still display scale invariant behavior, interpreted as a signature of classical diffusion.
PHYSICAL REVIEW RESEARCH
(2022)
Article
Materials Science, Multidisciplinary
R. B. Versteeg, A. Chiocchetta, F. Sekiguchi, A. Sahasrabudhe, J. Wagner, A. I. R. Aldea, K. Budzinauskas, Zhe Wang, V. Tsurkan, A. Loidl, D. I. Khomskii, S. Diehl, P. H. M. van Loosdrecht
Summary: In this study, we modify the magnetic free energy landscape and phase diagram of the frustrated honeycomb magnet ??-RuCl3 by photoexciting high-energy holon-doublon pairs. The recombination process of the pairs through multimagnon emission is observed through the time evolution of the magnetooptical response. Our findings suggest a new route to achieve a nontrivial spin-disordered state in Kitaev-like magnets.
Article
Physics, Multidisciplinary
N. Maskara, M. Buchhold, M. Endres, E. van Nieuwenburg
Summary: In this study, a supervised learning algorithm called neural network scaling was introduced to analyze critical phenomena in quantum matter. The algorithm showed universal scaling behaviors across different measurement bases and captured the characteristics of continuous phase transitions. It demonstrated versatility in handling various types of quantum matter.
PHYSICAL REVIEW RESEARCH
(2022)
Article
Materials Science, Multidisciplinary
K. Klocke, C. D. White, M. Buchhold
Summary: Investigating the classical facilitated hopping model combined with a Markovian dephasing bath in the context of the random-field Heisenberg model, researchers found a clear transition between diffusive and subdiffusive regimes caused by the interplay between thermal and frozen bubbles. The classical model exhibits long local memory times, providing a classical analog for the MBL transition in the corresponding quantum model and emphasizing the importance of details in studying MBL systems coupled to thermal environments.
Article
Materials Science, Multidisciplinary
Kai Klocke, Michael Buchhold
Summary: The study investigates the dynamics of a quantum error correcting code under Pauli measurements, revealing the breaking of topological and symmetry-breaking orders, leading to a rich phase diagram and non-integer multiples of the correlation length exponent. Additionally, a robust transient scaling regime for purification dynamics is identified, demonstrating a modified dynamical critical exponent observable up to times similar to L-z*.