Quantum Gases · Cross-listed from hep-lat
Repulsively Bound Hadrons in a $\mathbb{Z}_2$ Lattice Gauge Theory
Sayak Guha Roy, Vaibhav Sharma, Kaidi Xu et al. (+3 more)
The $\mathbb{Z}_2$
lattice gauge theory is a paradigmatic model that exhibits gauge-field-mediated-confinement of pairs of particles into
mesons, drawing connections to
quantum chromodynamics. In the absence of any additional attractive interactions between particles,
mesons are not known to bind in this model. Here, we show that resonant pair-production terms give rise to two separate mechanisms to form stable “
hadron” bound states of two
mesons: either induced by an effective attractive interaction, or a new dynamical binding mechanism induced by an effective repulsion. The repulsively bound
hadron is a high-energy state stabilized by being energetically separated from the two-
meson continuum through
quantum fluctuations of the gauge fields. We study the dynamical formation of this bound state starting from local excitations. We use
matrix product state techniques based on the time-evolving block decimation
algorithm to perform our numerical simulations and analyze the effect of model parameters on
hadron formation. Furthermore, we derive an effective model that explains its formation. Our findings are amenable to experimental observation on modern
quantum hardware such as superconducting
qubits, trapped ions, and Rydberg atom arrays.
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All authors Sayak Guha Roy, Vaibhav Sharma, Kaidi Xu, Umberto Borla, Jad C. Halimeh, Kaden R. A. Hazzard
Materials Science
Vertex and front-tracking methods for the modeling of microstructure evolution at the solid state: a brief review
Marc Bernacki
In mesoscopic scale microstructure
evolution modeling, two primary numerical frameworks are used: Front-Capturing (FC) and Front-Tracking (FT) ones. FC models, like phase-field or level-set methods, indirectly define interfaces by tracking field variable changes. On the contrary, FT models explicitly define interfaces using interconnected segments or surfaces. In historical FT methodologies, Vertex models were first developed and consider the description of the
evolution of polygonal structures in terms of the motion of points where multiple boundaries meet. Globally, FT-type approaches, often associated with Lagrangian movement, enhance spatial resolution in 3D surfacic and 2D lineic problems using techniques derived from finite element meshing and remeshing
algorithms. These efficient approaches, by nature, are well adapted to physical mechanisms correlated to interface properties and geometries. They also face challenges in managing complex topological events, especially in 3D. However, recent advances highlight their potential in computational efficiency and analysis of mobility and energy properties, with possible applications in intragranular phenomena.
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Statistical Mechanics
Dynamic Phase Transitions in Mean-Field Ginzburg-Landau Models: Conjugate Fields and Fourier-Mode Scaling
Yelyzaveta Satynska and Daniel T. Robb
Dynamic phase transitions of periodically forced mean-field ferromagnets are often described by a single order parameter and a scalar conjugate field. Building from previous work, we show that, at the critical period $P_c$ of the mean-field Ginzburg-Landau (MFGL) dynamics with energy $F(m)=am^2+bm^4-hm$, the correct conjugate field is the entire even-
Fourier component part of the applied field. The correct order parameter is $z_k=\sqrt{\bigl|\,m_k^2-|m_{k,c}|^2\,\bigr|}$, where $m_k$ is the $k^{th}$
Fourier component of the magnetization m(t), and $m_{k,c}$ is the $k^{th}$
Fourier component at the critical period. Using high-accuracy limit-cycle integration and
Fourier analysis, we first confirm that, for periodic fields that contain only odd components, the
symmetry-broken branch below $P_c$ exhibits $z_k \propto \varepsilon^{1/2}$ (computationally tested for modes $k\le30$), where $\varepsilon=(P_c-P)/P_c$. This provides strong evidence that the 1/2 scaling holds for all
Fourier modes. We then find three robust facts: (1) Exactly at $P_c$, adding a small perturbation composed of even
Fourier components with an overall field multiplier $h_{mult}$ yields $z_k \propto h_{mult}^{1/3}$ across many $k$. (2) Mode-resolved deviations obey a parity rule: $|\delta m_{2n}| \propto h_{mult}^{1/3}$ and $|\delta m_{2n+1}| \propto h_{mult}^{2/3}$. (3) These scalings persist in two MFGL models with higher-order nonlinearities.
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Strongly Correlated Electrons
Many-Body Perturbation Theory for Driven Dissipative Quasiparticle Flows and Fluctuations
Thomas Blommel, Enrico Perfetto, Gianluca Stefanucci et al. (+1 more)
We present a unified many-body perturbation theory for open
quantum systems, that treats dissipation, correlations, and external driving on equal footing. Using a Keldysh-Lindblad formalism, we introduce diagrammatic treatment of dissipative interaction lines representing quasiparticle flows and fluctuations. Two new Feynman rules render the evaluation of dissipative diagrams compact and systematically improvable, while preserving the Keldysh and anti-Hermitian
symmetries of the closed-system theory. Consequently, the structure of the Kadanoff-Baym equations (KBE) remains unchanged, enabling existing numerical methods to be directly applied. To illustrate this, we derive dissipative versions of the second Born and $GW$ approximations, identifying the physical content of the self-energy components. Moreover, we demonstrate that time-linear approximations to the full KBE retain their closed structure and can be efficiently used to simulate relaxation and decoherence dynamics. The impact of dissipation-induced correlations is illustrated in the driven Haldane model, where quasiparticles exhibit nontrivial stabilization and acquire lifetimes that far exceed those of the bare system. This framework establishes a general route toward first-principles modeling of correlated, driven, and dissipative
quantum materials.
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All authors Thomas Blommel, Enrico Perfetto, Gianluca Stefanucci, Vojtech Vlcek
Materials Science · Cross-listed from physics.ins-det
Quantitative measurement of magnetic dichroic signals at sub-nanometer to atomic scale resolution conditions
Sharath Kumar Manjeshwar Sathyanath, Anna L. Ravensburg, Vassilios Kapaklis et al. (+3 more)
When aiming for atomic resolution electron
magnetic circular dichroism (EMCD) in STEM mode, the high convergence angle of the electron probe can lead to unforeseen artefacts and strong reductions of the signal to noise ratio (SNR) in the measurement of
magnetic magnitudes. In this work, the EMCD signal is measured in STEM mode at semi-convergence angles ranging from \alpha=\ 2-10\ mrad\ using iron samples with high structural perfection. We observe that the relative EMCD signal remains very similar for all convergence angles, which is in good agreement with simulations. The improvement in the signal-to-noise ratio as compared to earlier works is due to better crystalline quality of the Fe sample, high control of the sample orientation, better control over sample thickness, and factors such as higher beam current and the use of a fast and sensitive hybrid-pixel electron detector. One of the key factors to remove experimental ambivalences is the use of an acquisition geometry where the two conjugate EMCD spectra are acquired simultaneously. Furthermore the high crystalline quality Fe sample enables the acquisition of statistical entities of spectra at the same sample orientation, which in turn results in high SNR EMCD signals. We obtain high SNR EMCD signals for all semi convergence angles and could measure the orbital to
spin magnetic moment ratio ml/ms with high precision. We observed that at high convergence angles, the ml/ms ratio gets sensitive to minute changes in sample orientation.
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All authors Sharath Kumar Manjeshwar Sathyanath, Anna L. Ravensburg, Vassilios Kapaklis, Jan Rusz, Björgvin Hjörvarsson, Klaus Leifer
Materials Science · Cross-listed from physics.chem-ph
Ab Initio Free Energy Surfaces for Coupled Ion-Electron Transfer
Ethan Abraham, Martin Z. Bazant and Troy Van Voorhis
Although coupled ion-electron transfer (CIET) has emerged as a powerful framework to rationalize the kinetics of Faradaic reactions, its mechanism has lacked a fully microscopic, first-principles description. Here we show that the coupling of electron-transfer to ion-transfer can be understood as an extension of Marcus theory in which the ensemble of diabatic
nuclear configurations is conditioned on a classical collective variable describing the interfacial anisotropy. This formalism enables direct construction of the CIET free-energy surface from constrained ab initio trajectories, providing a first-principles route to electrochemical current-overpotential relations. We demonstrate this method for CO2 redox on a gold electrode and find that the resulting two-dimensional saddle-point barriers differ substantially from one-dimensional treatments that consider only electron- or ion-transfer coordinates individually.
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Disordered Systems and Neural Networks
On the relationship between equilibria and dynamics in large, random neuronal networks
Xiaoyu Yang, Giancarlo La Camera and Gianluigi Mongillo
We investigate the
equilibria of a random model network exhibiting extensive chaos. In this regime, a large number of
equilibria is present. They are all saddles with an extensive, but fractionally-small, number of unstable directions. Despite network's connectivity being completely random, the
equilibria are strongly correlated and, as a result, they occupy a small region in the phase space. The attractor is inside this region. This geometry explains why the chaotic dynamics in these models can be described by a fractionally-small number of collective modes.
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Soft Condensed Matter
Learning noisy tissue dynamics across time scales
Ming Han, John Devany, Michel Fruchart et al. (+2 more)
Tissue dynamics play a crucial role in biological processes ranging from inflammation to morphogenesis. However, these noisy multicellular dynamics are notoriously hard to predict. Here, we introduce a biomimetic machine learning framework capable of inferring noisy multicellular dynamics directly from experimental movies. This generative model combines graph neural networks, normalizing flows and WaveNet
algorithms to represent tissues as neural
stochastic differential equations where
cells are edges of an evolving graph.
Cell interactions are encoded in a dual signaling graph capable of handling signaling cascades. The dual graph architecture of our neural networks reflects the architecture of the underlying biological tissues, substantially reducing the amount of data needed for training, compared to convolutional or fully-connected neural networks. Taking epithelial tissue experiments as a case study, we show that our model not only captures
stochastic cell motion but also predicts the
evolution of
cell states in their division cycle. Finally, we demonstrate that our method can accurately generate the experimental dynamics of developmental systems, such as the fly wing, and
cell signaling processes mediated by
stochastic ERK waves, paving the way for its use as a digital twin in bioengineering and clinical contexts.
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All authors Ming Han, John Devany, Michel Fruchart, Margaret L. Gardel, Vincenzo Vitelli
Statistical Mechanics · Cross-listed from hep-th
Towards a Quintic Ginzburg-Landau Description of the $(2,7)$ Minimal Model
Andrei Katsevich, Igor R. Klebanov, Zimo Sun et al. (+1 more)
We discuss dimensional continuation of the massless scalar field theory with the $i\phi^5$ interaction term. It preserves the so-called $\mathcal{PT}$
symmetry, which acts by $\phi\rightarrow -\phi$ accompanied by $i\rightarrow -i$. Below its upper critical dimension $10/3$, this theory has interacting infrared fixed points. We argue that the fixed point in $d=2$ describes the non-
unitary minimal conformal model $M(2,7)$. We identify the operators $\phi$ and $\phi^2$ with the Virasoro primaries $\phi_{1,2}$ and $\phi_{1,3}$, respectively, and $i\phi^3$ with a quasi-primary operator, which is a Virasoro descendant of $\phi_{1,3}$. Our identifications appear to be consistent with the operator product expansions and with considerations based on integrability. Using constrained Padé extrapolations, we provide estimates of the critical exponents in $d=3$. We also comment on possible
lattice descriptions of $M(2,7)$ and discuss RG flows to and from this CFT. Finally, we
conjecture that the minimal models $M(2, 2n+1)$ are described by the massless scalar field theories with the $i\phi^{2n-1}$ interaction terms.
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All authors Andrei Katsevich, Igor R. Klebanov, Zimo Sun, Grigory Tarnopolsky
Strongly Correlated Electrons
Inter-orbital spin-triplet superconductivity from altermagnetic fluctuations
Chen Lu, Chuang Li, Chao Cao et al. (+3 more)
Altermagnetic (AM) fluctuations are a new class of collinear
spin fluctuations whose role in mediating superconductivity faces a fundamental tension: their $\Gamma$-point peak favors intra-orbital
spin-triplet pairing, while their
spin compensation favors inter-orbital singlets. Here, we demonstrate that inversion-
symmetry-broken AM fluctuations generically resolve this competition in favor of
spin-triplet pairing. As a proof of concept, we study a minimal two-orbital model with two van Hove singularities. The broken inversion
symmetry induces momentum-orbital locking: the same orbital dominates at opposite momenta, enhancing the triplet channel. Crucially, a subdominant fluctuation channel arising from inter-van-Hove nesting provides an internal Josephson coupling that locks the phase difference between triplet pairs on different orbitals. We find this coupling changes sign ($+$ to $-$) upon a crossover from AM-dominant to
ferromagnetic-dominant fluctuations. The resulting $\pi$-phase difference manifests as a $\tau_z$-type order parameter, $c_{k,1\uparrow}c_{-k,1\uparrow} - c_{k,2\uparrow}c_{-k,2\uparrow}$. Although intra-orbital in the original basis, its orbital-nontrivial character, as manifested by its equivalence to inter-orbital pairing under rotation, defines a general inter-orbital
spin-triplet superconductivity. This state is distinct from the $\tau_0$-triplet pairing mediated by
ferromagnetic fluctuations, as evidenced by the canceled intra-orbital supercurrent in a Josephson junction between them.
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All authors Chen Lu, Chuang Li, Chao Cao, Huiqiu Yuan, Fu-Chun Zhang, Lun-Hui Hu
Materials Science
First-principles calculation of electronic and topological properties of low-dimensional tellurium
Gabriel Elyas Gama Araujo and Andreia Luisa da Rosa
We present a comprehensive first-principles investigation of the structural, electronic, vibrational, and topological properties of tellurium across its dimensional hierarchy, including bulk trigonal Te-I, two-dimensional tellurene polymorphs, and one-dimensional helical nanowires. Using density functional theory with full inclusion of
spin-orbit coupling, we confirm that bulk Te-I is a narrow-gap
semiconductor hosting Weyl nodes arising from broken inversion
symmetry and degenerate
phonon modes suggestive of
chiral phonon behavior. In contrast, two-dimensional alpha and beta-tellurene are found to be topologically trivial, with no
spin-orbit-driven band inversion in the occupied
manifold. Beyond these established phases, we find that buckled kagome and buckled square tellurene
lattices exhibit a nontrivial two-dimensional
topology of the occupied electronic bands, indicating incipient
quantum spin Hall character in metallic systems. In contrast, one-side hydrogen-passivated hexagonal tellurene realizes a fully gapped
quantum spin Hall phase with a robust Z2 = 1 invariant, preserved under applied strain and chemical functionalization. In the one-dimensional limit, helical tellurium nanowires preserve chirality and host edge-localized states accompanied by pronounced anisotropy in carrier effective masses. These results establish tellurium as a highly tunable platform for engineering topological phenomena across dimensionality, bridging three-dimensional Weyl physics, two-dimensional
quantum spin Hall and incipient Z2 phases, and one-dimensional helical systems.
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Mesoscale and Nanoscale Physics
Sliding Disassembly of van der Waals Heterostructures
Jordan Pack, Karl V. Falb, Sanat Ghosh et al. (+13 more)
Many recent advances in our understanding of two-dimensional (2D) electron systems stem from van der Waals (vdW)
heterostructures. The assembly process relies on the weak bonding across interfaces between layered vdW compounds, making it possible to construct exceptionally clean
heterostructures from chemically and structurally distinct materials - a challenging task for traditional thin-film growth techniques. Here we demonstrate an additional, dynamic degree of freedom afforded by vdW interfaces, wherein we use microstructured
polymer stamps to disassemble and reconfigure vdW
heterostructures by sliding. We apply this technique to alter the dielectric environment of monolayer
graphene, perform scanning tunneling microscopy on semiconducting and air-sensitive monolayers, and manipulate strain-sensitive moiré materials. Together these demonstrations suggest a new paradigm for assembling and dynamically modifying van der Waals
heterostructures, with the potential to reveal new insights into 2D electron systems.
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All authors Jordan Pack, Karl V. Falb, Sanat Ghosh, Xuehao Wu, Keng Tou Chu, Florie Mesple, Ellis Thompson, Zhuquan Zhang, Carolin Gold, Kenji Watanabe, Takashi Taniguchi, Dmitri N. Basov, A. N. Pasupathy, Matthew Yankowitz, Cory R. Dean, Aravind Devarakonda
Mesoscale and Nanoscale Physics
iDART: Interferometric Dual-AC Resonance Tracking nano-electromechanical mapping
J. Bemis, F. Wunderwald, U. Schroeder et al. (+3 more)
Piezoresponse force microscopy (PFM) has established itself as a very successful and reliable imaging and spectroscopic tool for measuring a wide variety of nanoscale electromechanical functionalities. Quantitative imaging of nanoscale electromechanical phenomena requires high sensitivity while avoiding artifacts induced by large drive biases. Conventional PFM often relies on high voltages to overcome optical detection noise, leading to various non-ideal effects including electrostatic crosstalk, Joule heating, and tip-induced switching. To mitigate this situation, we introduce interferometrically detected, resonance-enhanced dual AC resonance tracking (iDART), which combines femtometer-scale displacement sensitivity of quadrature phase differential interferometry with contact resonance amplification. Through this combination, iDART achieves 10x or greater signal-to-noise improvement over current state of the art PFM approaches including both single frequency interferometric PFM or conventional, resonance enhanced PFM using optical beam detection. In this work, we demonstrate a >10x improvement of imaging sensitivity on PZT and Y-HfO. Switching spectroscopy shows similar improvements, where further demonstrates reliable hysteresis loops at small biases, mitigating nonlinearities and device failures that can occur at higher excitation amplitudes. These results position iDART as a powerful approach for probing conventional ferroelectrics with extremely high signal to noise down to weak piezoelectric systems, extending functional imaging capabilities to thin films, 2D ferroelectrics, beyond-CMOS technologies and bio-materials.
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All authors J. Bemis, F. Wunderwald, U. Schroeder, X. Xu, A. Gruverman, R. Proksch
Materials Science · Cross-listed from physics.comp-ph
Machine-learned domain partitioning for computationally efficient coupling of continuum and particle simulations of membrane fabrication
Matthias Busch, Gregor Häfner, Jiayu Xie et al. (+4 more)
All simulation approaches eventually face limits in computational scalability when applied to large spatiotemporal domains. This challenge becomes especially apparent in molecular-level particle simulations, where high spatial and temporal resolution leads to rapidly increasing computational demands. To overcome these limitations, hybrid methods that combine simulations with different levels of resolution offer a promising solution. In this context, we present a machine learning-based decision model that dynamically selects between simulation methods at runtime. The model is built around a Multilayer perceptron (MLP) that predicts the expected discrepancy between particle and continuum simulation results, enabling the localized use of high-fidelity particle simulations only where they are expected to add value. This concurrent approach is applied to the simulation of membrane fabrication processes, where a particle simulation is coupled with a continuum model. This article describes the architecture of the decision model and its integration into the simulation workflow, enabling efficient, scalable, and adaptive multiscale simulations.
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All authors Matthias Busch, Gregor Häfner, Jiayu Xie, Marius Tacke, Marcus Müller, Christian J. Cyron, Roland C. Aydin
Mesoscale and Nanoscale Physics · Cross-listed from physics.optics
Broadband Thermal Noise Correlations Induced by Measurement Back-Action
Jiaxing Ma, Thomas J. Clark, Vincent Dumont et al. (+1 more)
Modern mechanical sensors increasingly measure motion with precision sufficient to resolve the fundamental thermal noise floor over a broad band. Compared to traditional sensors – achieving this limit only near resonance – this capability provides massive gains in acquisition rates along with access to otherwise obscured transient signals. However, these stronger measurements of motion are naturally accompanied by increased back-action. Here we show how resolving the broadband thermal noise spectrum reveals back-action-induced correlations in the noise from many mechanical modes, even those well-separated in frequency. As a result, the observed spectra can deviate significantly from predictions of the usual single-mode and (uncorrelated) multimode models over the broad band, notably even at the mechanical resonance peaks. This highlights that these effects must be considered in all systems exhibiting measurement back-action, regardless of whether the resonances are spectrally isolated or the readout noise is high enough that the noise peaks appear consistent with simpler models. Additionally, these correlations advantageously allow the thermal noise spectrum to reach a minimum – equivalent to that of a single mode – in a band far from the resonance peak, where the mechanical susceptibility is comparatively stable against frequency noise.
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All authors Jiaxing Ma, Thomas J. Clark, Vincent Dumont, Jack C. Sankey