Mesoscale and Nanoscale Physics
Magnetoresistance from decoherence
Xian-Peng Zhang, Yan-Qing Feng, Haiwen Liu et al. (+1 more)
Microscopic theories of magnetoresistance have traditionally focused on momentum relaxation and the
plasma frequency of itinerant electrons. Here, we uncover a distinct mechanism in which magnetoresistance originates from
quantum decoherence throughout the whole
Fermi sea, specifically the decay of the off-diagonal components of the density
matrix. The resulting conductivity, parameterized by two complex decoherence times, scales linearly with
impurity density-markedly contrasting the conventional Drude picture, where conductivity is governed by momentum relaxation of Ferm-surface quasiparticles and is inversely proportional to
impurity density. This unconventional scaling provides a direct electrical probe of
quantum decoherence, a quantity central to both fundamental studies and emerging nanoscale technologies. Furthermore, the interplay between the external
magnetic field and the exchange field gives rise to rich magnetotransport phenomena, including temperature-drive crossover from positive to negative magnetoresistance and a nonmonotonic temperature dependence with a conductivity maximum reminiscent of the Kondo effect. Our results establish
quantum decoherence as a key ingredient in magnetoresistance and our findings should have an unprecedented impact on advancing research and applications involving magnetoresistance.
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All authors Xian-Peng Zhang, Yan-Qing Feng, Haiwen Liu, Yugui Yao
Materials Science
pyzentropy: A Python package implementing recursive entropy for first-principles thermodynamics
Nigel Lee En Hew, Luke Allen Myers, Shun-Li Shang et al. (+1 more)
While the recursive property of
entropy is well known in information theory, it is rarely utilized in thermodynamics, despite
entropy originating in this field. Moreover, computational tools to implement this concept within first-principles thermodynamics remain lacking. In this work, we introduce an open-source Python package, pyzentropy, to implement this approach. We demonstrate its effectiveness using $Fe_3Pt$ as a case study, considering a 12-atom supercell with multiple
magnetic configurations. By applying the recursive formulation of
entropy to compute the total
entropy of the system, we reproduce the Invar behavior, along with the anomalous temperature dependence of the linear coefficient of thermal expansion (LCTE), heat capacity $C_P$, and bulk modulus $B$. We also construct the $T$-$V$ and $P$-$T$ phase diagrams in good agreement with experimental observations. Finally, we highlight the importance of determining key high-probability configurations to accurately capture material properties.
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All authors Nigel Lee En Hew, Luke Allen Myers, Shun-Li Shang, Zi-Kui Liu
Mesoscale and Nanoscale Physics
Microscopic Theory of Acoustic Phonon Scattering by Charge-Density-Wave Fluctuations
Han Huang
Charge-density-wave (CDW) order in correlated metals originates in a peaked electronic susceptibility at a finite wavevector $\mathbf Q_0$, set either by
Fermi-surface features (nesting or saddle-point singularities) or by momentum-resolved electron-
phonon coupling, or by a combination of the two. CDW precursor fluctuations can attenuate heat-carrying acoustic
phonons even when long-range order is absent. We develop a Green's-function theory in which a damped-harmonic-oscillator propagator for a hybrid CDW–
lattice soft mode at the ordering wavevector $\mathbf Q_0$ and a strain–intensity vertex obtained from an electron loop combine to give the acoustic
phonon self-energy. The theory identifies two scattering channels: a local-intensity channel, controlled by a retarded composite CDW response and giving a narrow critical contribution when the CDW correlation length is large, and a texture (gradient) channel, which couples acoustic strain to spatial variations of the CDW envelope and, in a frozen-texture limit, reduces to a phenomenological form set by the measured diffraction peak weight and width. The same propagator fixes the
lattice projection of a hybrid CDW–
phonon soft pole measured by inelastic X-ray scattering, with an underdamped-to-overdamped crossover controlled by the distance to the CDW instability and a mass-tracking identity for the slow overdamped relaxation rate. The framework unifies diffraction, soft-mode spectroscopy, and thermal transport and applies broadly across CDW materials, including the transition-metal dichalcogenides, rare-earth tritellurides, kagome CDW compounds, and the cuprate fluctuating charge-order regime; we illustrate it by direct comparison with experimental IXS
phonon softening and anomalous thermal transport in 2H-TaSe$_2$ at elevated temperatures.
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Statistical Mechanics · Cross-listed from hep-th
Holography and Optimal Transport: Emergent Wasserstein Spacetime in Harmonic Oscillator, SYK and Krylov Complexity
Koji Hashimoto and Norihiro Tanahashi
Optimal transport and Wasserstein distance are prominent tools to quantify the space of probability distributions. From a novel viewpoint of
manifold hypothesis in machine learning being a possible guide for the
holographic principle, we study how
holographic spacetime can emerge from
quantum systems in general as a Wasserstein space through optimal transport. We employ the simplest example of a single
quantum harmonic oscillator and demonstrate that, among various definitions of distance, the
manifold hypothesis selects the 1-Wasserstein distance of optimal transport between Husimi Q-representations of states, and it gives rise to an emergent space. Furthermore, the Lindblad time
evolution of the harmonic oscillator coupled to a bath, of the form of a Fokker-Planck equation, provides a time trajectory in the Wasserstein space, yielding an emergent Wasserstein spacetime that shares properties with black hole spacetimes and their event horizons. The methodology is applied to a Lindbladian subsystem of SYK model, revealing that the Wasserstein space is consistent with the AdS${}_2$ black hole geometry of the standard
holographic dictionary. We remark that, in our examples, the 1-Wasserstein distance is identified as a generalized Krylov complexity, and argue that optimal transport with the
manifold hypothesis can yield general emergent spacetimes, positioning the
holographic principle on a broader basis.
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Mesoscale and Nanoscale Physics
Crystallography, Lorentz violation, and the Standard-Model Extension
Marco Schreck and Rogeres A. da Silva Magalhães
The motivation behind the present work is to adopt methodology from field theory and high-energy physics to crystallography. In particular, we establish a relationship between the electromagnetic sector of the Standard-Model Extension (SME) for Lorentz invariance violation and optical media. At an effective level, electromagnetic properties associated with different
crystal structures are demonstrated to be parametrized in the SME. Crystallographic and
magnetic point groups provide the mathematical tools to show this correspondence. Birefringent and magnetoelectric media merit a dedicated study. Intriguing effects, which have not been described systematically in the modern literature, are rediscovered for the latter and expressed in SME
language. With the setting developed at our disposal, materials with specific
symmetries such as birefringent or multiferroic
crystals serve as condensed-matter analogs for SME effects. It enables us to propose materials with unusual optical properties, which have not been thoroughly looked at in recent times.
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Strongly Correlated Electrons
Chiral Magnetism and Quantum Anomalous Hall Effect in a Low-energy Kondo Model on the Triangular Lattice
Kai Vylet, Xingkai Huang and Leon Balents
We study an effective low-energy Kondo model on the triangular
lattice in which itinerant electrons occupy a valence pocket at $\Gamma$ and three conduction pockets at the $M$ points of the Brillouin zone. This construction has a
Fermi-surface nesting structure that favors triple-$Q$
magnetic order while only assuming the low-energy band-structure. Treating the local moments as classical
spins on a four-sublattice
magnetic unit
cell, we find extended regions of non-coplanar order, including tetrahedral and related canted tetrahedral states, in addition to
ferromagnetic and coplanar phases. The
chiral phases remain stable over a broad range of inter-pocket Kondo couplings and persist in the presence of an external
magnetic field. For certain
chiral orders, the electronic bands can become gapped and host a
quantum anomalous
Hall state with $\sigma_{xy}=4\,e^2/h$. These results show that
chiral magnetism and a quantized anomalous
Hall effect on the triangular
lattice do not rely on a specific tight-binding band structure, but can arise more generally from low-energy nested pockets at $\Gamma$ and $M$.
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Disordered Systems and Neural Networks · Cross-listed from physics.optics
On-shell compression and reconstruction (OSCAR) of monochromatic wave fields in weakly scattering media
Pablo Jara and Alexey Yamilov
Advances in computational methods have made full-wave simulations in large disordered media increasingly feasible, but the resulting volume of field data, scaling with the cube of the ratio of system size to wavelength, creates a severe storage and post-processing bottleneck. Generic compression methods are sample-specific and preclude operations on compressed data. We introduce OSCAR, a physics-based lossy compression scheme for monochromatic wave fields in weakly scattering media. OSCAR exploits the universal confinement of the
Fourier representation of wave fields to a thin dispersion shell, a direct consequence of wave propagation when the scattering mean free path significantly exceeds the wavelength, and a property of every disorder realization rather than of the ensemble average, so that one mask serves an entire ensemble. The resulting compression ratio reflects two distinct scale separations: on-shell confinement due to weak scattering, and the excess
Fourier-space volume introduced by sub-wavelength discretization of the scatterers. Crucially, second-order quantities, demonstrated here on sensitivity maps, can be computed via convolution entirely in compressed space while preserving the interference effects. We validate the method in 2D scalar and 3D vector simulations of electromagnetic waves, spanning quasi-ballistic to diffusive transport. The reconstruction error is set by the discarded spectral weight. Demonstrated compression ratios reach ~810x in 2D and ~420x in 3D at a 3% error, with
cell-averaged second-order observables accurate to an even smaller error. Tested from quasi-ballistic to diffusive transport, OSCAR stores the fields in up to 19x less space at a 2.5-4.2x lower runtime cost than SZ3. This lowers the storage barrier to ensemble studies at scales relevant to biomedical optics, seismology, and
underwater acoustics.
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Statistical Mechanics
Activation and Avalanche Length Scales in the Finite-Temperature Creep of an Elastic Interface
Giovanni Russo, Ezequiel E. Ferrero, Alejandro B. Kolton et al. (+2 more)
We investigate the creep dynamics of a driven elastic line at finite temperature, well below the depinning threshold. We show that creep is governed by two distinct length scales. The first, $\ell_{\mathrm{opt}}$, corresponds to the optimal activated rearrangements that control the dynamics' bottleneck and remains essentially temperature-independent. The second, $\ell_{\mathrm{av}}$, characterizes the spatial extent of thermally activated avalanches and grows as temperature decreases. By combining structural and dynamical observables, we show that $\ell_{\mathrm{av}}$ governs both the crossover in the structure factor and the growth of the four-point dynamical susceptibility, while the relaxation time remains controlled by activation over large barriers associated with $\ell_{\mathrm{opt}}$. We find that the avalanche scale follows $\ell_{\mathrm{av}}(T)\sim T^{-\nu_{\mathrm{dep}}}$, thereby selecting a unique scenario among competing theoretical predictions. These results establish a unified picture of finite-temperature creep in which activation controls temporal scales while depinning criticality governs spatial correlations.
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All authors Giovanni Russo, Ezequiel E. Ferrero, Alejandro B. Kolton, Alberto Rosso, Damien Vandembroucq
Superconductivity
Anisotropic Superconducting Diode Effect in Planar Josephson Junctions
Abhishek Chilampankunnel Prasannan, Baris Pekerten, Nowar Alashkar et al. (+1 more)
We theoretically investigate the
magnetic and crystalline anisotropies of the superconducting diode effect (SDE) in proximitized planar Josephson junctions (JJs) with coexisting Rashba and Dresselhaus
spin-orbit couplings (SOCs) under an in-plane
magnetic field. A
symmetry analysis identifies
geometric constraints on
magnetic-field and crystallographic orientations for which the SDE is suppressed independently of field strength, providing experimentally testable signatures of the interplay between SOC and Zeeman interaction. We develop a phenomenological model showing that the diode efficiency depends on the relative
alignment between
spin-orbit and
magnetic fields, and corroborate this behavior in the narrow-junction, low-field regime using an analytical approach that links the anisotropy of the diode response to SOC-induced
Fermi surface distortions and anisotropic Cooper pair momentum. These findings are supported by tight-binding simulations of the Bogoliubov-de Gennes equation, which reproduce recent experimental trends. The simulations reveal that electrostatic gating can induce polarity reversals of the SDE in the low-field regime even with only Rashba SOC, consistent with recent experiments, and predict additional reversals for specific field orientations, junction geometries, and SOC ratios. Our results elucidate the origin of anisotropic nonreciprocal superconducting transport and provide guidance for experimentally probing the mechanisms underlying the SDE in
semiconductor-based planar JJs.
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All authors Abhishek Chilampankunnel Prasannan, Baris Pekerten, Nowar Alashkar, Alex Matos-Abiague
Mesoscale and Nanoscale Physics
Photocurrent at oblique illumination and reconstruction of wavefront direction with 2d photodetectors
Kirill Kapralov, Vladislav Atlasov, Alina Khisameeva et al. (+3 more)
Many contemporary photodetectors operate beyond the readout of light intensity and enable the reconstruction of spectrum and polarization at the single-pixel level. However, the determination of light incidence direction with reconstructive detectors has not been realized so far. We show that photodetectors based on symmetric junctions of metals and 2d electron systems (2DES) enable (1) zero-bias photocurrent at oblique light incidence (2) reconstruction of incidence direction based on photocurrent measurements at variable carrier density. The former effect is based on peculiar electrodynamics of metal-contacted 2DES, where spatial variations of incident field phase translate into strong variations of local field amplitude. The local absorbances at two opposite metal-2DES junctions at oblique incidence are dissimilar, which results in finite photocurrent independent of microscopic rectification mechanism at these junctions. The direction of photocurrent uniquely determines the quadrant of light incidence. Quantitative determination of incidence angle becomes possible under conditions of 2d plasmon resonance at variable carrier density. In such a case, obliquely incident radiation excites the asymmetric plasmon modes, which amplitude carries unique information about angle of incidence.
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All authors Kirill Kapralov, Vladislav Atlasov, Alina Khisameeva, Viacheslav Muravev, Weiwei Cai, Dmitry Svintsov
Materials Science
Crystallographic Challenges in Microscopy of Multidomain Spinel Materials
Ninon Scherz, Shashwat Anand, Colin Ophus et al. (+4 more)
Electron microscopy techniques are instrumental in the characterization of energy storage materials, with atomic resolution images providing the detailed structural features that are needed to understand their properties. Atomically resolved electron microscopy techniques have been routinely used to study the microstructure in high performing Mn-based
oxide cathodes, which often contain spinel-like ordering. Here, we evaluate STEM-HAADF imaging and subsequent
Fourier filtering as tools for characterizing {\delta}-DRX spinel domains and their antiphase boundaries, which play a central role in the material's electrochemical performance. Using electron microscopy simulations and recent theoretical insight into the structural makeup of {\delta}-DRX, we attempt to characterize the crystallographic spinel variants which occur in its multi-domain structure. We show that each domain interface, arising from pairings among eight distinct variants, can be categorized into one of four
Fourier filtered profiles, one of which leaves the boundary undetectable in atomically resolved electron microscopy when viewed along the preferred [110] zone axis. Our results also suggest that the appearance of seemingly disordered or layered-like regions might actually arise from low energy domain boundaries which are slanted relative to the [110] viewing direction. Our findings highlight the need for careful interpretation of atomic-resolution micrographs of phase transitions, where local reordering drives transformations from higher to lower
symmetry structures while maintaining
lattice coherence.
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All authors Ninon Scherz, Shashwat Anand, Colin Ophus, Tucker Holstun, Mary Scott, Tara P. Mishra, Gerbrand Ceder
Soft Condensed Matter
Anisotropic Electrostatic-Elastic Softening and Stability in Charged Colloidal Crystals
Hao Wu and Zhong-Can Ou-Yang
Charged colloidal
crystals exhibit a subtle interplay between electrostatic screening and elastic deformation. When an isotropic electrostatic volumetric softening acts on an anisotropic elastic background, the longitudinal acoustic response softens preferentially along specific crystallographic axes. This article provides a self-contained derivation of the long-wavelength acoustic stability condition for cubic
crystals subject to a generic electrostatic-elastic coupling. Starting from an effective static elastic tensor renormalized by a scalar coupling constant $\lambda_g$, we obtain an explicit condition for the onset of a long-wavelength acoustic instability: the direction $\hat{\mathbf{k}}$ that first loses strong ellipticity is determined by the inverse Christoffel
matrix evaluated along that direction. Closed-form expressions for the critical coupling $\lambda_g^c$ are given for the $[100]$, $[110]$, and $[111]$ high-
symmetry directions. We further provide a microscopic derivation of $\lambda_g$ from the Poisson-Boltzmann theory in a spherical Wigner-Seitz
cell, linking the phenomenological constant to experimentally accessible parameters such as salt concentration, particle charge, and volume fraction. The analysis reveals that the most fragile direction can be identified without full
lattice-dynamical calculations, and the associated unstable strain patterns are discussed. We also compare these acoustic thresholds with the Born stability condition for homogeneous volume change and show that, for a Born-stable reference cubic
crystal, the volume mode becomes unstable before any directional acoustic mode, provided homogeneous dilation is admissible. Numerical illustrations using representative modulus values reported for soft colloidal assemblies illustrate how the criterion can be applied to predict directional softening trends. The present framework serves as a diagnostic tool
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Strongly Correlated Electrons
Orbital glass conceals missing magnetic entropy in a relativistic Mott insulator
Ilija K. Nikolov, Rong Cong, Adrien Rosuel et al. (+6 more)
Coupling between different degrees of freedom (DOF) in an electronic material leads to exotic phases of matter characterized by complex and competing order parameters as well as emergent excitations. Building a microscopic understanding of these order parameters and their mutual relationship is hindered by the fact that different orders often mask each others' response to conventional experimental probes. Here, we reveal how to disentangle responses from distinct orders that arise from the coupling between the
spin and orbital DOF. Our method uses a phase sensitive technique that measures ground state properties by independently resolving interactions of different
symmetries. This allows us to directly detect an orbital glass state caused by competing interactions in the $5d^1$ relativistic Mott
insulator Ba$_2$NaOsO$_6$. We observe short-range orbital order up to 380 K and a dramatic increase of orbital dispersion near the
magnetic phase transition. This orbital dispersion generates a directional ordering, $\textit{i.e.}$, it forms an orbital nematic state which breaks the rotational
symmetry of the
crystal. We establish that the orbital nematic state induces the
magnetic ordering. The presence of this short-range orbital order well above the
magnetic phase transition solves the long-standing puzzle of missing
entropy in this material.
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All authors Ilija K. Nikolov, Rong Cong, Adrien Rosuel, Stephen Carr, Ian R. Fisher, Dmitri E. Feldman, Adrian Del Maestro, Chandrasekhar Ramanathan, Vesna F. Mitrović
Soft Condensed Matter
Hydrodynamic theory of chemically active emulsions
Efe Ilker, Kathrin Laxhuber, Jean-Francois Joanny et al. (+1 more)
We present a systematic theory of chemically active emulsions in the hydrodynamic limit by constructing a thermodynamically consistent framework in which the
equilibrium is broken by chemo-stating of fuel molecules. For ternary solutions with active chemical reactions, we obtain an effective dynamics of the conserved field dynamics at long length and time scales. The effective dynamics takes into account the broken time reversal
symmetry that manifests itself by the emergence of gradient terms akin to those of Active Model B+, which is a generic theory of active phase separation. In addition to the active coefficients modifying the interfacial energy coefficient, the theory contains higher order terms in the gradient expansion that are necessary to correctly describe the dynamics of chemically active emulsions, extending thus Active Model B+. We study numerically a Flory-Huggins model with active chemical reactions. Our theory predicts the formation of microphases when the effective interfacial energy coefficient becomes negative. Moreover, including noise, we show the existence of bubbly phase separation. We also identify a new type of phase behavior, a dynamic active filament phase. Finally, we discuss the steady state
entropy production rate in the system resulting from the active chemical reactions. We observe that the total
entropy production rate increases with the driving chemical potential and exhibits a kink-like singularity at the transition to the dynamic active filament phase. Our work shows that the generic behaviors of active phase separation can emerge in chemically active emulsions.
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All authors Efe Ilker, Kathrin Laxhuber, Jean-Francois Joanny, Frank Jülicher
Strongly Correlated Electrons · Cross-listed from hep-th
A Note on Coadjoint Orbits for Multifermion Systems
V.P. Nair
The coadjoint orbit action for a multifermion system, as an exact description of its dynamics, is considered. A parametrization of the variables involved is given which facilitates the approximation of this by another coadjoint orbit action suitable for expansions around the
Fermi surface, recovering various actions which have been used in previous literature. The presentation of this in terms of functions on phase space with
star-products as well as further truncations are briefly considered.
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Mesoscale and Nanoscale Physics
Takuto Kawakami, Igor Kuzmenko, Yshai Avishai et al. (+2 more)
We develop a theory of
quantum spin Hall insulators with arbitrary
spin $J$. Our analysis demonstrates that such systems support $J+\tfrac{1}{2}$ pairs of helical edge modes protected by nontrivial mirror Chern numbers. We establish that the corresponding edge theory is described by a generalized Dirac
fermion with higher-order dispersion. These modes produce unique transport responses that are non-linear with voltage. An in-plane
magnetic field opens a mass gap in the edge spectrum, and
magnetic domain walls host $(J+\tfrac{1}{2})$-fold degenerate bound states characterized by nontrivial winding numbers. Our results extend
quantum spin Hall physics to higher-
spin systems and suggest possible realizations in ultracold atomic gases.
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All authors Takuto Kawakami, Igor Kuzmenko, Yshai Avishai, Yigal Meir, Masatoshi Sato
Mesoscale and Nanoscale Physics · Cross-listed from quant-ph
Low-dimensional platforms for single photon detection
Pushkar Dasika, Liza Jain, Varun Srivatsav Kondapally et al. (+3 more)
A Single-
Photon Detector (SPD) can detect extremely low intensity of electromagnetic wave - down to a single
photon. Driven by the rapid developments in
quantum information science and an increasing demand for ultra-low-light sensing across various domains, there is a need for transformative advancements in the design and development of SPDs. In this context, low-dimensional platforms, including
quantum dots, superconducting nanowires and layered materials have emerged as crucial frontiers of research. This review explores the state-of-the-art of different low-dimensional SPD platforms, focusing on the engineering physics across their device architectures, performance parameters and application potential. By critically comparing the performance and addressing current challenges inherent to each low-dimensional platform, the review aims to outline future research directions to advance next-generation SPD technologies.
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All authors Pushkar Dasika, Liza Jain, Varun Srivatsav Kondapally, Md Arif Ali, Medha Dandu, Kausik Majumdar
Disordered Systems and Neural Networks
Percolation from Quantum Metric in Flat-Band Delocalization
Bo Yin, Zhijun Wang and Quansheng Wu
The
quantum metric is a fundamental ingredient of band
quantum geometry and has recently at tracted intense interest, with most of its transport signatures appearing in the intrinsic second order nonlinear conductivity. In the clean limit, previous works argued that linear response conductivity is insensitive to the
quantum metric, while the Berry
curvature yields an intrinsic anomalous
Hall con tribution. Here we combine analytic derivations with new numerics to show that disorder modifies the linear response conductivity dominated by
geometric conductivity which is determined by the real space
quantum metric. Focusing on a two dimensional multi-flatband stub-pyrochlore
lattice, we identify a critical delocalized regime sandwiched between flat band localization and Anderson localization, characterized by finite
geometric conductivity. Upon including
spin orbit coupling, this regime evolves into a diffusive metallic phase, constituting a two dimensional inverse Anderson transition. Moreover, exploiting the connection between the real space
quantum metric marker and the Wannier function spread, we construct a bond-percolation model on a square
lattice. The resulting percolation region quantitatively coincides the critical delocalized regime, the exponent of which supports a classical percolation universality class. These findings suggest that flat band de localization can be understood as a classical percolation of
quantum metric puddles. This advances our understanding of
quantum geometric contributions to transport and establishes linear response measurements as a new avenue for accessing the
quantum metric.
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