Popular Physics
Improving Punching "Power": Reconsidering the roles of initial strike velocity and effective mass
Joseph L. Natale
We review the principal features of one-dimensional, elastic collisions pertinent to modeling strike-mediated impacts in martial arts and combat sports contexts. Arguing for the post-collision velocity of a stationary, target mass as a useful proxy for determining overall punch efficacy, we demonstrate that pre-collision velocities for real strikes are bounded, such that speed prior to impact has a more limited effect on the impulse experienced by said target than suggested by supporting literature. We find that the value of incoming, "effective" mass – despite eluding uniform establishment criteria or measurement protocols across the same body of literature – exerts an independent influence on the target velocity which can, in principle, match or exceed that of the strike speed. We perform explicit numerical analyses to supplement these theoretical considerations, in dynamical regimes relevant to real human combat, and then briefly discuss the potential for a given fighter to attain a fold-increase in effective mass (from a reasonable baseline value based on bodyweight, and supported by previous work) sufficient to realize limits for upper-limb strikes to the body, in practice, as a trainable goal.
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Computational Physics · Cross-listed from cs.LG
Diffusion-corrected Autoregressive Fourier Neural Operator for Droplet Evolution Prediction
Jinghao Cao, Minsung Kang, Hongyue Sun et al. (+5 more)
Predicting droplet
evolution in material jetting, or Inkjet Printing (IJP), is essential for maintaining printing quality. However, long-horizon forecasts remain challenging due to error accumulation and the complex coupling of process variables. In this work, we introduce the
Diffusion-corrected Auto-Regressive
Fourier Neural Operator (DiffARFNO), a two-stage framework that combines an autoregressive
Fourier-MIONet with a conditional Denoising
Diffusion Implicit Model (DDIM) corrector.
Fourier-MIONet is trained as a coarse predictor and deployed autoregressively for long-horizon
forecasting. In the second stage, a DDIM-based conditional corrector refines the coarse prediction within each sliding window through efficient iterative denoising. By combining coarse predictions from
Fourier-MIONet with a DDIM corrector that restores fine details, DiffARFNO aims to provide high-fidelity predictions for long-horizon forecasts. Extensive experiments on droplet
datasets from ANSYS Fluent demonstrate that DiffARFNO significantly outperforms existing state-of-the-art models.
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All authors Jinghao Cao, Minsung Kang, Hongyue Sun, Chi Zhou, Jihoon Chung, Xubo Yue, Sanchoy Das, Bo Shen
General Physics
Dynamical dark energy in the Bianchi Type-V Universe with DESI DR2 BAO, SNIa compilation and RSD measurements
Shambel Sahlu, Álvaro de la Cruz-Dombriz, A. H. A. Alfedeel et al. (+2 more)
We investigate the cosmological implications of dynamical dark energy (DDE) models within an anisotropic, spatially homogeneous Bianchi Type-V spacetime framework using a $1+3$ covariant thermodynamics approach. By implementing both constant ($w$) and time-varying ($w_0, w_a$) parameterized equations of state, we evaluate the background expansion history and track linear matter perturbations via the quasi-static approximation. We confront these scenarios with the latest cosmological
datasets, including the Dark Energy Spectroscopic Instrument (DESI) DR2
Baryon Acoustic Oscillations (BAO), the Union3 and Dark Energy Survey 5-year (DESY5) Type Ia
Supernovae compilations,
Cosmic Chronometers (CC), and
Redshift-Space Distortion (RSD) measurements. Our joint statistical analyses reveal that the introduction of spatial anisotropy coupled with DDE efficiently accommodates recent late-time measurements and provides a viable mechanism to mitigate the persistent $H_0$ and $S_8$ cosmological tensions. Model selection metrics show that while Akaike criteria strongly support the extended Bianchi Type-V scenarios across most joint data combinations,
Bayesian criteria continue to favor the simpler standard $\Lambda$CDM baseline due to its lower dimensionality. Finally, we establish tight constraints on the current matter density parameter $\Omega_{m,0}$, the shear parameter $\Omega_{\sigma,0}$, and the dark energy
evolution parameters, confirming that anisotropic extensions remain viable and testable frameworks for modern precision cosmology.
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All authors Shambel Sahlu, Álvaro de la Cruz-Dombriz, A. H. A. Alfedeel, Gonzalo J. Olmo, Amare Abebe
Instrumentation and Detectors
CUORE Data Release for ML Applications: Pulse Shape Analysis Dataset
CUORE Collaboration
We present a public
dataset from the CUORE (Cryogenic Underground Observatory for Rare Events) experiment, designed to support the development and benchmarking of Artificial Intelligence and Machine Learning (AI/ML)
algorithms for cryogenic calorimeter data analysis. CUORE uses TeO$_2$ cryogenic calorimeters to measure particle energy depositions as thermal fluctuations. This
dataset contains thermal pulses measured during calibration data taking. Each data point is provided as a one-dimensional, time-series array corresponding to a thermal pulse, accompanied by a binary classification label to distinguish between single-pulse events and pile-up events with two or more pulses; pulse normalization parameters and relevant metadata are also included, with all data stored in HDF5 format. This data release enables the testing of supervised learning approaches to pulse shape analysis, pile-up identification, and related tasks in the context of rare-event searches with cryogenic calorimeters.
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General Physics
Another one bites the dust – how red supergiants keep surprising us
Jacco Th. van Loon
Extreme red supergiant WOH G64 has led researchers a merry dance these last few years, but what does it reveal about the secret lives of these beasts? This article sets the latest observations of WOH G64 in the context of what has been observed in other supergiants such as Betelgeuse and what we are learning from the massive
stars that have been identified to explode as a
supernova.
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General Relativity and Quantum Cosmology
Reverse Isoperimetry from Boundary–Completed Canonical Energy
Naman Kumar
The reverse isoperimetric
conjecture states that, at fixed thermodynamic volume, Schwarzschild–AdS black holes maximize
entropy. We show that its local fixed-volume form admits a boundary-completed canonical-energy interpretation. The key observation is that the bulk Hollands–Wald canonical energy vanishes on exact stationary black-hole families, while the fixed-volume
entropy Hessian is encoded in an asymptotic boundary contribution. The same structure governs the global comparison. We choose an affine parameterization of a fixed-volume stationary branch connecting Schwarzschild–AdS to the solution of interest. If the stationary boundary Hessian is non-negative along this comparison,
entropy concavity gives the reverse isoperimetric bound, while equality is determined by the directions along which the boundary Hessian vanishes. In Einstein
gravity this reproduces the area–volume inequality on the stated comparison branches, and the formulation extends naturally to Wald
entropy in higher-derivative theories.
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Statistical Mechanics
Comparison of different exact generalized Langevin equations with a non-linear potential of mean force and an observable-dependent mass and friction
Benjamin J. A. Héry, Lucas Tepper and Roland R. Netz
The Mori-Zwanzig projection formalism constitutes a powerful and robust framework for deriving equations of motion in terms of generalized Langevin equations (GLEs) for an arbitrary observable using
evolution and projection operators. Based on this framework, we analyze the properties of four distinct GLEs for a scalar observable including a Markovian force derived from a generally non-linear potential, a non-Markovian friction force, and an orthogonal force, commonly interpreted as a random force. While all four GLEs are exact, they differ in the
memory friction kernel, which may either be dependent or independent of the observable, and by the potential, which may either include or exclude the effective kinetic energy of the observable. Inclusion of the kinetic energy in the potential is advantageous for observables whose velocity satisfies Wick's
theorem, since this reproduces the correct distribution of the observable and its velocity even without contributions from the friction force and the orthogonal force.
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High Energy Physics (Theory)
Meson states in `t Hooft model: Hamiltonian approach
A.V. Smilga
We point out that the masses of the highly excited bound
quark-antiquark states in QCD$_2$ in the infinite $N$ limit may be determined in the framework of a simple
quantum-mechanical model with the potential $V(x) = \sigma |x|$. In the ultrarelativistic case, the masses follow the pattern $$ \mu_n^2 \ =\ \frac {g^2 N}{2\pi} n, $$ which coincides with the law derived by `t Hooft by solving the Bethe–Salpeter equation. In the nonrelativistic case, the energy levels follow the asymptotics $\epsilon_n = \mu_n - 2m = Cn^{2/3}$, where the constant $C$ can be determined by solving the `t Hooft equation or alternatively the nonrelativistic Schrödinger equation.
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General Relativity and Quantum Cosmology
Quantum corrections to symmetron fifth forces for planar sources
Peter Millington and Michael Udemba
We provide a semi-analytic calculation of the first
quantum corrections to the symmetron fifth force around a planar source with nonzero thickness. We find a suppression of the fifth force compared with the classical prediction within a Compton wavelength of the source, which is of order 10% in the parameter region relevant to experiments like CANNEX, while the fifth force is enhanced at larger distances from the source. The resulting change in the spatial profile of the fifth force may be relevant to current and near future terrestrial and astrophysical tests of force laws, and has implications for the optimisation of experimental geometries, including atom interferometers. This work provides a key
benchmark for future numerical studies of
quantum-corrected fifth forces in screened scalar-tensor theories of
gravity.
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Biological Physics · Cross-listed from q-bio.QM
Metabolic scaling, von Bertalanffy growth and an exponent equation
Hana Krakovská, Klaus Stiefel and Rudolf Hanel
In this work, we interpret developmental growth as a metabolic energy allocation problem and link the von Bertalanffy growth model to metabolic energy investments into the growth channel. Using a framework that specifies how metabolic energy is allocated among baseline maintenance, growth, and other processes, we analyse the resulting growth allocation patterns and derive direct relationships between key scaling exponents: the mass-growth exponent, the length-based exponent, the metabolic scaling exponent, and the
geometric exponent, which describes the mass-length relationship. These exponents determine the metabolic investment exponent, which controls the qualitative behaviour of the growth-allocation function. Requiring the inferred allocation fraction to remain biologically feasible, we derive constraints on developmental velocity and characteristic mass scales. This provides a physical, energy-based interpretation of phenomenological growth curves and clarifies how metabolic scaling,
geometric scaling, and growth dynamics are interrelated within a single allocation framework.
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Adaptation and Self-Organizing Systems
From phase synchronization to waveform proportionality in a population of Rössler oscillators driven by an external pacemaker
Yuzuru Mitsui, Shigefumi Hata and Hiroshi Kori
The dynamical order of self-sustained oscillators is often characterized by phase synchronization, extensively studied within the framework of the Kuramoto model. It has recently been reported that strong coupling leads to further organization of coupled oscillators, termed waveform proportionality (WP), through amplitude dynamics that cannot be addressed using the Kuramoto model. A previous study [Phys. Rev. Lett. 134, 167202 (2025)] showed that, in coupled oscillator systems, synchronization induces Taylor's law (TL). Particularly, it demonstrated that strong coupling gives rise to WP, which leads to TL with an exponent 2. The findings suggested that WP requires the individual oscillators constituting the coupled system to possess sufficiently fast intrinsic frequencies. Here, we show that WP and TL with an exponent 2 can be induced by a pacemaker oscillator, regardless of the magnitude of the intrinsic frequencies of the individual oscillators in a population. Specifically, even in a population composed of oscillators with slow intrinsic frequencies, WP and TL with an exponent 2 can be induced by coupling the population to a fast pacemaker. Furthermore, we demonstrate that WP and TL can also be induced in a population of non-self-oscillatory units by coupling them to a pacemaker. These results indicate that WP and TL with an exponent 2 are more universal than previously thought, extending beyond oscillator populations with fast intrinsic dynamics.
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Mathematical Physics · Cross-listed from math.AP
Arbitrary-Size Global Regularity for a Reduced Oldroyd-B Active-Line Model
Sai Peng
We study a one-dimensional active-line equation motivated by thin stress-sheet dynamics in the high-Weissenberg Oldroyd-B regime. A positive periodic line density $\rho=m+\eta$ satisfies $\rho_t+cP_0\{\rho\Lambda\rho-(\mathcal H\rho)\rho_s\}+\gamma(\rho-m)=0$, where $\Lambda=\mathcal H\partial_s$ and $P_0f=f-\langle f\rangle$. We prove that every strictly positive smooth initial density of arbitrary size generates a unique global smooth solution. The key is the pointwise cancellation obtained after one differentiation: for $w=\rho_s$, $w_t+c\rho\Lambda w-c(\mathcal H\rho)w_s+\gamma w=0$. Its maximum principle controls the slope globally, while critical-drift Hölder and Schauder estimates close all higher derivatives. We also prove quantitative small-oscillation stability. Independently, an exact fourth-difference sum-of-squares identity gives $\int_{\mathbb T}\rho^2\Lambda^3\rho\,ds\geq0$ for every smooth nonnegative density. The stronger derivative-energy sign leads, in its sharp phase-opposed form, to the cubic convolution inequality $\mathcal C(x)\leq2AE_3$, where $A=\sum_{n\geq1}x_n$, $E_3=\sum_{n\geq1}n^3x_n^2$, and $\mathcal C(x)=\sum_{a,b\geq1}(a+b)(a^2+ab+b^2)x_ax_bx_{a+b}$. The constant $2$ is sharp along critical $n^{-3/2}$ plateaux. We prove the inequality for several cutoff-uniform and infinite-support classes, including selected Schur, dyadic-layer, Mellin, and moment families. The unrestricted inequality remains open, but it is not needed for the global regularity
theorem.
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High Energy Physics (Phenomenology)
Radiative Corrections in Bound States: Recent Results
Andrzej Czarnecki and Artem O. Davydov
Two recent studies of radiative corrections to bound state properties are discussed. The change of the decay rate of a
muon bound to a light
nucleus has been calculated for several light
nuclei $4\leq Z \leq 9$ with high precision, resolving a long-standing discrepancy between analytical and numerical results for oxygen ($Z=8$). The decay of parapositronium into three
photons has been calculated including effects of the $Z$
boson. The resulting rate is many orders of magnitude smaller than previously estimated.
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Fluid Dynamics
Toward a Universal Framework for the Internal Gravity Wave Spectrum
Leticia Fabre-Lima, Jeffrey Early and Miles A. Sundermeyer
The Garrett-Munk (GM) spectrum has long provided a canonical model of the oceanic internal
gravity wave field. However, it relies on hydrostatic assumptions and idealized stratification that limit its applicability where non-hydrostatic dynamics, vertical boundary effects, or non-monotonic stratification are important. Here we develop a generalized framework for the internal wave spectrum based on non-hydrostatic vertical modes formulated in horizontal wavenumber-vertical mode space. Energetic orthogonality among wave modes requires that such a formulation be cast in horizontal wavenumber space rather than frequency space. In this formulation, the deformation radius associated with each vertical mode provides a proxy for distinguishing hydrostatic and non-hydrostatic regimes. Vertical modes are obtained numerically from the fixed-K Sturm-Liouville problem, allowing arbitrary stratification and multiple turning depths. Combined with a generalized spectral function, the formulation yields expected distributions of horizontal kinetic, vertical kinetic, and potential energy as functions of depth, frequency, and horizontal wavenumber. Example applications illustrate departures from GM theory associated with boundary effects and non-hydrostatic dynamics, including improved representation of vertical variance and high-frequency vertical kinetic energy, while reproducing observed features of horizontal wavenumber spectra.
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Materials Science
Thermal Corrections and Analysis on the Phase Stability of CsPbCl3 and Cs2AgSbCl6 during In-Situ Thermal Treatment
Ethan R. Cronk, Wenjun Xiang, Rachel Fister et al. (+4 more)
Cesium lead chloride (CsPbCl3) is a well known and principal model for inorganic perovskite halide optoelectronic research. The many available techniques including high temperature stability testing have been used to investigate the increasing interest in inorganic perovskites as primary layers in
solar cell applications. Due to the nature of high temperature testing, the characterization technique, reproducibility, and the true sample temperature are vital in determining relative stability. By choosing CsPbCl3 in the investigation of the structural stability of perovskites at high temperatures, it acts as a baseline to create and verify a methodology that accurately probes sample temperature, phase transitions, and decomposition onsets. Therefore, we present a methodological approach to investigate the thermal interactions and stability of CsPbCl3 as a parent single perovskite halide based on ligand-assisted re-precipitation synthesis techniques. Where we use our approach to inform and probe thermal interactions in other cesium/chlorine compounds like Cs2AgSbCl6. By analyzing the stoichiometry and initial phases through investigations of the crystalline structure and particle morphology, we calculated temperature conversions using a control substrate and refinements to best estimate changing structure parameters. Using in-situ temperature dependent X-ray diffraction, we were able to effectively probe the phase transitions and decomposition temperatures of the investigated halide powders. Creating a process that can confirm known high temperature structural phenomena of model perovskite halides while verifying our true sample temperature. Which allowed for further testing on the thermal kinetics of on the double perovskite structure Cs2AgSbCl6 and will continue to allow us to test other perovskites and perovskite families of interest in modern high temperature perovskite halide research.
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All authors Ethan R. Cronk, Wenjun Xiang, Rachel Fister, Biswajit Ball, Feng Yan, Liping Yu, Nicholas S. Bingham
High Energy Astrophysical Phenomena
Exploring the physics behind the observed magnetic filaments in large scale radio galaxies
Christian M. Fromm, Matthias Kadler and Karl Mannheim
Recent low-frequency MeerKAT observations of
radio galaxies have revealed an unexpected population of thin, highly collimated synchrotron threads, whose numbers continue to grow with increasing survey depth and sensitivity. These intricate structures display a remarkable diversity of morphologies – appearing as narrow filaments linking jets and lobes, as well as ring- or ribbon-like features embedded within the jets and
radio lobes. Despite their ubiquity, the physical origin and stability of these collimated synchrotron threads remain poorly understood. Proposed mechanisms include shock compression and interactions with the magneto-ionic intracluster medium,
magnetic flux tube formation, and reconnection-driven
magnetic filaments. In this work, we investigate the formation and
evolution of such
magnetic filaments using three-dimensional, two-temperature general relativistic magnetohydrodynamic (GRMHD) simulations of realistically launched jets from supermassive black holes. From these simulations, we compute synthetic synchrotron emission maps and polarisation signatures, allowing us to predict the observable characteristics including morphology, brightness profiles, and polarisation patterns. Finally, we assess the detectability and diagnostic potential of these signatures with the Square Kilometre Array Observatory (SKAO), outlining how upcoming SKA observations can distinguish between competing physical models and illuminate the
magnetic origin of the collimated synchrotron threads revealed by MeerKAT observations.
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